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33
Energy Management & Utilization Chapter 2 Energy Fundamentals Prof. Dr. Uğur Atikol, cea Director of EMU Energy Research Centre

Transcript of Energy Management & Utilization › uguratikol › Documents › 58059... · It simply states that...

Page 1: Energy Management & Utilization › uguratikol › Documents › 58059... · It simply states that during a prosess, energy can change from one state to another but that the total

Energy Management & Utilization

Chapter 2

Energy Fundamentals

Prof. Dr. Uğur Atikol, cea Director of EMU Energy Research Centre

Page 2: Energy Management & Utilization › uguratikol › Documents › 58059... · It simply states that during a prosess, energy can change from one state to another but that the total

What is conservation of energy? It simply states that during a prosess, energy can change from one state to another but that the total amount of energy remains constant. (Energy can not be created or destroyed)

Conservation of Energy Principle (First Law of Thermodynamics)

Potenial energy lost = kinetic energy gained

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Basic Dimensions and their Units

Basic dimensions

Mass(m)

Length(L)

Time(t)

SI units

Kilogram (kg)

Meter (m)

Second (s)

English units

Pound-mass (lbm)

Foot (ft)

Second (s or

sec)

1 lbm = 0.45359 kg 1 ft = 0.3048 m

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Units Derived from Basic Dimensions

( ) ( )

kJ 1.055Btu 1 Work.as units same thehasEnergy

(Btu) UnitsThermalBritish units,English In (J) Joules is work ofunit theunits SIIn )m()N(

DistanceForceWork(lbf) force-Pound units,English In

(N) Newtonsin forcefor unit theunits SIIn smkg

onAcceleratiMassForce

2

=

×=×=

×=

×=

dFW

amF

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Forms of Energy thermal, mechanical, kinetic, potential, electric, magnetic,

chemical, nuclear Total energy in a process:

Thermodynamics deals with the change of energy instead of its absolute value.

It is appropriate to assign the total energy of a system a value of zero (E=0) at some convenient reference point.

energy of forms all of sum the=E

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Forms of Energy

kW)(kJ/s :energy potential of Rate

(kJ) ENERGY POTENTAL

kW)(kJ/s 2

:energy kinetic of Rate

(kJ) 2

ENERGY KINETIC

2

2

≡××=

××=

≡×

=

×=

zgmEP

zgmPE

mEK

mKE

υ

υ

TCmU

U

v ∆××=system. ain activity molecular

of degree the torelated Is(kJ)

ENERGY INTERNAL

eTemperatur : (kJ/kgK) olumeconstant vat capacity heat specific :

(m)point reference a fromelevation : )(m/son accelerati nalgravitatio :

(m/s) velocity : (kg/s) rate flow mass :

(kg) mass : (kJ)energy internal :

(kJ)energy potential :(kJ)energy kinetic :

:eNomencatur

2

TCzg

mmUPEKE

v

υ

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Defining a System By defining a system we establish the surroundings of the

system. The surface that separates the system from the

surroundings is known as the boundary.

SYSTEM SURROUNDINGS or ENVIRONMENT SYSTEM

BOUNDARY

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Thermodynamic System

SURROUNDINGS

SYSTEM (Total Energy E)

System Boundary

(kJ) 2

energy of forms all of sum the2

mgzmUPEKEUE

E

++=++=

=

υ

x

z (m/s) υ

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Closed Systems

System Q

W

Surroundings Energy can cross the boundary in two forms: Heat and work.

Mass of the system is constant.

Net energy transfer to (or from) the system = as heat and work

Net increase (or decrease) in the total energy of the system

(kJ) )(2

)()( 12

21

22

12 zzmgmUU

PEKEUEWQ

−+−

+−=

∆+∆+∆=∆=−

υυ

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Energy Equation for Open Systems

Steady flow energy equation

0or constant =∆= CVCV EE

=

+

volumecontrolofEnergy in

changeNet

volumecontrol theleaving massofenergy Total

volumecontrol theentering mass

ofenergy Total

workandheat asboundary crossing

energy Total

cvoutin EEEWQ ∆=−+− ∑∑

CV

Ẇ in

let

exit

i = inlet, e = exit

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Energy Equation for Open Systems Ex: STEAM TURBINE Conservation of mass principle for steady flow: → �̇�1 = �̇�2 = �̇� Steady flow energy equation for single stream flow:

Work

Heat

Mass (and energy) in

Mass (and energy) out

→ �̇� − �̇� = �̇� ℎ2 − ℎ1 + 𝑣22−𝑣12

2+ 𝑔(𝑧2 − 𝑧1)

1 = inlet, 2 = exit Heat loss, kinetic energy and potential energy changes are negligible, therefore: → �̇� − �̇� = �̇� (ℎ2 − ℎ1)

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Performance of Engineering Devices General definition of performance:

Required Input System or Device

Desired Output

Input RequiredOutput DesiredePerformanc =

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Thermal efficiency of heat engines

Performance = = Desired output What I Get

required input What I pay for

In heat engines: the desired output = net work output = the required input = heat supplied to system =

outnetW ,

inQ

H

L

H

outnetth

in

out

in

outin

in

outnetth

QQ

QW

QQ

QQQ

QW

efficiencyThermal

−==

−=−

==

1or

1

,

,

η

η

HeatEngine

High Temperature Reservoir at TH

Low Temperature Reservoir at TL

QH

QL

Wnet,out = ηth x QH

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Performance of Cogeneration Units

Energy Utilization Factor:

H

usefulout net,

QQW +

QH

H.E.

Quseful QL

Wnet,out

Heat rejection from a heat engine can be used for heating processes as well

TL

TH

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Coefficient of Performance (COP) of refrigerators

Refrigerators: The efficiency of a refrigerator is expressed in terms of the coefficient of performance (COP).

The objective of a refrigerator is to remove heat (QL) from the refrigerated space.

)(,, innet

L

innet

L

WQor

WQ

=

For a refrigerator COPR = Desired output Required input

LHinnet QQW −=,

1

1

−=

−=

L

HLH

LR

QQQQ

QCOPNotice that COPR, can be greater than unity.

( kJ )

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Coefficient of Performance (COP) of heat pumps Heat Pumps:

The objective of a heat pump is to supply heat QH into the warmer space.

another device that transfer heat from TL to TH.

objective is different : maintain a heated space at high temperature.

innet

H

WQ

,

=COPHP = Desired output

Required input

H

LLH

HHP

QQQQ

QCOP−

=−

=1

1

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Air-to-Air Heat Pump

Heat from air

Heat

Heat

Heat

Electricity to compressor

Coo

led

air

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Warm air

Cool air

Air-to-Water Heat Pumps compressor evaporator

condenser

Expansion valve

In warm climates COP: ~ 4 – 5

Heat pump unit seperated from water tank

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Heat Pump Example 75,000 kJ/h

0

hkJ000,75=HQ

?, =innetW

?=LQ

5.2HP =COP

5.2000,75

,,

==→=HP

Hinnet

innet

HHP COP

QWW

QCOP

)8.33kWor (hkJ000,30=net,inW

)000,30000,75(, −=−= innetHL WQQ

hkJ000,45=

For constant indoor temperature it is required that QH equals heat losses from the building. Therefore QH = 75,000 kJ/h

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Efficiency of electric motors Efficiency (EFF) of a motor is defined as:

InputPower ElectricalOutputPower Mechanical

input RequiredOutput Desired

==EFF

Electrical power input

Mechanical power output

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Example A motor delivers a shaft output power of 10 kW, and has an

electrical power input of 12 kW. What is its efficiency? Solution:

%3.83

1210

==kWkWEFF

Many technological improvements have been made to electric motors. From new materials for inside windings to decreased friction from well-designed ball bearings, the efficiency of new motors increases almost every day.

Efficiency of electric motors

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Power Factor – The power factor is an electrical operating parameter of a motor, and is found from the ratio of the real power input in kW to the total power input in kVA.

Larger motors usually have higher power factors than smaller motors. Larger motors will usually have power factors around 85%.

Sometimes, electrical capacitors are installed on motors to provide “power factor correction.” This may be cost-effective for the facility if their utility charges a substantial penalty for low power factor.

Power factor of electric motors

Real Power, kW

Reactive Power, kVAR

PF = kW / kVA

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Example A three phase, 380 volt motor is drawing 80

amperes, and a real power of 40 kW. What is the power factor of the motor?

Solution

power drawn by a general three phase load:

Do not confuse the power factor with the motor load factor defined next.

%76=653,52000,40=PF

PF×80×380×3=000,40wattsPF×I×V×3=P

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Motor Load Factor – The motor load factor is a mechanical operating parameter of a motor, and is found from the ratio of the actual shaft power being provided to the maximum shaft power that could be provided by the motor.

The maximum shaft power that can be provided is the nameplate hp rating of the motor.

The actual shaft power being provided to the load is determined by the load itself.

Load factor of electric motors

LF = Actual shaft power / Maximum shaft power

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A motor is what we call a “load driven device.” This means that the motor only provides the exact

amount of power required by the load.

If the load on a 20 kW motor is a fan requiring only 10 kW to drive it, the load factor on the motor is 10kW/20kW, or 50%.

The input power to the motor will only be what is needed to drive the actual load – and most often it will not be the full rated load power of the motor. Typical motor load factors on an annual basis are in the

range 40 – 60%.

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Example

A 40 kW motor is connected to a 25 kW fan. What is the load factor of the motor?

Solution

Do not confuse the motor load factor with the power factor defined above.

%5.62=kW40kW25=LF

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Water pump efficiency Defined as the ratio of power imparted on the water by

the pump to the shaft power input for the pump Such that:

powerShaft

water toconveyedPower efficiency Pump =

Power added to water

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Efficiency of pumping fluids

1000

:esefficiencimotor and pump both the torefers efficiency pumping overall The

efficiency 1000)(N/m difference pressure /s)(m rate flow

kWin power horse brake Pump23

mp

PVP

P

ηη ××∆×

=

××

=

Pump power consumption in kW Pump efficiency

Motor efficiency

Pump head in N/m2 Flow rate in m3/s

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Pump Example

Required capacity is 80 L/s with a head of 150 kN/m2. What is the saving in power if a pump efficiency of 90% is preferred instead of 78%. Assume motor efficiency to be 100%.

kW 2.05 9.0

178.01

1000101500.08 11

1000)(

:power pumpin Saving1000

:power Pump

3

%90%78

=

××=

∆×=

××∆×

=

ηη

ηη

PV

PVPmp

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The performance measure of electric lamps: «Efficacy» Efficacy is measured in units of lumens per watt (Lu/W). This is not a measure of efficiency since it has units. Efficiency has no units, and is either expressed as a decimal number

like 0.90, or is stated in percent, like 90 %.

Efficacy has units of Lu/W.

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Example for efficacy

A 60 watt incandescent lamp has an output of 1100 lumens (amount of ight). What is the efficacy of this lamp?

The efficacy equals 1100 lumens divided by 60 watts

Lu/W 3.18(W) Watts60

(Lu) lumens 1100Efficacy

(Watts) requiredy Electricit(lumens)output Light Efficacy

==

=

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Boiler Efficiency Boiler efficiency is a combined result of efficiencies of different components of a

boiler. A boiler has many sub systems whose efficiency affects the overall boiler efficiency. Couple of efficiencies which finally decide the boiler efficiency are-

1. Combustion efficiency (is the indication of burner’s ability to burn fuel) 2. Thermal efficiency (specifies the effectiveness of the heat exchanger of the boiler)

Apart from these efficiencies, there are some other losses which also play a role while deciding the boiler efficiency and hence need to be considered while calculating the boiler efficiency.

Burner (fuel is burned here)

Heat exchanger

Combustion

Water circulation

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Hot water can be generated by the central boiler plant and stored

Fuel

Hot Water Cylinder

Flow

Return

Indirect heating

To radiotors, fan convectors or floor heating

Central heating Boiler (Eff: ~90%)

Hot Water Generation with Central Boiler

Pump

Photovoltaic Panels (Eff: ~15%)

Solar Collectors (Eff: ~80%)

Burner