Manual de engranes
Transcript of Manual de engranes
129
5
TYPICAL APPLICATIONS
Roller chain drives perform efficiently and economically in a wide range of applications. Rollerchain drives are commonly used in drives in industrial conveyors and processing equipment, inconstruction and agricultural equipment, on bicycles and motorcycles, in oil well drilling rigs, andin large stationary engines. Some typical drives using single-strand and multiple-strand roller chainsare shown in Figure 5-1.
SCOPE
This chapter covers selecting roller chain drives with only one driver and one driven sprocket usingAmerican National Standards (ANS) roller chains conforming to ASME B29.1, “Precision Power
chains covered in ASME B29.1. Many manufacturers also make double-pitch drive chain coveredin ASME B29.3. Although not covered by any ASME standard, many manufacturers also makehigh-strength, sealed joint, and corrosion-resistant chains that run on standard ASME B29.1 sprock-ets. Double-pitch and nonstandard drive chains are beyond the scope of this chapter, so the designershould consult an ACA roller chain manufacturer for help in selecting drives using chains notcovered by ASME B29.1.
The following guidelines and procedures are intended to help a drive designer manuallyselect a suitable roller chain drive as quickly and efficiently as possible. Some manufacturersoffer roller chain drive selection software. These programs eliminate much of the work in selectinga roller chain drive, but be sure to read and follow all of the cautions and restrictions that comewith such software.
GENERAL ROLLER CHAIN DRIVE SELECTION GUIDELINES
S
ELECTION
O
PTIONS
Several different chain and sprocket combinations usually can be found for a particular application.It is good practice to make two or three alternative selections and then make a final selection basedon cost, space, and weight constraints, required life, or other important factors.
The chain normally should be the weakest component in a chain drive because the chain usuallyis the least costly component to replace. Be careful not to select a chain and sprocket combinationwith too much capacity. The more expensive bearings and shafting may then become the weakestcomponents in the drive.
C
HAIN
P
ITCH
The smallest pitch, single-strand chain that will transmit the required power at the specified speedusually is the best selection. Higher speed generally requires a smaller pitch chain.
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Transmission Roller Chains, Attachments, and Sprockets.” Table 2-6 lists general dimensions of
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N
UMBER
OF
S
PROCKET
T
EETH
Small Sprocket
The small sprocket must be large enough to accept the specified shaft diameter and keyway. Table 4-7 gives maximum recommended bore and hub diameters for roller chain sprockets with up to 25 teeth.
A sprocket is essentially a polygon, and the chain strand rises and falls as each roller engagesa sprocket tooth, as shown in Figure 5-2. This oscillation is called chordal action and causes cyclicchain velocity variation and roller impact on each sprocket tooth. Velocity fluctuation from chordalaction decreases as the number of teeth on the sprocket increases, as shown in Figure 5-3. Therefore,a small sprocket should have more teeth as the speed increases. A suggested minimum number ofteeth on a small sprocket for a given chain pitch and shaft speed may be obtained from Table 5-1.
The small sprocket, or any sprocket with fewer than 25 teeth, should have an odd number ofteeth. In a roller chain, the pin link elongates with wear, but the roller link does not. Pin links androller links engage the sprocket teeth differently as the chain wears. A given tooth on a sprocketwith an even number of teeth engages the same type of link on every revolution and the wear onalternate teeth is noticeably different. However, a given tooth on a sprocket with an odd numberof teeth engages a pin link on one revolution and a roller link on the next revolution and the wearon all of the teeth will be more nearly equal.
FIGURE 5-1
Typical drives with single- and multiple-strand roller chains.
FIGURE 5-2
Chain rise and fall as it engages a sprocket.
R - r
R r
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The small sprocket in a roller chain drive should have at least 11 teeth. The chain and sprocketwith fewer than 11 teeth has more power capacity than the cold rolled shafting that will fit intothe sprocket. That combination can cause the more costly shafting to fail before the chain.
The largest sprockets practical should be chosen for a low speed ratio (1:1 to 2:1) drive thathas the chain slack span on top. This will reduce the possibility of contact between the chain strandsas the chain wears.
Large Sprocket
The number of teeth on the large sprocket limits the maximum allowable chain wear elongation.The chain elongates with wear and when chain elongation, over the arc of engagement, nears one-half pitch, the chain can jump teeth and damage the chain or sprocket. The ACA recommends thatmaximum permissible chain wear elongation be no more than 3%. The maximum elongation, inpercent, that a large sprocket will accept is 200/(number of teeth on the large sprocket). So asprocket with 67 teeth is the largest that can utilize the maximum allowable chain wear elongationof 3%. The large sprocket normally should have 120 teeth or less because it is difficult, andexpensive, to manufacture sprockets with more than 120 teeth.
H
ARDENED
S
PROCKET
T
EETH
Tooth loads and engagement frequency increase with fewer teeth on the sprocket. Sprocket teethshould be hardened when the number of teeth is 25 or less and the sprocket is used in:
• heavily loaded drives • abrasive conditions • high-speed drives • drives that require extremely long life
C
HAIN
W
RAP
ON
S
MALL
S
PROCKET
The chain should wrap at least 120 degrees, or three teeth, on the small sprocket. The wrap maybe as little as 90 degrees only if excellent chain adjustment is maintained. The chain can jump
FIGURE 5-3
Velocity variation from chordal action.
0%
2%
4%
6%
8%
10%
12%
14%
5 10 15 20 25 30
Number of Teeth on Sprocket
Vel
oci
ty V
aria
tio
n, %
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teeth and damage the chain or sprocket if chain adjustment is not closely maintained with a wrapof less than 120 degrees. The wrap on the small sprocket will always be 120 degrees or more whenthe drive ratio is 3:1 or less.
D
RIVE
R
ATIO
The drive ratio is the speed of the faster shaft divided by the speed of the slower shaft. The driveratio normally should not be more than 7:1 in a single-stage drive (Figure 5-4a), but may be as
TABLE 5-1Suggested minimum number of teeth on a small sprocket
Smallsprocket
speed
Chain pitch
0.250 0.375 0.500 0.625 0.750 1.00 1.25 1.50 1.75 2.00 2.25 2.50 3.00
10,000 278,000 256,500 25 265,000 23 25 27
4,000 22 24 25 273,500 22 24 25 26 273,000 21 23 24 25 262,500 21 22 23 24 25 27
2,000 20 21 22 23 24 25 271,760 19 21 22 23 24 25 261,600 19 20 22 22 23 24 25 261,400 18 20 21 22 23 24 25 26 26
1,200 18 19 20 21 22 23 24 25 26 261,000 17 19 20 21 21 22 23 24 25 25 26 27900 17 18 19 20 21 22 23 24 24 25 26 26800 17 18 19 20 20 22 22 23 24 24 25 25 26
700 16 18 18 19 20 21 22 23 23 24 24 25 26600 16 17 18 19 19 20 21 22 23 23 24 24 25500 15 16 17 18 19 20 21 21 22 22 23 23 24400 15 16 17 17 18 19 20 20 21 22 22 22 23
300 14 15 16 16 17 18 19 19 20 20 21 21 22200 13 14 15 15 16 17 17 18 18 19 19 20 20100 11 12 13 13 14 15 15 16 16 17 17 17 1890 11 12 13 13 14 14 15 15 16 16 17 17 18
80 11 12 12 13 13 14 15 15 16 16 16 17 1770 11 11 12 13 13 14 14 15 15 16 16 16 1760 11 12 12 13 13 14 14 15 15 15 16 1650 11 11 12 12 13 13 14 14 15 15 15 16
40 11 11 12 12 13 13 14 14 14 15 1530 11 11 12 12 13 13 13 14 14 1420 11 11 12 12 12 13 13 1310 11 11 11 11 12
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large as 10:1 with careful design and very good maintenance. A two-stage drive usually is better(Figure 5-4b) when the drive ratio is more than 7:1. Check high-ratio drives carefully to ensurethere is adequate wrap on the small sprocket.
C
HAIN
L
ENGTH
Chain length must always be an integral number of pitches. Design the drive to use an even numberof pitches whenever possible. An offset link is required in a chain with an odd number of pitches.Avoid using offset links because they reduce chain capacity 30% or more and are expensive.
C
ENTER
D
ISTANCE
Minimum Center Distance
To avoid tooth interference, the minimum center distance is one-half the sum of the outsidediameters of the two sprockets (Figure 5-5). To ensure adequate wrap on the small sprocket, theACA suggests a minimum center distance of the sum of the outside diameter of the large sprocketplus one-half the outside diameter of the small sprocket.
FIGURE 5-4
7:1 ratio drive layouts.
FIGURE 5-5
Minimum center distance.
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Practical Center Distances
It is good practice to set the center distance at 30 to 50 times the chain pitch (Figure 5-6). Thelongest practical center distance is about 80 times the chain pitch because chain sag and catenarytension become very large. It may be desirable to set the center distance to as little as 20 times thechain pitch for a pulsating drive or a drive with fewer than 17 teeth on the small sprocket.
Adjustable Centers
Chain drive designers should provide adjustable centers, commonly a moveable motor mount,whenever possible. The range of adjustment should be equal to at least 1
∫
pitches of chain.
Fixed Center Distance
Sometimes adjustable centers or idlers cannot be provided. Then the designer must calculate andspecify an exact center distance. The designer should make a conservative selection (overchain thedrive somewhat) and specify type B or type C lubrication to minimize wear.
C
HAIN
W
EAR
AND
S
AG
As explained in chapter 3, chain elongates as it wears. Wear elongation is limited to a maximumof about 3% for standard and heavy series chain drives. However, wear elongation may be limitedto only 1% in drives where timing or smooth operation is critical. In addition, using sprockets withmore than 67 teeth gradually reduces the allowed wear percentage for all teeth more than 67.
Elongation appears as sag in the slack span, as shown in Figure 5-7. The designer must providesufficient clearance to prevent the chain from contacting the bottom of the chain case or other partsof the machine. Information on the design of chain cases can be found in chapter 13.
I
DLER
S
PROCKETS
When adjustable centers cannot be provided, an idler sprocket may be used to maintain correctstatic chain tension (Figure 5-8 and Figure 5-9). An idler sprocket should have at least as manyteeth as the small sprocket, and should engage the slack span of the chain. An idler sprocketengaging the taut strand will reduce the chain’s service life because there will be more articulationsunder load.
The chain should engage at least three teeth on the idler sprocket. Where two consecutivesprockets mesh with opposite sides of the chain, leave at least three free pitches of chain betweenthe points of engagement.
FIGURE 5-6
Preferred center distance.
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FIGURE 5-7
Chain sag with wear elongation.
FIGURE 5-8
Idler sprocket application on horizontal drives.
FIGURE 5-9
Idler sprocket application on vertical drives.
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M
ULTIPLE
-S
TRAND
C
HAIN
Where the transmitted power or speed is too high, or the space is too small, for a single-strandchain with sufficient capacity, the designer may need to select multiple-strand chain. Multiple-strand chain can transmit more power at higher speeds than larger single-strand chain with equalor greater load capacity.
D
RIVE
A
RRANGEMENTS
Drive arrangements that represent good practice are shown in Figure 5-10. Consult an ACA rollerchain manufacturer about other drive arrangements.
M
ULTIPLE
-S
PEED
D
RIVES
When a drive operates over a range of speeds and loads, the designer must ensure that the selectedchain and sprockets have adequate capacity at the most severe operating condition. Those conditionsare often, but not always, the highest and lowest operating speeds.
M
ULTIPLE
D
RIVEN
S
PROCKETS
Roller chain drives with multiple driven sprockets are fairly common (Figure 5-11). The drivedesigner should consult an ACA roller chain manufacturer for advice on drives with multiple drivensprockets. This is because each manufacturer uses different service factors for multiple drivensprockets.
FIGURE 5-10
Preferred drive arrangements.
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No equations are given to calculate the required chain length on drives with multiple drivensprockets. The chain length usually is found by a large-scale layout or multiple geometric calcu-lations.
Software is available to select roller chain drives with multiple driven sprockets. That softwareis very useful and convenient, but the methods and equations are proprietary to the particulardeveloper.
R
ACK
D
RIVES
An unusual use of roller chain to drive several sprockets simultaneously is the rack drive, illustratedin Figure 5-12. In a rack drive, the pinions are arranged with their tooth contact surfaces in astraight line, and a straight run of roller chain acts as a rack. The pinions usually have a cycloidaltooth form to enable proper single-tooth engagement with the chain and a guide shoe may be usedat each sprocket to keep the chain rollers engaged with the sprockets. Consult an ACA roller chainmanufacturer for assistance with designing a rack drive.
FIGURE 5-11
Multiple sprocket drive.
FIGURE 5-12
Rack drive.
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ROLLER CHAIN DRIVE SELECTION PROCEDURE
S
TEP
1: O
BTAIN
N
ECESSARY
I
NFORMATION
Obtain the following listed information before selecting a roller chain drive. Make every effort toobtain all of the needed information.
• Type of power source.• Type of driven equipment.• Power required, or input power.• Size and speed of the driver shaft.• Size and speed of the driven shaft.• Shaft center distance and drive arrangement.• Available center distance adjustment, if any.• Space restrictions.• Available lubrication.
In addition, the designer should determine if there are any unusual drive conditions, such as
• Adverse environment (corrosive, wet, dirty, etc.).• Frequent stops and starts.• High starting or inertial loads.• Temperatures greater than 150˚F or less than 0˚F.• Large cyclic load variations in each revolution.• Multiple driven shafts.
If any of the listed or other unusual drive conditions are found, contact an ACA roller chainmanufacturer for assistance. Many chain manufacturers offer self-lubricating, sealed joint, corro-sion-resistant, plated, coated, or other specialty chains designed to operate in particular hostileenvironments.
S
TEP
2: D
ETERMINE
THE
S
ERVICE
F
ACTOR
The nominal required power, or input power, is usually given. Peak power may be much larger,depending on the type of power source and driven equipment. Drive designers use a service factorto account for the difference between nominal and peak power. Service factors to estimate thedifference between nominal and peak loads induced by combinations of different types of powersources and driven equipment are shown in Table 5-2. The load characteristics of various types ofdriven equipment are shown in Table 5-3.
S
TEP
3: C
ALCULATE
D
ESIGN
P
OWER
Calculate the design power by multiplying the nominal required power, or input power, by the
S
TEP
4: S
ELECT
A
P
RELIMINARY
C
HAIN
S
IZE
Enter the chain selection charts, Figure 5-13 and Figure 5-14, with the design horsepower and thespeed of the small sprocket (faster shaft). The area in which the two lines intersect indicates thepitch size (chain number) of the preliminary chain selection.
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service factor obtained from Table 5-2.
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If the power, or speed, is more than the rating for single-strand chain, multiple-strand chainmay be needed. Multiply the rated power, or divide the design power, by the multiple-strand factorfrom Table 5-4 and select a multiple-strand chain from Figure 5-13 or Figure 5-14. This chapterhas factors for selecting multiple-strand chains only of up to four strands. However, many ACAroller chain manufacturers offer wider multiple-strand chains. Consult an ACA roller chain man-ufacturer for assistance with selecting five-strand or wider multiple-strand chains.
Note that an optimum selection is where the drive operates near the peak of the rating curve.That is where one can use the maximum capacity of the chain.
TABLE 5-2Service factors for roller chain drives
Type of Input Power
Type of DrivenLoad
Internal Combustion Engine with
Hydraulic Drive
Electric Motor or
Turbine
Internal Combustion Engine with
Mechanical Drive
Smooth 1.0 1.0 1.2Modreate Shock 1.2 1.3 1.4Heavy Shock 1.4 1.5 1.7
TABLE 5-3Load classifications
Smooth load Moderate shock load Heavy shock load
Agitators – Pure liquidBlowers – CentrifugalBucket elevators – Uniformly loaded or fed
Conveyors – Uniformly loaded or fed
Feeders – Rotary tableGeneratorsMachine tools – Drills, grinders, lathes
Pumps – CentrifugalScreens – Rotary, uniformly fed
BeatersBucket elevators – NOT uniformly loaded or fed
Clay working machinery – Pug millsCompressors – CentrifugalReciprocating, 3+ cylindersConveyors – Heavy duty, NOT uniformly loaded
Cranes and hoists – Medium duty, skip hoists (travel and trolley motion)
Dredges – Cable, reel, and conveyor drives
Feeders – Apron, screw, rotary vaneFood processing machinery – Slicers, mixers, grinders
Kilns and dryersMachine tools – Boring mills, milling machines, hobs, shapers
Mills – Ball, pebble, and tubePaper processing machinery – Pulp grinders
Pumps – Reciprocating, 3+ cylindersTextile machinery – Calendars, mangles, nappers
Woodworking machinery
Boat propellersClay working machinery – Brick pressesBriquetting machinesCompressors – Reciprocating, 1 or 2 cylinders
Conveyors – Reciprocating and shakerCranes and hoists – Heavy-duty, logging, and rotary drilling
CrushersDredges – Cutter head, jig, and screen drives
Feeders – Reciprocating, shakerMachine tools – Punch presses, shears, plate planers, cold formers
Mills – Draw benches, hammer, rolling, wire drawing
Paper processing machinery – Calendars, mixers, sheeters
Pumps – 1 or 2 cylindersPrinting pressesTextile machinery – Carding machinery
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S
TEP
5: SELECT THE SMALL SPROCKET AND SPECIFIC CHAIN SIZE
Select the Small Sprocket
5-28) with the faster shaft speed for the selected chain. Follow that column down until the designpower is reached or exceeded. The number of teeth on the small sprocket can be read from theleftmost column of the table. Check this selection against Table 4-7 to ensure that it will accom-modate the specified shaft size. Also, check this selection against Table 5-4 to ensure that thenumber of teeth on the sprocket is appropriate for the shaft speed (within two or three teeth). Repeatthis procedure for heavy series chain of the same pitch. If the preliminary selection is multiple-strand chain, or if you want to consider multiple-strand chain, divide the design power by themultiple-strand factor from Table 5-4 before entering the rating table.
Select a Specific Chain Size
It is suggested that the drive designer select a small sprocket and chain from at least the next smallerand next larger pitch sizes. The designer may then select the chain that best meets the user’sparticular requirements.
FIGURE 5-13 Chain selection chart: standard series.
0.1
1.0
10.0
100.0
1000.0
10 100 1000 10000
Rotational speed of small (25-tooth) sprocket, r/min
Sin
gle-
Str
and
Des
ign
Hor
sepo
wer
25
35
41
40
50
60
80
100
120
140160
180200
240
10
100
1000
0.2
0.4
0.7
2
4
7
20
40
70
200
400
700
1
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If the preliminary selection is single-strand chain, enter the rating table (Table 5-5 through Table
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STEP 6: SELECT THE LARGE SPROCKET
Calculate the number of teeth on the large sprocket by multiplying the number of teeth on the smallsprocket by the desired drive ratio (faster shaft speed/slower shaft speed). Round the result to thenearest integral number of teeth.
Check the sprocket sizes and center distance to be sure the drive will fit within any spacerestrictions. If it does not fit, return to the previous step and consider multiple-strand chain.
If the drive ratio is critical, one can adjust the number of teeth on the small and large sprocketsto obtain an exact, or more nearly exact, drive ratio. If the drive ratio is not critical, one can adjustthe number of teeth on the small and large sprockets to permit the use of stock sprockets with anacceptable speed ratio.
FIGURE 5-14 Chain selection chart: heavy series.
TABLE 5-4Multiple-strand factors
Number of Strands Multiple-Strand Factor2 1.73 2.54 3.3
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STEP 7: CALCULATE THE CHAIN LENGTH
Chain length is a function of the center distance and the number of teeth on each of the sprockets.Chain length must be an integral number of pitches, and preferably an even number of pitches toavoid using an offset link. Sometimes an exact chain length cannot be calculated because therequired length of the chain changes as it engages each sprocket tooth. However, a nearly exactchain length can be calculated using Equation 5.1, which is derived from the data in Figure 5-15.Note that the chain length calculated by Equation 5.1 and Equation 5.2 is in pitches. That calculatedchain length must be multiplied by the chain pitch to convert it to inches (or millimeters):
pitches, (5.1)
where
C is the desired center distance (in pitches), L is the chain length (in pitches), N is the number of teeth on the large sprocket, and n is the number of teeth on the small sprocket.
Equation 5.1 can be simplified to Equation 5.2. That gives a good approximation of the requiredchain length and is adequate when the center distance is adjustable by at least plus or minus one-half pitch:
TABLE 5-5 Center Distance Factors
L - n N - n KCD
L - n N - n KCD
L - n N - n KCD
L - n N - n KCD
13 0.24991 2.7 0.24735 1.54 0.23758 1.26 0.2252012 0.24990 2.6 0.24708 1.52 0.23705 1.25 0.2244311 0.24988 2.5 0.24678 1.50 0.23648 1.24 0.2236110 0.24986 2.4 0.24643 1.48 0.23588 1.23 0.222759 0.24983 2.3 0.24602 1.46 0.23524 1.22 0.221858 0.24978 2.2 0.24552 1.44 0.23455 1.21 0.220907 0.24970 2.1 0.24493 1.42 0.23381 1.20 0.219906 0.24958 2.0 0.24421 1.40 0.23301 1.19 0.218845 0.24937 1.95 0.24380 1.39 0.23259 1.18 0.217714.8 0.24931 1.90 0.24333 1.38 0.23215 1.17 0.216524.6 0.24925 1.85 0.24281 1.37 0.23170 1.16 0.215264.4 0.24917 1.80 0.24222 1.36 0.23123 1.15 0.213904.2 0.24907 1.75 0.24156 1.35 0.23073 1.14 0.212454.0 0.24896 1.70 0.24081 1.34 0.23022 1.13 0.210903.8 0.24883 1.68 0.24048 1.33 0.22968 1.12 0.209233.6 0.24868 1.66 0.24013 1.32 0.22912 1.11 0.207443.4 0.24849 1.64 0.23977 1.31 0.22854 1.10 0.205493.2 0.24825 1.62 0.23938 1.30 0.22793 1.09 0.203363.0 0.24795 1.60 0.23897 1.29 0.22729 1.08 0.201042.9 0.24778 1.58 0.23854 1.28 0.22662 1.07 0.198482.8 0.24758 1.56 0.23807 1.27 0.22593 1.06 0.19564
L CN n
N n= + + + −( )⎡
⎣⎢
⎤
⎦⎥2
4 360cos α α
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TABLE 5-6Horsepower ratings for single-strand no. 25 chain
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TABLE 5-7Horsepower ratings for single-strand no. 35 chain
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TABLE 5-8Horsepower ratings for single-strand no. 41 chain
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TABLE 5-9Horsepower ratings for single-strand no. 40 chain
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TABLE 5-10Horsepower ratings for single-strand no. 50 chain
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TABLE 5-11Horsepower ratings for single-strand no. 60 chain
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TABLE 5-12Horsepower ratings for single-strand no. 60H chain
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TABLE 5-13Horsepower ratings for single-strand no. 80 chain
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TABLE 5-14Horsepower ratings for single-strand no. 80H chain
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TABLE 5-15Horsepower ratings for single-strand no. 100 chain
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TABLE 5-16Horsepower ratings for single-strand no. 100H chain
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TABLE 5-17Horsepower ratings for single-strand no. 120 chain
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TABLE 5-18Horsepower ratings for single-strand no. 120H chain
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TABLE 5-19Horsepower ratings for single-strand no. 140 chain
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TABLE 5-20Horsepower ratings for single-strand no. 140H chain
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TABLE 5-21Horsepower ratings for single-strand no. 160 chain
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TABLE 5-22Horsepower ratings for single-strand no. 160H chain
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TABLE 5-23Horsepower ratings for single-strand no. 180 chain
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TABLE 5-24Horsepower ratings for single-strand no. 180H chain
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TABLE 5-25Horsepower ratings for single-strand no. 200 chain
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TABLE 5-26Horsepower ratings for single-strand no. 200H chain
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TABLE 5-27Horsepower ratings for single-strand no. 240 chain
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TABLE 5-28Horsepower ratings for no. 240H chain
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pitches. (5.2)
STEP 8: CALCULATE THE FINAL CENTER DISTANCE
The calculated chain length is often fractional. If so, the designer must select a whole, preferablyeven number of pitches, and determine the center distance from that. The most convenient way todetermine center distance is by the use of center distance tables, or personal computer programs,provided by some ACA roller chain manufacturers. An approximate center distance, in pitches, canbe calculated using Equation 5.3. Equation 5.3 was derived by rearranging Equation 5.2, and isacceptable when the center distance is adjustable by at least plus or minus one-half pitch. Notethat the center distance calculated by Equation 5.3 and Equation 5.4 is in pitches. That calculatedcenter distance must be multiplied by the chain pitch to convert it to inches (or millimeters):
pitches. (5.3)
A more exact center distance C can be calculated using Equation 5.4 from the data in Figure5-16:
pitches. (5.4)
The trigonometric functions in Equation 5.4 have been combined into a single factor, KCD, for
selected values of the term . Values for the factor KCD are tabulated in Table 5-5. Using the
factor KCD, a nearly exact center distance C’ can be calculated using Equation 5.4a:
pitches. (5.4a)
FIGURE 5-15 Chain length calculation.
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Roller Chain Drives 167
The center distance obtained from a table, or computer program, or calculated from Equation5.4 or Equation 5.4a must be multiplied by the chain pitch to obtain the center distance in inches(or millimeters). The center distance obtained from a table, or computer program, or calculatedfrom Equation 5.4a are maximums. Any tolerance applied must be negative only. If a positivetolerance is applied, it may damage the chain or other components of the drive.
STEP 9: SELECT THE TYPE OF LUBRICATION
The designer should select the type of lubrication recommended in the power rating tables. Moredetailed information on roller chain drive lubrication can be found in chapter 13.
SAMPLE ROLLER CHAIN DRIVE SELECTION
STEP 1: OBTAIN NECESSARY INFORMATION
The power source is an electric motor. The driven equipment is a two-cylinder pump. Input poweris 40 hp. The driver shaft turns at 900 rpm and is 2.375 in. in diameter. We want to turn the drivenshaft at 300 rpm and it is 3 in. in diameter. The desired center distance is 40 in. and the shafts andcenters are both horizontal. The center distance adjustment can be 2 in. or more if needed.Lubrication will be what is recommended by the ratings. There are no space restrictions or unusualdrive conditions.
STEP 2: DETERMINE THE SERVICE FACTOR
The service factor, from Table 5-2, is 1.5.
STEP 3: CALCULATE THE DESIGN POWER
Input power is 40 hp and the service factor is 1.5. Thus the design power is 40 hp × 1.5 = 60 hp.
STEP 4: SELECT A PRELIMINARY CHAIN SIZE
Entering Figure 5-13 with a design power of 60 hp and a speed of 900 rpm yields a preliminaryselection of ANS no. 80 chain (on a 25T sprocket). Entering Figure 5-14 with a design power of60 hp and a speed of 900 rpm yields a preliminary selection of ANS no. 80H chain (on a 25Tsprocket). However, since no. 80 chain is adequate, there is no need for no. 80H. The preliminaryselection is no. 80 chain.
STEP 5A: SELECT THE SMALL SPROCKET
Entering Table 5-13, the rating table for no. 80 chain, at 900 rpm shows that no. 80 chain on a 21-tooth sprocket has adequate capacity. The no. 80, 21-tooth sprocket will accept the 2.375-in.diameter shaft (Table 4-7) and is very close to the suggested minimum of 22 teeth for no. 80 chainat 900 rpm. Examining Table 5-15 and Table 5-11, the rating tables for no. 100 and no. 60 chain,shows that a no. 100 chain on a 19-tooth sprocket or a no. 60-2 chain on a 28-tooth sprocket wouldalso be adequate. Both of these sprockets will accept a 2.375-in. diameter shaft.
STEP 5B: SELECT A SPECIFIC CHAIN SIZE
The suggested minimum number of teeth for no. 100 chain at 900 rpm is 23. The no. 100 chainon a 19-tooth sprocket might run too rough. A no. 60-2 chain on a 28-tooth sprocket would be
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168 Standard Handbook of Chains
considerably more expensive than a no. 80 chain on a 21-tooth sprocket. The best selection appearsto be a no. 80 chain on a 21-tooth sprocket.
STEP 6: SELECT THE LARGE SPROCKET
The speed ratio is 900/300 = 3.0. Thus the large sprocket should have 3.0 ∞ 21 teeth = 63 teeth.This is a nonstock sprocket for most manufacturers. The nearest size stock sprocket is a 65-toothsprocket. The 65-tooth sprocket gives an output speed of 291 rpm, or 3% less than the desiredspeed. If maintaining the output shaft speed is critical, the added expense of a made-to-order 63-tooth sprocket might be justified. In this example we will assume that a 3% speed difference isacceptable and select the stock 65-tooth sprocket.
STEP 7: CALCULATE THE CHAIN LENGTH
Now we can calculate the chain length using Equation 5.2:
.
We round the chain length down to 124 pitches to obtain an even number of pitches and avoidusing an offset link.
STEP 8: CALCULATE THE FINAL CENTER DISTANCE
We now calculate the final center distance using Equation 5.3:
C ± 0.5 pitches.
Next, we calculate a more nearly exact center distance using Equation 5.4a:
,
and from Table 5-28, KCD = 0.24618 (interpolated between 2.3 and 2.4):
C′ = 0.24618(2(124)–65–21) = 0.24618(162) = 39.88 pitches (and inches).
STEP 9: SELECT THE TYPE OF LUBRICATION
The type of lubrication, indicated in Table 5-13, is type B, “Oil Bath or Slinger Disc TypeLubrication.” A chain case is required for type B lubrication. Information on the design of chaincases can be found in chapter 13.
EQUATIONS FOR HORSEPOWER RATINGS
GENERAL
Extensive research by ACA members has produced reliable power ratings for ANS roller chaindrives conforming to the ASME B29.1 standard. The power capacity of roller chain drives operating
L = ( ) + + +−( ) = + + =2 40
65 212
65 21
4 4080 43 1 23 1
2
2π ( ). 224 23.
= − + =124 43 78 544
39 9.
.
L nN n
−−
= 2 34.
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Roller Chain Drives 169
within standard conditions is limited by link plate fatigue strength, roller and bushing impact fatigue,galling between the pin and bushing, the type of lubrication. The standard conditions are
• Chain length of 100 pitches.• Service factor of one.• A well-aligned two-sprocket drive on parallel horizontal shafts.• Use of the recommended type of lubrication.• A nonhostile environment.• An expected service life of approximately 15,000 hours.
A sample graph of the horsepower ratings for no. 60 chain is shown in Figure 5-16.
LINK PLATE FATIGUE STRENGTH
Equation 5.5 defines the power rating of ANS roller chains, limited by link plate fatigue strength:
, (5.5)
where
HPL is the horsepower rating limited by link plate fatigue strength; KL is 0.0044 for all standard series chains except no. 41, 0.0044(TH/TS)0.5
for heavy series chains, and 0.00242 for no. 41 chain; n is the number of teeth on the small sprocket; p is the chain pitch (in inches); R is the speed of the small sprocket (in rpm); TH is the link plate thickness for heavy series chains; and TS is the link plate thickness for standard series chains.
FIGURE 5-16 Sample roller chain power rating chart.
HP K nR pL Lp= −0 96 3 0 0 07. ( . . )
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ROLLER AND BUSHING IMPACT
Standard Conditions
Equation 5.6 defines the power rating of ANS chains limited by roller and bushing impact fatigueat the standard conditions of 15,000 hours of life and 100 pitches of chain length:
, (5.6)
where
HPR is the horsepower rating limited by roller and bushing impact fatigue; KR is 17,000 for all standard and heavy series chains except no. 25, no. 35,
and no. 41, 29,000 for no. 25 and no. 35 chains, and 3400 for no. 41 chain.
Adjustment for Life and Chain Length
The power rating at a chain length and life other than 100 pitches and 15,000 hours may be obtainedby multiplying Equation 5.6 by the following factors:
For chain length other than 100 pitches, multiply Equation 5.6 by the factor
.
For life other than 15,000 hours, multiply Equation 5.6 by the factor
.
These factors may be combined to yield
.
Galling between Pins and Bushings
Equation 5.7 defines the power rating of ANS chains limited by galling between the pins andbushings:
, (5.7)
where
HPK n p
RR
R=1 5 0 8
1 5
. .
.
KChainLength pitches
Length = ⎛⎝⎜
⎞⎠⎟
,.
100
0 4
KDesiredLife hours
Life =⎛⎝⎜
⎞⎠⎟
150000 4
,
.
KChainLength pitches
DesiredLifCombined = 7 42.
,ee hours,
.⎛⎝⎜
⎞⎠⎟
0 4
HP K npR n p n
G G= − +⋅
⎡
⎣⎢
⎤
⎦⎥
23 3 5
12
2 0 032263 96 10( . ).
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Roller Chain Drives 171
HPG is the horsepower rating limited by galling between the pins and bushings; KG is 6.452 for all standard series chains except no. 41, 5.807 for heavy series chains,
and for no. 41 chain, use the same speed limits as for no. 40 chain.
TYPE OF LUBRICATION
Equation 5.7, with a different constant KG, also defines the power rating of ANS chains limited bythe type of lubrication.
Oil Bath or Slinger Disc Lubrication
For oil bath or slinger disc lubrication,
KG equals 3.226 for all standard series chains except no. 41, 2.903 for heavy series chains, and for no. 41 chain, use the same speed limits as for no. 40 chain.
Manual or Drip Lubrication
For manual or drip lubrication,
KG equals 0.3226 for all standard series chains exceptno. 41, 0.2903 for heavy series chains, and for no. 41 chain, use the same speed limits as for no. 40 chain.
ADJUSTMENT FOR CHAIN LENGTH
The galling and lubrication limits are greater for longer chains than for shorter chains. If the selectedchain length, L, is much longer or shorter than 100 pitches, Equation 5.7 can be modified to accountfor the different chain length. The modified equation is shown in Equation 5.8:
. (5.8)
One normally needs to account for chain length only if the chain is operating at the galling (orlubrication) limit and the chain length is more than 10 pitches different from 100 pitches.
HORSEPOWER RATING TABLES FOR ANS CHAINS
The horsepower rating tables for ANS standard and heavy series roller chains at the standardconditions listed above are shown in Table 5-5 through Table 5-28.
VIBRATION
GENERAL
It is well known that a roller chain can vibrate noticeably when the frequency of an exciting sourceis close to one of the natural frequencies of the chain. Under certain conditions, the vibration maybe so severe that it can damage or destroy the chain or the drive.
Some factors of the drive are fixed, such as shaft speed, the amount of power transmitted, theload characteristics of the driven machine, and any space limitations. Other factors may be controlled
HP K np LR n p n L
G G= − +⋅
⎡23 3 5
12
2 0 032263 96 10
(( . ) / ).⎣⎣
⎢⎤
⎦⎥
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172 Standard Handbook of Chains
by the drive designer, such as the pitch, the number of strands of chain, the number of teeth onthe sprockets, and the type of input power. When the designer knows the fixed characteristics ofthe drive and the factors that can be controlled, he or she can use the following explanations andequations to determine if a proposed drive might have a serious vibration problem. Then the designercan select a chain and sprockets that will minimize the chances of destructive vibration.
The information given here is very basic and brief. If chain vibration is suspected or found,contact an ACA roller chain manufacturer for assistance.
SOURCES OF EXCITEMENT
Large Cyclic Loads
Many roller chain drives have large cyclic loads or impulses. These cyclic loads may occur once,or a few times, per revolution and they may come from either the driven machine or input powersource. The magnitude of the impulse depends on how much the peak load exceeds the mean load,how much the peak power pulse exceeds the mean input power, the inertia of the driving and drivenmachines, and the stiffness of the drive. The frequency of the impulses is the sprocket speed, inrevolutions per second, divided by the number of impulses per revolution.
Machines that cause one impulse per revolution are punch presses, shears, one-cylinder pumpsor compressors, and one-cylinder engines. Machines that cause a few impulses per revolution areduplex and triplex pumps or compressors, two-, three-, and four-cylinder internal combustionengines, and other reciprocating or cam-actuated machines. The effects of large cyclic loads oftencan be reduced by putting a fluid coupling or some other type of cushioning device in the drive.
Chordal Action
As was shown earlier in this chapter, chordal action produces at least two possible sources ofvibration. Each time a chain roller engages a sprocket tooth, chordal action makes the chain spanboth rise and fall laterally, and increase and decrease in speed. The procedure for calculating theforce caused by chordal action is beyond the scope of this book. However, it is known that theforce increases very rapidly with speed and somewhat less rapidly with the chain pitch. Thefrequency of the impulses caused by chordal action is the tooth contact frequency, or the sprocketspeed, in revolutions per second, times the number of teeth on the sprocket.
The effects of the impulses caused by chordal action can be reduced by selecting a smallerchain pitch or a sprocket with more teeth. Multiple-strand chain may be needed when a smallerpitch chain or a sprocket with more teeth is used.
Roller-Tooth Impact
When the chain roller engages a sprocket tooth, there is an impact caused by chordal action. Themaximum force during this impact depends on the chain pitch, the sprocket speed, the effectivestiffness of the roller against the sprocket tooth, and the effective mass of the part of the chaininvolved in the impact. The effective stiffness and mass are very difficult to determine. They areaffected by sprocket and roller materials, the amount and quality of lubrication, and possibly otherfactors. However, it is known that roller-tooth impact forces increase with chain pitch and sprocketspeed. The frequency of roller-tooth impact is the tooth contact frequency and its harmonics.
Roller-tooth vibration, and the impacts that incite it, are the source of most of the noise in aroller chain drive. The amplitude of roller-tooth vibration increases approximately with the squareof sprocket speed, so it is very important in high-speed drives. This is one of the reasons why thepower capacity of a roller chain decreases so rapidly at high speeds (see Equation 5.6).
The effects of roller-tooth impact forces can be reduced by selecting a smaller chain pitch ora sprocket with more teeth. Multiple-strand chain may be needed when a smaller pitch chain is used.
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TYPES OF VIBRATION AND NATURAL FREQUENCIES
Lateral Vibration
In lateral vibration, the chain vibrates up and down (in a horizontal drive) about the chain’s axislike a plucked string. It is the most visible, and may be the most common, type of chain vibration.The natural frequency of lateral vibration in a chain is given by Equation 5.9:
Hz, (5.9)
where
fL is the natural frequency of lateral vibration in the chain (in Hz), n is an integer representing the harmonic of the vibration, l is the length of the taut span of the chain (in ft), g is a gravitational constant (32.17 ft/sec2), T is the tension applied to the chain (in lb), and W is the unit weight of the chain (in lb/ft).
The natural frequency for lateral vibration is usually quite low. The excitation from chordalaction is probably too small at such slow speeds to cause noticeable vibration. However, theexcitation from a large cyclic load may be enough to cause damaging vibration at resonance. Thefrequency of the exciting force should be at least 1.4 times the natural frequency to avoid resonanceand damaging vibration.
The very low tension in the slack span normally gives a natural frequency that is too low tocause a vibration problem. A spring-loaded idler in the slack span may increase the tension andnatural frequency enough for it to cause a destructive vibration, either at the resonant frequencyor at one of the harmonics of that frequency. The drive designer should always check the resonantfrequency of the slack span when considering or using a spring-loaded idler in the slack span.
Axial, or Spring-Type, Vibration
In axial vibration, the chain acts like a spring connected between two rotors. This type of vibrationis not readily seen, but at resonance it may be identified by increased noise. The natural frequencyof axial vibration in a chain is given by Equation 5.10:
Hz, (5.10)
where
fA is the natural frequency of axial vibration in chain (in Hz), J1 is the rotating inertia related to the input sprocket (in lbm·ft2/g), J2 is the rotating inertia related to output sprocket (in lbm·ft2/g), R1 is the pitch radius of the input sprocket (in ft), R2 is the pitch radius of the output sprocket (in ft), g is the gravitational constant (32.17 ft/sec2), k is the unit stiffness of the chain (in lbf), and k is approximately 1,000,000p2 lbf for ANS chains, where p is the chain pitch (in inches).
fnl
gTW
L =2
fk
lJ JJ R J RA = +( )1
2 1 21 2
22 1
2
π
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174 Standard Handbook of Chains
Here again, the natural frequency for axial vibration is usually quite low and the force fromchordal action at such slow speeds is probably too small to cause noticeable vibration. However,the impulse from a large cyclic load may be enough to cause damaging vibration at resonance. Thefrequency of the exciting force should be at least 1.4 times the natural frequency to avoid resonanceand damaging vibration.
Wave-Type Vibration
In wave-type vibration, the chain vibrates axially like an elastic bar that is excited at its ends. Wave-type vibration usually cannot be seen. The natural frequency of wave-type vibration in a chain isgiven by Equation 5.11:
Hz, (5.11)
where fW is the natural frequency of wave-type vibration in chain (in Hz).The natural frequency of wave-type vibration is usually much higher than that of either lateral
or axial vibration. Often it is close to the tooth contact frequency of a drive running at moderateto high speeds. When that happens, wave vibration can increase chain tension quite a lot and causeearly chain failure. Damaging wave-type vibration can also occur when the tooth contact frequencymatches the second harmonic of the natural frequency of the chain, but that is beyond the scopeof this book. The designer should contact an ACA roller chain manufacturer for assistance whenthis type of vibration is found.
Roller-Tooth Vibration
In roller-tooth vibration, the chain roller vibrates from the impact of the roller against the sprockettooth each time a roller engages a tooth. The frequency of roller-tooth vibration depends on theeffective contact stiffness of the roller on the tooth and the effective mass of the joint engaging thetooth. It is extremely difficult to estimate values for the effective stiffness and effective mass, soan equation for calculating the frequency of roller-tooth vibration is not given here. Experimentshave found that roller-tooth vibrations have a frequency in the range of 2 kHz to 10 kHz.
NOISE
As stated above, roller-tooth impact, and its resulting vibrations, are the source of most of the noisein a roller chain drive. Noise is a serious consideration in many roller chain drives. The roller chainindustry has done considerable research on roller chain drive noise and has learned a lot about themany factors that cause roller chain drive noise. Even so, they did not find a way to calculate orpredict with reasonable accuracy the noise that will be made by a given drive.
Many factors affect the noise level of a drive. Some of these factors include the amount andtype of chain loading, the amount and quality of lubrication, the number of sprocket teeth, thechain pitch, the fit between the chain and sprocket, chain wear, and sprocket wear. There may be,and probably are, additional factors that have not yet been clearly identified. Usually it is necessaryto make a series of sound tests on a prototype or the actual drive to determine the noise level ofthe drive. One or two tests are not enough to show the normal variation in noise levels betweenone set of chains and sprockets and the next.
Certain noise factors are related to the basic mechanics of a roller chain drive. Some of thebasic findings of research on roller chain drive noise include the sound level (in decibels) increaseswith chain pitch, increases with chain tension, increases with the logarithm of the sprocket speed,and peaks at a frequency of about 6 kHz.
fnl
gkW
W =2
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Roller Chain Drives 175
Fortunately, industry research also found that drive designers and users could do a number ofthings to reduce the noise from a roller chain drive. Some things that can be done to quiet a noisydrive, along with a short explanation, include
• Select a chain with smaller pitch. Note that multiple-strand chain may be required.• Select a chain and sprocket combination that avoids resonant frequencies.• Use a better type of lubrication than recommended. Tests show that superior lubrication
can reduce the noise level of a drive by 6 dB or more.• Ensure that the chain has adequate slack at installation and when readjusted. Tests show
that a very tight chain is several decibels noisier than one that is correctly adjusted.• Replace a worn chain well before it reaches the accepted 3% wear elongation limit. Tests
show that noise is minimized when the chain and sprocket pitch are exactly the same.• Replace sprockets before the teeth are noticeably hook shaped. A worn, hook-shaped
tooth form is much noisier than a new tooth form.• Consider using precision grade sprockets with hardened teeth for high-speed drives. This
maintains the desired exact match of chain and sprocket pitch for a longer time.
There may be other ways to quiet or avoid a noisy drive. Contact an ACA roller chain manufacturerfor assistance with reducing drive noise.
ACKNOWLEDGMENT
Parts of S. W. Nicol and J. N. Fawcett, “Vibrational characteristics of roller chain drives,” Engi-neering, January 1977, pp. 30–32, were used in preparing the section on vibration.
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