Gear Design 1
Transcript of Gear Design 1
-
8/2/2019 Gear Design 1
1/14
Disclaimer: The informatiperson. Use this inform
ClickarrowstopageadvertsClickarrowstopageadvertsClickarrowstopageadvertsClickarrowstopageadverts
HomeDrive_IndexGearsGearboxes
Spur Gears
Introduction.....StaEquations.....ModContactRatio.....FProcess.....Interna
Thenotesbelow onaseparatep
IntroductionIntroductionIntroductionIntroduction
Gearsaremachi normallywitha iscalledthegea
alongoneside-i practicetheacti matingteethacti throughouttheismaintainedfix teethcomeintomovingatconst driventooththe selectedforthe Consideroneen otherendofthe andbothcylinde
figurebelow). marked.Asthe cylinderasitwr stringunwraps.
on on this page has not been checked by an indtion at your own risk.
ROYMECH
ndards.....Terminology.....SpurGearDesign.....le.....PressureAngle.....orces-Torquesetc.....StrengthDurabilitycalcs...lGears.....TableofLewisFormFactors.....
relatetospurgears.Notesspecifictohelicalg geHelicalGears
ineelementsusedtotransmitrotarymotionbetw onstantratio.Thepinionisthesmallestgearan
rwheel..Arackisarectangularprismwithgear
tisineffectagearwheelwithaninfinitepitchcir nofgearsintransmittingmotionisacamaction ngascams.Geardesignhasevolvedtosucha
otionofeachcontactingpairofteeththevelocit edandthevelocityratioisstillfixedaseachsub ontact.Whentheteethactionissuchthatthed ntangularvelocityproducesaproportionalcons actionistermedaconjugateaction.Theteeths earteethistheinvoluteprofile.
dofapieceofstringisfastenedtotheODofon stringisfastenedtotheODofanothercylinderp rsarerotatedintheoppositedirectionstotensio
hepointonthestringmidwaybetweenthecylind lefthandcylinderrotatesCCWthepointmoves
pson.Thepointmovesawayfromtherightha Thepointtracestheinvoluteformofthegeartee
pendent
Materials.....Basic
..Design
earsareincluded
entwoshafts, dthelargergear
teethmachined
lediameter.In eachpairof
levelthat ratioofthegears
equentpairof rivingtooth
tantvelocityofthe apeuniversally
cylinderandthe ralleltothefirst thestring(see
erPis owardsthis
ndcylinderasthe th.
-
8/2/2019 Gear Design 1
2/14
Thelinesnormaltothepointofcontactofthegearsalwaysintersectsthecentrelinejoiningthegearcentresatonepointcalledthepitchpoint.Foreachgearthecirclepassingthroughthepitchpointiscalledthepitchcircle.Thegearratioisproportionaltothediametersofthetwopitchcircles.Formetricgears(asadoptedbymostoftheworldsnations)thegearproportionsarebasedonthemodule.
m=(PitchCircleDiameter(mm))/(Numberofteethongear).
IntheUSAthemoduleisnotusedandinsteadtheDiametricPitchd pisused
dp=(NumberofTeeth)/DiametricalPitch(inches)
Profileofastandard1mmmodulegearteethforagearwithInfiniteradius(Rack).
Othermoduleteethprofilesaredirectlyproportion.e.g.2mmmoduleteethare2xthisprofile
Manygearstrainsareverylowpowerapplicationswithanobjectoftransmittingmotionwithminiumtorquee.g.watchandclockmechanisms,instruments,toys,musicboxesetc.Theseapplicationsdonotrequiredetailedstrengthcalculations.
StanStanStanStandardsdardsdardsdards
AGMA2001-C95orAGMA-2101-C95FundamentalRatingfactorsandCalculationMethodsforinvoluteSpurGearandHelicalGearTeeth
BS436-4:1996,ISO1328-1:1995..Spurandhelicalgears.Definitionsandallowablevaluesofdeviationsrelevanttocorrespondingflanksofgearteeth
-
8/2/2019 Gear Design 1
3/14
BS436-5:1997,ISO1328-2:1997..Spurandhelicalgears.Definitionsandallowablevaluesofdeviationsrelevanttoradialcompositedeviationsandrunoutinformation
BSISO6336-1:1996..Calculationofloadcapacityofspurandhelicalgears.Basicprinciples,introductionandgeneralinfluencefactors
BSISO6336-2:1996..Calculationofloadcapacityofspurandhelicalgears.Calculationofsurfacedurability(pitting)
BSISO6336-3:1996..Calculationofloadcapacityofspurandhelicalgears.Calculationoftoothbendingstrength
BSISO6336-5:2003..Calculationofloadcapacityofspurandhelicalgears.Strengthandqualityofmaterials
Ifitisnecessarytodesignagearboxfromscratchthedesignprocessinselectingthegearsizeisnotcomplicated-thevariousdesignformuleahaveallbeendevelopedovertimeandareavailableintherelevantstandards.Howeversignificanteffort,judgementandexpertiseisrequiredindesigningthewholesystemincludingthegears,shafts,bearings,gearbox,lubrication.Forthesame
dutymanydifferentgearoptionsareavailableforthetypeofgear,thematerialsandthequality.Itisalwayspreferabletoprocuregearboxesfromspecialisedgearboxmanufacturers
TerminologyTerminologyTerminologyTerminology----spurgearsspurgearsspurgearsspurgears
Diametralpitch(dp)......Thenumberofteethperoneinchofpitchcirclediameter.
Module.(m)......Thelength,inmm,ofthepitchcirclediameterpertooth.
Circularpitch(p)......Thedistancebetweenadjacentteethmeasuredalongtheareatthepitchcirclediameter
Addendum(ha)......Theheightofthetoothabovethepitchcirclediameter.
Centredistance(a)......Thedistancebetweentheaxesoftwogearsinmesh.
Circulartooththickness(ctt)......Thewidthofatoothmeasuredalongtheareatthepitchcirclediameter.
Dedendum(hf)......Thedepthofthetoothbelowthepitchcirclediameter.
Outsidediameter(Do)......Theoutsidediameterofthegear.
BaseCirclediameter(Db)......Thediameteronwhichthe
involuteteethprofileisbased. Pitchcircledia(p)......Thediameterofthepitchcircle. Pitchpoint......Thepointatwhichthepitchcirclediameters
oftwogearsinmeshcoincide.
Pitchtoback......Thedistanceonarackbetweenthepitchcirclediameterlineandtherearfaceoftherack.
Pressureangle......Theanglebetweenthetoothprofileatthepitchcirclediameterandaradiallinepassingthroughthesamepoint.
Wholedepth......Thetotaldepthofthespacebetweenadjacentteeth.
-
8/2/2019 Gear Design 1
4/14
SpurGearDesignSpurGearDesignSpurGearDesignSpurGearDesign
Thespurgearisissimplesttypeofgearmanufacturedandisgenerallyusedfortransmissionofrotarymotionbetweenparallelshafts.Thespurgearisthefirstchoiceoptionforgearsexceptwhenhighspeeds,loads,andratiosdirecttowardsotheroptions.Othergeartypesmayalsobepreferredtoprovidemoresilentlow-
vibrationoperation.Asinglespurgearisgenerallyselectedtohavearatiorangeofbetween1:1and1:6withapitchlinevelocityupto25m/s.Thespurgearhasanoperatingefficiencyof98-99%.Thepinionismadefromahardermaterialthanthewheel.Agearpairshouldbeselectedtohavethehighestnumberofteethconsistentwithasuitablesafetymargininstrengthandwear.Theminimumnumberofteethonagearwithanormalpressureangleof20desgreesis18.Thepreferrednumberofteethareasfollows
12 13 14 15 16 18 20 22 24 25 28 30 32 34 3840 45 50 54 6064 70 72 75 80 84 90 96 100 120 140 150 180200 220 250
-
8/2/2019 Gear Design 1
5/14
MaterialsusedforgearsMaterialsusedforgearsMaterialsusedforgearsMaterialsusedforgears
Mildsteelisapoormaterialforgearsasasithaspoorresistancetosurface
loading.Thecarboncontentforunhardenedgearsisgenerally0.4%(min)with0.55%(min)carbonforthepinions.Dissimilarmaterialsshouldbeusedforthemeshinggears-thisparticularlyappliestoalloysteels.Alloysteelshavesuperiorfatiguepropertiescomparedtocarbonsteelsforcomparablestrengths.Forextremelyhighgearloadingcasehardenedsteelsareusedthesurfacehardeningmethodemployedshouldbesuchtoprovidesufficientcasedepthforthefinalgrindingprocessused.
Material Notes applications
Ferrousmetals
Cast IronLow Cost easy tomachine with highdamping
Large moderatepower, commercialgears
Cast SteelsLow cost,reasonablestrength
Power gears withmedium rating tocommercial quality
Plain-Carbon SteelsGood machining,can be heattreated
Power gears withmedium rating tocommercial/mediumquality
Alloy Steels
Heat Treatable toprovide higheststrength and
durability
Highest powerrequirement. Forprecision and high
precisiont
Stainless Steels (Aust)Good corrosionresistance. Non-magnetic
Corrosionresistance with lowpower ratings. Up toprecision quality
Stainless Steels (Mart)
Hardenable,Reasonablecorrosionresistance,magnetic
Low to mediumpower ratings Up tohigh precisionlevels of quality
Non-Ferrousmetals
Aluminium alloys
Light weight, non-corrosive andgoodmachinability
Light dutyinstrument gears upto high precisionquality
Brass alloys
Low cost, non-corrosive,excellentmachinability
low costcommercial qualitygears. Quality up tomedium precision
Bronze alloys
Excellentmachinability, lowfriction and goodcompatability withsteel
For use with steelpower gears.Quality up to highprecision
Magnesium alloys Light weight withpoor corrosion
Ligh weight lowload gears. Quality
-
8/2/2019 Gear Design 1
6/14
resistance up to mediumprecision
Nickel alloys
Low coefficient ofthermalexpansion. Poor
machinability
Special gears forthermal applicationsto commercial
quality
Titanium alloys
High strength, forlow weight, goodcorrosionresistance
Special light weighthigh strength gearsto medium precision
Di-cast alloysLow cost with lowprecision andstrength
High production,low quality gears tocommercial quality
Sintered powder alloysLow cost, lowquality, moderatestrength
High production,low quality tomoderatecommercial quality
Nonmetals
Acetal (DelrinWear resistant,low waterabsorbtion
Long life , low loadbearings tocommercial quality
Phenolic laminatesLow cost, lowquality, moderatestrength
High production,low quality tomoderatecommercial quality
NylonsNo lubrication, nolubricant, absorbswater
Long life at lowloads to commercialquality
PTFE
Low friction and
no lubrication
Special low friction
gears tocommercial quality
EquationsforbasicgearrelationshipsEquationsforbasicgearrelationshipsEquationsforbasicgearrelationshipsEquationsforbasicgearrelationships
Itisacceptabletomarginallymodifytheserelationshipse.gtomodifytheaddendum/dedendumtoallowCentreDistanceadjustments.Anychangesmodificationswillaffectthegearperformanceingoodandbadways...
Addendum ha=m=0.3183pBase Circlediameter
Db = d.cos
Centredistance
a = ( d g + d p) / 2
Circular pitch p = m.Circular tooththickness
ctt = p/2
Dedendum h f= h - a = 1,25m = 0,3979 pModule m = d /zNumber ofteeth z = d / mOutside D o = (z + 2) x m
-
8/2/2019 Gear Design 1
7/14
diameterPitch circlediameter
d = z . m ... (d g = gear & d p = pinion )
Wholedepth(min)
h = 2.25 . m
Top landwidth(min) t o = 0,25 . m
Module(m)Module(m)Module(m)Module(m)
Themoduleistheratioofthepitchdiametertothenumberofteeth.Theunitofthemoduleismilli-metres.Belowisadiagramshowingtherelativesizeofteethmachinedinarackwithmodulerangingfrommodulevaluesof0,5mmto6mm
Thepreferredmodulevaluesare
0,50,811,251,52,5345681012162025324050
NormalPressureangleNormalPressureangleNormalPressureangleNormalPressureangle
Animportantvariableaffectingthegeometryofthegearteethisthenormalpressureangle.Thisisgenerallystandardisedat20
o.Otherpressureangles
shouldbeusedonlyforspecialreasonsandusingconsideredjudgment.Thefollowingchangesresultfromincreasingthepressureangle
Reductioninthedangerofundercuttingandinterference Reductionofslippingspeeds Increasedloadingcapacityincontact,seizureandwear Increasedrigidityofthetoothing
Increasednoiseandradialforces
Gearsrequiredtohavelownoiselevelshavepressureangles15oto17.5
o
ContactRatioContactRatioContactRatioContactRatio
Thegeardesignissuchthatwheninmeshtherotatinggearshavemorethanonegearincontactandtransferringthetorqueforsomeofthetime.Thispropertyiscalledthecontactratio.Thisisaratioofthelengthoftheline-of-actiontothebasepitch.Thehigherthecontactratiothemoretheloadissharedbetweenteeth.Itis
goodpracticetomaintainacontactratioof1.2orgreater.Undernocircumstancesshouldtheratiodropbelow1.1.
-
8/2/2019 Gear Design 1
8/14
Acontactratiobetween1and2meansthatpartofthetimetwopairsofteethareincontactandduringtheremainingtimeonepairisincontact.Aratiobetween2and3means2or3pairsofteetharealwaysincontact.Suchashighcontactratiogenerallyisnotobtainedwithexternalspurgears,butcanbedevelopedinthemeshingofaninternalandexternalspurgearpairorspeciallydesignednon-
standardexternalspurgears.
(Rgo2 - Rgb
2 )1/2 + (Rpo2 - Rpb
2 )1/2 - a sin
contact ratio m =
p cos
Rgo=Dgo/2..RadiusofOutsideDiaofGearRgb=Dgb/2..RadiusofBaseDiaofGearRpo=Dpo/2..RadiusofOutsideDiaofPinionRpb=Dpb/2..RadiusofBaseDiaofPinionp=circularpitch.a=(dg+dp)/2=centerdistance.
SpurgearForces,torques,velocities&PowersSpurgearForces,torques,velocities&PowersSpurgearForces,torques,velocities&PowersSpurgearForces,torques,velocities&Powers
F=toothforcebetweencontactingteeth(atanglepressureangletopitchlinetangent.(N)
Ft=tangentialcomponentoftoothforce(N) Fs=Separatingcomponentoftoothforce =Pressureangle d1=PitchCircleDia-drivinggear(m) d2=PitchCircleDia-drivengear(m) 1=Angularvelocityofdrivergear(Rads/s) 2=Angularvelocityofdrivengear(Rads/s) z1=Numberofteethondrivergear z2=Numberofteethondrivengear P=powertransmitted(Watts) M=torque(Nm) =efficiency
Tangential force on gears F t = F cos
Separating force on gears F s = F t tan
Torque on driver gear T 1 = F t d 1 / 2
Torque on driver gear T 2 = F t d 2 / 2
Speed Ratio = 1 / 2 = d 2 / d 1 = z 2 /z 1
Input Power P 1 = T1 . 1
Output Power P 2 =.T 1 . 2
-
8/2/2019 Gear Design 1
9/14
SpurgearStrengthanddurabilitycalculationsSpurgearStrengthanddurabilitycalculationsSpurgearStrengthanddurabilitycalculationsSpurgearStrengthanddurabilitycalculations
Designingspurgearsisnormallydoneinaccordancewithstandardsthetwomostpopularseriesarelistedunderstandardsabove:
Thenotesbelowrelatetoapproximatemethodsforestimatinggearstrengths.Themethodsarereallyonlyusefulforfirstapproximationsand/orselectionofstockgears(reflinksbelow).Detaileddesignofspurandhelicalgearsisbestcompletedusingthestandards.Booksareavailableprovidingthenecessaryguidance.Softwareisalsoavailablemakingtheprocessveryeasy.Averyreasonablypricedandeasytousepackageisincludedinthelinksbelow(Mitcalc.com)Thedeterminationofthecapacityofgearstotransfertherequiredtorqueforthedesiredoperatinglifeiscompletedbydeterminingthestrengthofthegearteethinbendingandalsothedurabilityi.eoftheteeth(resistancetowearing/bearing/scuffingloads)..Theequationsbelowarebasedonmethods
usedbyBuckingham..
Bending
ThebasicbendingstressforgearteethisobtainedbyusingtheLewisformula
=Ft/(ba.m.Y)
Ft=Tangentialforceontooth =ToothBendingstress(MPa) ba=Facewidth(mm) Y=LewisFormFactor m=Module(mm)
Note:TheLewisformulaisoftenexpressedas
=Ft/(ba.p.y)
Wherey=Y/andp=circularpitch
Whenagearwheelisrotatingthegearteethcomeintocontactwithsomedegreeofimpact.Toallowforthisavelocityfactor(Kv)isintroducedintotheequation.ThisisgivenbytheBarthequation...
V=thepitchlinevelocity=d./2(m/s)
-
8/2/2019 Gear Design 1
10/14
TheLewisformulaisthusmodifiedasfollows
=Kv.Ft/(ba.m.Y)
SurfaceDurability
This calculation involves determining the contact stress between the gearteeth and uses the Herz Formula
w=2.F/(.b.l)
w = largest surface pressureF = force pressing the two cylinders (gears) togetherl = length of the cylinders (gear)
b = halfwidth =
d 1 ,d 2 Are the diameters for the two contacting cylinders.1, 2 Poisson ratio for the two gear materialsE 1 ,E 2 Are the Young's Modulus Values for the two gears
To arrive at the formula used for gear calculations the following changes are
madeF is replaced by F t/ cos d is replaced by 2.rl is replaced by WThe velocity factor K v as described above is introduced.Also an elastic constant Z E is created
When the value of E used is in MPa then the units of Cp are MPa = KPa
-
8/2/2019 Gear Design 1
11/14
The resulting formula for the compressive stress developed is as shownbelow
The dynamic contact stress c developed by the transmitted torque must beless than the allowable contact stress Se...
Note: Values for Allowable stress values Se and ZE for some materials areprovided at Gear Table
r1 = d1 sin /2r2 = d2 sin /2Important Note: The above equations do not take into account the variousfactors which are integral to calculations completed using the relevant
standards. These equations therefore yield results suitable for first estimatedesign purposes only...
DesignProcessDesignProcessDesignProcessDesignProcessToselectgearsfromastockgearcatalogueordoafirstapproximationforageardesignselectthegearmaterialandobtainasafeworkingstresse.gYieldstress/FactorofSafety./Safefatiguestress
Determinetheinputspeed,outputspeed,ratio,torquetobetransmitted Selectmaterialsforthegears(pinionismorehighlyloadedthangear) Determinesafeworkingstresses(uts/factorofsafetyoryieldstress/factorofsafetyor
Fatiguestrength/Factorofsafety)
DetermineAllowableenduranceStressSe Selectamodulevalueanddeterminetheresultinggeometryofthegear Usethelewisformulaandtheenduranceformulatoestablishtheresultingfacewidth Ifthegearproportionsarereasonablethen-proceedtomoredetailedevaluations Iftheresultingfacewidthisexcessive-changethemoduleormaterialorbothandstart
again
Thegearfacewidthshouldbeselectedintherange9-15xmoduleorforstraightspurgears-upto60%ofthepiniondiameter.
InternalGearsInternalGearsInternalGearsInternalGearsAdvantages:
1. Geometryidealforepicyclicgeardesign2. Allowscompactdesignsincethecenterdistanceislessthanforexternalgears.3. Ahighcontactratioispossible.4. Goodsurfaceenduranceduetoaconvexprofilesurfaceworkingagainstaconcave
surface.
Disadvantages:
1. Housingandbearingsupportsaremorecomplicated,becausetheexternalgearnestswithintheinternalgear.
2. Lowratiosareunsuitableandinmanycasesimpossiblebecauseofinterferences.3. Fabricationislimitedtotheshapergeneratingprocess,andusuallyspecialtoolingis
-
8/2/2019 Gear Design 1
12/14
required.
LewisformfactorLewisformfactorLewisformfactorLewisformfactor.Tableoflewisformfactorsfordifferenttoothformsandpressureangles
NoTeeth
Load Near Tip of TeethLoad at Near Middle ofTeeth
14 1/2 deg 20 deg FD 20 deg Stub 25 deg 14 1/2 deg 20 deg FD
Y y Y y Y y Y y Y y Y y
10 0,176 0,056 0,201 0,064 0,261 0,083 0,238 0,076
11 0,192 0,061 0,226 0,072 0,289 0,092 0,259 0,082
12 0,21 0,067 0,245 0,078 0,311 0,099 0,277 0,088 0,355 0,113 0,415 0,132
13 0,223 0,071 0,264 0,084 0,324 0,103 0,293 0,093 0,377 0,12 0,443 0,141
14 0,236 0,075 0,276 0,088 0,339 0,108 0,307 0,098 0,399 0,127 0,468 0,149
15 0,245 0,078 0,289 0,092 0,349 0,111 0,32 0,102 0,415 0,132 0,49 0,156
16 0,255 0,081 0,295 0,094 0,36 0,115 0,332 0,106 0,43 0,137 0,503 0,16
17 0,264 0,084 0,302 0,096 0,368 0,117 0,342 0,109 0,446 0,142 0,512 0,163
18 0,27 0,086 0,308 0,098 0,377 0,12 0,352 0,112 0,459 0,146 0,522 0,166
19 0,277 0,088 0,314 0,1 0,386 0,123 0,361 0,115 0,471 0,15 0,534 0,17
20 0,283 0,09 0,32 0,102 0,393 0,125 0,369 0,117 0,481 0,153 0,544 0,17321 0,289 0,092 0,326 0,104 0,399 0,127 0,377 0,12 0,49 0,156 0,553 0,176
-
8/2/2019 Gear Design 1
13/14
22 0,292 0,093 0,33 0,105 0,404 0,129 0,384 0,122 0,496 0,158 0,559 0,178
23 0,296 0,094 0,333 0,106 0,408 0,13 0,390 0,124 0,502 0,16 0,565 0,18
24 0,302 0,096 0,337 0,107 0,411 0,131 0,396 0,126 0,509 0,162 0,572 0,182
25 0,305 0,097 0,34 0,108 0,416 0,132 0,402 0,128 0,515 0,164 0,58 0,185
26 0,308 0,098 0,344 0,109 0,421 0,134 0,407 0,13 0,522 0,166 0,584 0,186
27 0,311 0,099 0,348 0,111 0,426 0,136 0,412 0,131 0,528 0,168 0,588 0,187
28 0,314 0,1 0,352 0,112 0,43 0,137 0,417 0,133 0,534 0,17 0,592 0,188
29 0,316 0,101 0,355 0,113 0,434 0,138 0,421 0,134 0,537 0,171 0,599 0,191
30 0,318 0,101 0,358 0,114 0,437 0,139 0,425 0,135 0,54 0,172 0,606 0,193
31 0,32 0,101 0,361 0,115 0,44 0,14 0,429 0,137 0,554 0,176 0,611 0,194
32 0,322 0,101 0,364 0,116 0,443 0,141 0,433 0,138 0,547 0,174 0,617 0,196
33 0,324 0,103 0,367 0,117 0,445 0,142 0,436 0,139 0,55 0,175 0,623 0,198
34 0,326 0,104 0,371 0,118 0,447 0,142 0,44 0,14 0,553 0,176 0,628 0,235 0,327 0,104 0,373 0,119 0,449 0,143 0,443 0,141 0,556 0,177 0,633 0,201
36 0,329 0,105 0,377 0,12 0,451 0,144 0,446 0,142 0,559 0,178 0,639 0,203
37 0,33 0,105 0,38 0,121 0,454 0,145 0,449 0,143 0,563 0,179 0,645 0,205
38 0,333 0,106 0,384 0,122 0,455 0,145 0,452 0,144 0,565 0,18 0,65 0,207
39 0,335 0,107 0,386 0,123 0,457 0,145 0,454 0,145 0,568 0,181 0,655 0,208
40 0,336 0,107 0,389 0,124 0,459 0,146 0,457 0,145 0,57 0,181 0,659 0,21
43 0,339 0,108 0,397 0,126 0,467 0,149 0,464 0,148 0,574 0,183 0,668 0,213
45 0,34 0,108 0,399 0,127 0,468 0,149 0,468 0,149 0,579 0,184 0,678 0,216
50 0,346 0,11 0,408 0,13 0,474 0,151 0,477 0,152 0,588 0,187 0,694 0,221
55 0,352 0,112 0,415 0,132 0,48 0,153 0,484 0,154 0,596 0,19 0,704 0,224
60 0,355 0,113 0,421 0,134 0,484 0,154 0,491 0,156 0,603 0,192 0,713 0,227
65 0,358 0,114 0,425 0,135 0,488 0,155 0,496 0,158 0,607 0,193 0,721 0,23
70 0,36 0,115 0,429 0,137 0,493 0,157 0,501 0,159 0,61 0,194 0,728 0,232
75 0,361 0,115 0,433 0,138 0,496 0,158 0,506 0,161 0,613 0,195 0,735 0,234
80 0,363 0,116 0,436 0,139 0,499 0,159 0,509 0,162 0,615 0,196 0,739 0,235
90 0,366 0,117 0,442 0,141 0,503 0,16 0,516 0,164 0,619 0,197 0,747 0,238
100 0,368 0,117 0,446 0,142 0,506 0,161 0,521 0,166 0,622 0,198 0,755 0,24150 0,375 0,119 0,458 0,146 0,518 0,165 0,537 0,171 0,635 0,202 0,778 0,248
200 0,378 0,12 0,463 0,147 0,524 0,167 0,545 0,173 0,64 0,204 0,787 0,251
300 0,38 0,122 0,471 0,15 0,534 0,17 0,554 0,176 0,65 0,207 0,801 0,255
Rack 0,39 0,124 0,484 0,154 0,55 0,175 0,566 0,18 0,66 0,21 0,823 0,262
Links to Gear Design
1. Excelcalcs;...Siteincludesnumberofexcel
basedgearcalculationsheets.(annualsubscription)
-
8/2/2019 Gear Design 1
14/14
2. OnDrives-precisiongears...SupplierofGears/Gearboxes,Includingtechnicalinfo(download)
3. GearDesign...AcomprehensivesourceofGearDesignInformation
4. Efunda...Efunda->DesignCentre->Gears..
SomeusefulNotes.5. GearDesignTopics...Asiteproviding
amazingmotiongraphicsofdifferentgeartypes
6. SEWEurodrive...AlltheinformationonGearboxesyouwillneed
7. QualityTransmissionComponents...SupplierwithdownloadableGearDesignHandbook
8. StockDriveProducts=SterlingInstruments...Supplierwithlargequantityofdownloadabledriveinformation
9. Mitcalc...Excelbasedsoftwareincludingcodedgeardesign
10.Lenze...Drivesystemsupplierwithgearedmotorsection11.DavallGears...UKSupplierofstockgearsand
gearboxes12.Muffettgears...UKSupplierofstockgearsand
gearboxes13.GearDesignLectureNotes...Plymouth.ac.uk-
UsefulNotesongearstrengthdesign14.GearStress(PDF)...Averyuseful
downloadablepaperbasedonAGMAstandardsforgeardesign
15.DRGears...Onestopresourceforgearmanufacturers
ThisPageisbeingdevelopedThisPageisbeingdevelopedThisPageisbeingdevelopedThisPageisbeingdeveloped
HomeDrive_Index
GearsGearboxes
SendCommentstoRoyBeardmore
LastUpdated15/01/2011