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Thermodynamics Lecture Series: From Motors to Entropy, Slides of Physics of Energy Devices

An overview of a university lecture series on thermodynamics, covering topics from motors and generators to statistical mechanics and entropy. The series includes lectures on the principles of thermodynamics, heat engines, nuclear and solar power, and more. Students are encouraged to refer to resources such as 'the refrigerator and the universe' and 'thermal physics' for further study.

Typology: Slides

2011/2012

Uploaded on 02/27/2012

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Overview of lectures in this series
1.Introduction and motors (Oct. 3)
2.Motors and generators (Oct. 10)
3.Distribution and use of electricity (Oct. 17)
4.The wind (Oct. 24)
5.Thermodynamics (Oct. 31)
6.Heat engines (Nov. 7)
7.Nuclear generation (Nov. 14)
8.Solar power – thermal and electric (Nov. 21)
9.Fuel cells (Dec. 5)
10.Summary, Consumption and the future (Dec. 12)
http://kicp.uchicago.edu/~switzer/
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Download Thermodynamics Lecture Series: From Motors to Entropy and more Slides Physics of Energy Devices in PDF only on Docsity!

Overview of lectures in this series

1. Introduction and motors (Oct. 3)

2. Motors and generators (Oct. 10)

3. Distribution and use of electricity (Oct. 17)

4. The wind (Oct. 24)

5. Thermodynamics (Oct. 31)

6. Heat engines (Nov. 7)

7. Nuclear generation (Nov. 14)

8. Solar power – thermal and electric (Nov. 21)

9. Fuel cells (Dec. 5)

10. Summary, Consumption and the future (Dec. 12)

http://kicp.uchicago.edu/~switzer/

Resources

The Refrigerator and the Universe: Understanding the Laws of Energy Martin Goldstein and Inge Goldstein (chapter 5) cited as Refrigerator and the UniverseMere Thermodynamics D. LemonsThermal Physics Kittel and Kroemer

Distribution of speeds in air

Kinetic origin of pressure

 Molecules bounce off of

the partition, exchanging

momentum.

 Increase the temperature

  • increase the velocities
  • increase the pressure

A thermal lifter

 Pressure is the force per area (e.g. pounds per square inch) force=pressurearea  work = force times distance is now:  Work is pressure times area times distance.  Thus:  ΔW=pΔV

The first law of thermodynamics

Change in the internal energy = heat energy added minus work done by the system. (Energy conservation)

Cyclic machines – Carnot in a nutshell

 Heating, expansion, work at high temperature TH  Recompress gas back to initial state  To recompress the gas at the same temperature takes at least the same amount of work!  Solution: cool the gas before recompressing (requires less work, so net work can be done.)  Now: heat rejected to cold side in compression step!  For net work to be done in a cyclic machine, some heat must be wasted. Very schematic! Refrigerator and the Universe

A tale of two lifters

 Heat engine waste has nothing to do with friction – friction only causes the efficiency to drop further.  Compare to the electrodynamic lifter – aside from friction, such a device is 100% efficient.  By proxy: electric car motors more efficient than internal combustion at converting inputs to motion.  Thus: Something intrinsically different about heat engines. Electrodynamic lifter from lecture 2

Equilibrium and the 0

th

law

The zero’th law of thermodynamics

 A and B are in equilibrium  B and C are in equilibrium  Then, A and C are in equilibrium Does this have any physical content?: 1) Thermometers, 2) demands common notion of equilibrium.

Not everything is transitive

 A=B and B=C implies A=C

 For equilibrium ~, A~B and B~C implies A~C.

 Americans can travel freely to Canada and Canadians can

travel freely to Cuba, but Americans can not travel freely

to Cuba

 Wolves eat rabbits and rabbit eat grass, but wolves do not

eat grass.

 ~ must be determined with the same criterion in each

case – no asymmetry!

 Thus: A common equilibrating interaction.

 How many interactions or equilibria are there?

Multiple equilibria

Example: Physics of Solar Cells (P. Würfel)

Gradients that drive equilibria

 A gradient in temperature reaches equilibrium through heat flow.  A gradient in electrical potential moves charge through a current.  A gradient in density or pressure moves particles in a flow.  Equilibrium is reached when there are no gradients in the intensive variables (temperature, pressure, potential).  This is central energy technology. Your mantra: “gradients drive currents until equilibrium is reached”