Heat Pump Systems: Thermodynamics and Design, Slides of Thermodynamics

A portion of lecture notes from a Mechanical Engineering Thermodynamics course focusing on Heat Pump Systems. It covers the concept of heat transfer rate for refrigeration, the heat pump cycle, and various applications and sources. Students will learn about the heat transfer rates, COP, and the role of heat exchangers in heat pump systems.

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Department of Mechanical Engineering
ME 322 Mechanical Engineering
Thermodynamics
Lecture 30
Heat Pump Systems
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Department of Mechanical Engineering

ME 322 – Mechanical Engineering

Thermodynamics

Lecture 30

Heat Pump Systems

Tons of Refrigeration

One ton of refrigeration is the heat transfer rate required to

melt 1 ton (2000 lbf) of ice at 32°F in 1 day (24 hr).

What heat transfer rate can accomplish this?

Btu

lbm

h sf  Latent heat of fusion of ice (hf – hs) at 1 atm

Then:

Btu lbm-ft

lbm lbf-s Btu

2000 lbf 12, 000

24 hr ft^ hr

1 day 32.

day s

Q

Heat Pumps

How can the high temperature heat transfer be utilized? It

all happens at the condenser. A few possibilities are …

Cold air in

Hot air out

Heating Air Heating Water

Cold water in Hot water out

Hot

refrigerant

vapor

Hot

condensed

refrigerant

Hot

refrigerant

vapor

Hot

condensed

refrigerant

Department of Mechanical Engineering

ME 322 – Mechanical Engineering

Thermodynamics

Heat Pumps

Application: Residential heating

Isothermal Source Heat Pump

Q

Toutside

Qhouse

Qout

No auxiliary heat

source needed.

The heat pump

can always meet

the house load!

In principle, this is a great idea!

However it is cost prohibitive to

circulate refrigerant through the

isothermal source.

Qin

Source

Sink

Isothermal Source Heat Pump

Qin

Secondary heat transfer loop

(Some type of glycol mixture)

Q

Toutside

Qhouse

Q Qout

Evaporator

Department of Mechanical Engineering

ME 322 – Mechanical Engineering

Thermodynamics

Example

Heat Pump used for Heating and

Domestic Hot Water

Example

4 3

5

Q hw

Desuperheater

Given : A heat pump used for domestic hot water heating and

space heating as shown below.

R

SET  20 F

SCT  120 F

1

DSH 6 F T SET DSH

   

  c 0.

x 4 (^)  0 x 3^ ^1

30,000 Btu/hr

Find:

(a) The heat transfer rate

available for hot water

heating

(b) The power requirement

of the compressor

(c) The heat transfer rate

from the source

(d) The coefficient of

performance for the heat

pump

Example

4 3

5

Q hw

Desuperheater

R

SET  20 F
SCT  120 F

1

DSH 6 F
T SET DSH

  c 0.

x 4 (^)  0 x 3^ ^1

30,000 Btu/hr

h [Btu/lbm]

P [psia]^ 20°F

120°F

R

1

2

4 3

5

Example

4 3

5

Q hw

Desuperheater

R

SET  20 F
SCT  120 F

1

DSH 6 F
T SET DSH

  c 0.

x 4 (^)  0 x 3^ ^1

30,000 Btu/hr

h [Btu/lbm]

P [psia]^ 20°F

120°F

R

1

2

4 3

5

Example

4 3

5

Q hw

Desuperheater

R

SET  20 F
SCT  120 F

1

DSH 6 F
T SET DSH

  c 0.

x 4 (^)  0 x 3^ ^1

30,000 Btu/hr

h [Btu/lbm]

P [psia]^ 20°F

120°F

R

1

2

4 3

5

Energy sought = Q^ out  Q hw

Example

4 3

5

Q hw

Desuperheater

R

SET  20 F
SCT  120 F

1

DSH 6 F
T SET DSH

  c 0.

x 4 (^)  0 x 3^ ^1

30,000 Btu/hr

h [Btu/lbm]

P [psia]^ 20°F

120°F

R

1

2

4 3

5

Solution (Key Variables):

hw

out

sensible heat transfer rate ( )

latent heat transfer rate (no )

Q T

Q T

Heating and Air Conditioning

The reversing valve

reverses the roles of the

heat exchangers.

Reversing (4-way) Valve

CondenserEvaporator EvaporatorCondenser

Expansion Valve

Compressor

Refrigeration (Air-Conditioning) Mode Heat Pump Mode

Q

out

Q

in

Q

in

Q

out