heat engine

(noun)

Any device which converts heat energy into mechanical work.

Related Terms

  • heat pump
  • the second law of thermodynamics

Examples of heat engine in the following topics:

  • Carnot Cycles

    • (See our atom on "Heat Engines. ") How efficient can a heat engine be then?
    • Any heat engine employing the Carnot cycle is called a Carnot engine.
    • This increases heat transfer Qc to the environment and reduces the efficiency of the engine.
    • Carnot also determined the efficiency of a perfect heat engine—that is, a Carnot engine.
    • What Carnot found was that for a perfect heat engine, the ratio Qc/Qh equals the ratio of the absolute temperatures of the heat reservoirs.
  • Heat Engines

    • In thermodynamics, a heat engine is a system that performs the conversion of heat or thermal energy to mechanical work.
    • Gasoline and diesel engines, jet engines, and steam turbines are all heat engines that do work by using part of the heat transfer from some source.
    • Most heat engines, such as reciprocating piston engines and rotating turbines, use cyclical processes.
    • We define the efficiency of a heat engine (Eff) to be its net work output W divided by heat transfer to the engine Qh:
    • (b) A heat engine, represented here by a circle, uses part of the heat transfer to do work.
  • Global Warming Revisited

    • As an engine operates, heat flows from a heat tank of greater temperature to a heat sink of lesser temperature.
    • In between these states, the heat flow is turned into useful energy with the help of heat engines.
    • This brings up two important points: optimized heat sinks are at absolute zero, and the longer engines dump heat into an isolated system the less efficient engines will become.
    • Department of Energy, 70% to 72% of heat produced by burning fuel is heat lost by the engine.
    • The excess heat lost by the engine is then released into the heat sink, which in the case of many modern engines would be the Earth's atmosphere.
  • Order to Disorder

    • Mixing the two bodies of water has the same effect as heat transfer from the hot one and the same heat transfer into the cold one.
    • Second, once the two masses of water are mixed, there is only one temperature—you cannot run a heat engine with them.
    • The energy that could have been used to run a heat engine is now unavailable to do work.
    • Its entropy increases because heat transfer occurs into it.
  • Thermal Pollution

    • As we learned in our Atom on "Heat Engines", all heat engines require heat transfer, achieved by providing (and maintaining) temperature difference between engine's heat source and heat sink.
    • Water, with its high heat capacity, works extremely well as a coolant.
    • Some may assume that by cooling the heated water, we can possibly fix the issue of thermal pollution.
    • However, as we noted in our previous Atom on "Heat Pumps and Refrigerators", work required for the additional cooling leads to more heat exhaust into the environment.
  • Heat Pumps and Refrigerators

    • A heat pump is a device that transfers heat energy from a heat source to a heat sink against a temperature gradient.
    • Actually, a heat pump can be used both to heat and cool a space.
    • Since the efficiency of a heat engine is Eff=W/Qh, we see that COPhp=1/Eff.
    • Since the efficiency of any heat engine is less than 1, it means that COPhp is always greater than 1—that is, a heat pump always has more heat transfer Qh than work put into it.
    • The efficiency of a perfect engine (or Carnot engine) is
  • The First Law

    • Heat engines are a good example of this—heat transfer into them takes place so that they can do work.
    • It's pitched at undergraduate level and while it is mainly aimed at physics majors, it should be useful to anybody taking a first course in thermodynamics such as engineers etc..
    • Q represents the net heat transfer—it is the sum of all heat transfers into and out of the system.
    • Q is positive for net heat transfer into the system.
    • Explain how the net heat transferred and net work done in a system relate to the first law of thermodynamics
  • Convection

    • Convection is the heat transfer by the macroscopic movement of a fluid, such as a car's engine kept cool by the water in the cooling system.
    • The specific heat of air is a weighted average of the specific heats of nitrogen and oxygen, which is c=cp≅1000 J/kg⋅C (note that the specific heat at constant pressure must be used for this process).
    • Instead heat diffusion in solids is called heat conduction, which we've just reviewed.
    • An example of convection is a car engine kept cool by the flow of water in the cooling system, with the water pump maintaining a flow of cool water to the pistons.
    • If the water vapor condenses in liquid droplets as clouds form, heat is released in the atmosphere (this heat release is latent heat)  .
  • What is Entropy?

    • We can see how entropy is defined by recalling our discussion of the Carnot engine.
    • where Q is the heat transfer, which is positive for heat transfer into and negative for heat transfer out of, and T is the absolute temperature at which the reversible process takes place.
    • The definition of ΔS is strictly valid only for reversible processes, such as used in a Carnot engine.
    • Now let us take a look at the change in entropy of a Carnot engine and its heat reservoirs for one full cycle .
    • Also shown is a schematic of a Carnot engine operating between hot and cold reservoirs at temperatures Th and Tc.
  • Heat as Energy Transfer

    • Heat is the spontaneous transfer of energy due to a temperature difference.
    • This observation leads to the following definition of heat: Heat is the spontaneous transfer of energy due to a temperature difference .
    • Heat is often confused with temperature.
    • Heat is a form of energy, whereas temperature is not.
    • In some engineering fields, the British Thermal Unit (BTU), equal to about 1.055 kilo-joules, is widely used.
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