ENGR 2213 Thermodynamics - PowerPoint PPT Presentation

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ENGR 2213 Thermodynamics

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n = k constant entropy isentropic processes. n = constant volume isometric processes ... Process 3-4: isentropic expansion in a turbine ... – PowerPoint PPT presentation

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Title: ENGR 2213 Thermodynamics


1
ENGR 2213 Thermodynamics
  • F. C. Lai
  • School of Aerospace and Mechanical
  • Engineering
  • University of Oklahoma

2
Increase-in-Entropy Principle
(?S)adiabatic 0
A system plus its surroundings constitutes an
adiabatic system, assuming both can be enclosed
by a sufficiently large boundary across which
there is no heat or mass transfer.
(?S)total
(?S)system (?S)surroundings
0
3
Increase-in-Entropy Principle
gt 0 irreversible processes
0 reversible processes
Sgen (?S)total
lt 0 impossible processes
Causes of Entropy Change
? Heat Transfer
? Irreversibilities
Isentropic Process
A process involves no heat transfer (adiabatic)
and no Irreversibilities within the system
(internally reversible).
4
Entropy Change of an Ideal Gas
T ds du p dv
For an ideal gas, du cv dT, pv RT
5
Entropy Change of an Ideal Gas
T ds dh - v dp
For an ideal gas, dh cp dT, pv RT
6
Entropy Change of an Ideal Gas
Standard-State Entropy
Reference state 1 atm and 0 K
7
Isentropic Processes of Ideal Gases
1. Constant Specific Heats
(a)
(b)
8
Isentropic Processes of Ideal Gases
1. Constant Specific Heats
(a)
R cp cv k cp/cv R/cv k 1
9
Isentropic Processes of Ideal Gases
1. Constant Specific Heats
(b)
R cp cv k cp/cv R/cp (k 1)/k
10
Isentropic Processes of Ideal Gases
1. Constant Specific Heats
p1V1k p2V2k
Polytropic Processes pVn
constant
n 0 constant pressure isobaric
processes
n 1 constant temperature isothermal
processes
n k constant entropy isentropic
processes
n 8 constant volume isometric
processes
11
Isentropic Processes of Ideal Gases
2. Variable Specific Heats
Relative Pressure pr expsº(T)/R ? is not
truly a pressure ? is a function of
temperature
12
Isentropic Processes of Ideal Gases
2. Variable Specific Heats
Relative Volume vr RT/pr(T) ? is not truly
a volume ? is a function of temperature
13
Work
reversible work in closed systems
reversible work associated with an internally
reversible process an steady-flow device
? The larger the specific volume, the larger the
reversible work produced or consumed by
the steady-flow device.
14
Work
To minimize the work input during a compression
process
? Keep the specific volume of the working fluid
as small as possible.
To maximize the work output during an expansion
process
? Keep the specific volume of the working fluid
as large as possible.
15
Work
Why does a steam power plant usually have a
better efficiency than a gas power plant?
Steam Power Plant
? Pump, which handles liquid water that has a
small specific volume, requires less work.
Gas Power Plant
? Compressor, which handles air that has a
large specific volume, requires more work.
16
Ideal Rankine Cycles
Process 1-2 isentropic compression in a pump
Process 2-3 constant-pressure heat addition in a
boiler
Process 3-4 isentropic expansion in a turbine
Process 4-1 constant-pressure heat rejection in
a condenser
17
Real Rankine Cycles
Efficiency of Pump
h2 (h2 h1)/?p h1
Efficiency of Turbine
h4 h3 ?p(h3 h4)
18
Increase the Efficiency of a Rankine Cycle
1. Lowering the condenser pressure
2. Superheating the steam to a higher
temperature
3. Increasing the boiler pressure
19
Ideal Reheat Rankine Cycles
20
Ideal Reheat Rankine Cycles
wp h2 h1 v(p2 p1)
qin (h3 h2) (h5 h4)
wt (h3 h4) (h5 h6)
qout h6 h1
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