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Thermodynamics

Thermodynamics is a branch of physics Physics

Physics , the most fundamental physical science [i], is concerned with the underlying principles of the ... 

 that studies the effects of changes in temperature, pressure Pressure

Pressure is the force [i] per unit area [i] applied on a surface in a direction perpendicular [i] ... 

, and volume on physical systems at the macroscopic scale by analyzing the collective motion of their particles using statistics Statistics

Statistics is a mathematical science [i] pertaining to the collection, analysis, interpretat ... 

. Roughly, heat Heat

In physics [i], heat, symbolized by Q, is defined as energy in transit. ... 

 means "energy in transit" and dynamics relates to "movement"; thus, in essence thermodynamics studies the movement of energy and how energy instills movement. Historically, thermodynamics developed out of the need to increase the efficiency of early steam engine Steam engine

A steam engine is an external combustion [i] heat engine [i] that makes use o ... 

s.

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Encyclopedia

Thermodynamics is a branch of physics Physics

Physics , the most fundamental physical science [i], is concerned with the underlying principles of the ... 

 that studies the effects of changes in temperature, pressure Pressure

Pressure is the force [i] per unit area [i] applied on a surface in a direction perpendicular [i] ... 

, and volume on physical systems at the macroscopic scale by analyzing the collective motion of their particles using statistics Statistics

Statistics is a mathematical science [i] pertaining to the collection, analysis, interpretat... 

. Roughly, heat Heat

In physics [i], heat, symbolized by Q, is defined as energy in transit. ... 

 means "energy in transit" and dynamics relates to "movement"; thus, in essence thermodynamics studies the movement of energy and how energy instills movement. Historically, thermodynamics developed out of the need to increase the efficiency of early steam engine Steam engine

A steam engine is an external combustion [i] heat engine [i] that makes use o ... 

s.

Overview

The starting point for most thermodynamic considerations are the laws of thermodynamics, which postulate that energy Energy

In general, the concept [i] of energy refers to "the potential for causing changes." The word is used in ... 

 can be exchanged between physical systems as heat or work. They also postulate the existence of a quantity named entropy Entropy

In thermodynamics [i], entropy, symbolized by S, is a state function [i] of a thermodynamic system [i] ... 

, which can be defined for any system. In thermodynamics, interactions between large ensembles of objects are studied and categorized. Central to this are the concepts of system and surroundings. A system is composed of particles, whose average motions define its properties, which in turn are related to one another through equations of state. Properties can be combined to express internal energy and thermodynamic potentials, which are useful for determining conditions for equilibrium and spontaneous processes.

With these tools, thermodynamics describes how systems respond to changes in their surroundings. This can be applied to a wide variety of topics in science Science

Science in the broadest sense refers to any system of knowledge attained by verifiable means.... 

 and engineering, such as engines Engine

An engine is something that produces an effect from a given input.... 

, phase transitions, chemical reactions Chemical reaction

A chemical reaction is a process that results in the interconversion of chemical substance [i]s . ... 

, transport phenomena, and even black holes Black hole

A black hole is an object predicted by general relativity [i] with a gravitational field so strong that ... 

. The results of thermodynamics are essential for other fields of physics Physics

Physics , the most fundamental physical science [i], is concerned with the underlying principles of the ... 

 and for chemistry Chemistry

Chemistry is the science [i] of matter [i] at the atom [i]ic to molecular [i] scale, dealing primarily ... 

, chemical engineering, cell biology Cell biology

Cell biology is an academic discipline [i] that studies cell [i]s. ... 

, biomedical engineering Biomedical engineering

Biomedical engineering is the application of engineering principles and techniques to the medical field... 

, and materials science Materials science

Materials science is a multi-disciplinary field involving the properties of matter and its applications t... 

 to name a few.

History



A short history of thermodynamics begins with the German scientist Otto von Guericke Otto von Guericke

Otto von Guericke was a German [i] scientist, inventor, and politician. ... 

 who in 1650 built and designed the world's first vacuum pump Vacuum pump

A vacuum pump is a pump [i] that removes gas molecules from a sealed volume in order to leave behind a p ... 

 and created the world's first ever vacuum Vacuum

A vacuum is a volume [i] of space [i] that is substansively empty of matter [i], so that gaseous pressur ... 

 known as the Magdeburg hemispheres Magdeburg hemispheres

The Magdeburg hemispheres were a pair of large copper hemispheres precisely cast so that their rims fit ... 

. He was driven to make a vacuum in order to disprove Aristotle Aristotle

Aristotle was an ancient Greek [i] philosopher [i], a student of Plato [i] ... 

's long-held supposition that 'Nature abhors a vacuum'. Shortly thereafter, Irish physicist and chemist Robert Boyle Robert Boyle

The Honourable Robert Boyle was an Irish [i] natural philosopher [i] noted for his work in physics [i] ... 

 had learned of Guericke's designs and in 1656, in coordination with English scientist Robert Hooke Robert Hooke

Robert Hooke, FRS [i] was an English [i] polymath [i] who played an ... 

, built an air pump. Using this pump, Boyle and Hooke noticed the pressure-temperature-volume correlation. In time, the ideal gas law Ideal gas law

The ideal gas law is the equation of state [i] of an ideal gas [i]. ... 

 was formulated. Then, in 1679, based on these concepts, an associate of Boyle's named Denis Papin Denis Papin

Denis Papin was a French [i] physicist [i], mathematician [i] and inventor [i], best known ... 

 built a bone digester, which is a closed vessel with a tightly fitting lid that confines steam until a high pressure is generated.

Later designs implemented a steam release valve to keep the machine from exploding. By watching the valve rhythmically move up and down, Papin conceived of the idea of a piston and cylinder engine. He did not however follow through with his design. Nevertheless, in 1697, based on Papin's designs, engineer Thomas Savery built the first engine. Although these early engines were crude and inefficient, they attracted the attention of the leading scientists of the time. One such scientist was Sadi Carnot Nicolas Léonard Sadi Carnot

Nicolas Lonard Sadi Carnot was a French [i] physicist [i], mathematician [i] and engineer [i] wh ... 

, the "father of thermodynamics", who in 1824 published “Reflections on the Motive Power of Fire”, a discourse on heat, power, and engine efficiency. This marks the start of thermodynamics as a modern science.

Classical thermodynamics

Classical thermodynamics is the original early 1800s variation of thermodynamics concerned with thermodynamic states, and properties as energy, work, and heat, and with the laws of thermodynamics, all lacking an atomic interpretation. In precursory form, classical thermodynamics derives from physicist Robert Boyle Robert Boyle

The Honourable Robert Boyle was an Irish [i] natural philosopher [i] noted for his work in physics [i] ... 

’s 1662 postulate that the pressure P of a given quantity of gas varies inversely as its volume V at constant temperature; i.e. in equation form: PV = k, a constant. From here, a semblance of a thermo-science began to develop with the construction of the first successful atmospheric steam engines in England by Thomas Savery in 1697 and Thomas Newcomen in 1712. The first and second laws of thermodynamics emerged simultaneously in the 1850s, primarily out of the works of William Rankine William John Macquorn Rankine

William John Macquorn Rankine was a Scottish [i] engineer [i] and physicist [i] ... 

, Rudolf Clausius Rudolf Clausius

Rudolf Julius Emanuel Clausius, was a German [i] physicist [i] and mathematician [i].
... 

, and William Thomson William Thomson, 1st Baron Kelvin

William Thomson, 1st Baron Kelvin, GCVO [i], OM [i], PC [i] ... 

 . The latter coined the term thermodynamics in his 1849 publication An Account of Carnot's Theory of the Motive Power of Heat. The first thermodynamic textbook was written in 1859 by William Rankine William John Macquorn Rankine

William John Macquorn Rankine was a Scottish [i] engineer [i] and physicist [i] ... 

, a civil and mechanical engineering professor at the University of Glasgow University of Glasgow

The University of Glasgow, founded, 1451 [i], in Glasgow [i], Scotland [i]. ... 

.

Statistical thermodynamics

With the development of atomic and molecular theories in the late 1800s and early 1900s, thermodynamics was given a molecular interpretation. This field is called statistical thermodynamics, which can be thought of as a bridge between macroscopic and microscopic properties of systems. Essentially, statistical thermodynamics is an approach to thermodynamics situated upon statistical mechanics, which focuses on the derivation of macroscopic results from first principles. It can be opposed to its historical predecessor phenomenological thermodynamics, which gives scientific descriptions of phenomena with avoidance of microscopic details. The statistical approach is to derive all macroscopic properties from the properties of moving constituent particles and the interactions between them . It was found to be very successful and thus is commonly used.

Chemical thermodynamics

Chemical thermodynamics is the study of the interrelation of heat Heat

In physics [i], heat, symbolized by Q, is defined as energy in transit. ... 

 with chemical reactions Chemical reaction

A chemical reaction is a process that results in the interconversion of chemical substance [i]s . ... 

 or with a physical change of state within the confines of the laws of thermodynamics. During the years 1873-76 the American mathematical physicist Willard Gibbs Josiah Willard Gibbs

Josiah Willard Gibbs was an American [i] mathematical physicist [i] ... 

 published a series of three papers, the most famous being On the Equilibrium of Heterogeneous Substances, in which he showed how thermodynamic processes could be graphically analyzed, by studying the energy Energy

In general, the concept [i] of energy refers to "the potential for causing changes." The word is used in ... 

, entropy Entropy

In thermodynamics [i], entropy, symbolized by S, is a state function [i] of a thermodynamic system [i] ... 

, volume, temperature and pressure Pressure

Pressure is the force [i] per unit area [i] applied on a surface in a direction perpendicular [i] ... 

 of the thermodynamic system System (thermodynamics)

In thermodynamics [i], a thermodynamic system is defined as that part of the universe that is under cons ... 

, in such a manner to determine if a process would occur spontaneously. During the early 20th century, chemists such as Gilbert Lewis Gilbert N. Lewis

Gilbert Newton Lewis was a famous American [i] physical chemist [i]. ... 

, Merle Randall, and E. A. Guggenheim began to apply the mathematical methods of Gibbs to the analysis of chemical processes.

Thermodynamic systems


An important concept in thermodynamics is the “system”. A system is the region of the universe under study. A system is separated from the remainder of the universe by a boundary which may be imaginary or not, but which by convention delimits a finite volume. The possible exchanges of work, heat Heat

In physics [i], heat, symbolized by Q, is defined as energy in transit. ... 

, or matter between the system and the surroundings take place across this boundary. There are five dominant classes of systems:

  1. Isolated Systems – matter and energy may not cross the boundary.
  2. Adiabatic Systems – heat may not cross the boundary.
  3. Diathermic Systems - heat may cross boundary.
  4. Closed Systems – matter may not cross the boundary.
  5. Open Systems – heat, work, and matter may cross the boundary.


For isolated systems, as time goes by, internal differences in the system tend to even out; pressures and temperatures tend to equalize, as do density differences. A system in which all equalizing processes have gone practically to completion, is considered to be in a state of thermodynamic equilibrium.

In thermodynamic equilibrium, a system's properties are, by definition, unchanging in time. Systems in equilibrium are much simpler and easier to understand than systems which are not in equilibrium. Often, when analyzing a thermodynamic process, it can be assumed that each intermediate state in the process is at equilibrium. This will also considerably simplify the situation. Thermodynamic processes which develop so slowly as to allow each intermediate step to be an equilibrium state are said to be reversible processes.

Thermodynamic parameters


The central concept of thermodynamics is that of energy Energy

In general, the concept [i] of energy refers to "the potential for causing changes." The word is used in ... 

, the ability to do work. As stipulated by the first law First law of thermodynamics

The first law of thermodynamics [i] is an expression of the universal law of conservation of energy [i], ... 

, the total energy of the system and its surroundings is conserved. It may be transferred into a body by heating, compression, or addition of matter, and extracted from a body either by cooling, expansion, or extraction of matter. For comparison, in mechanics, energy transfer results from a force which causes displacement, the product of the two being the amount of energy transferred. In a similar way, thermodynamic systems can be thought of as transferring energy as the result of a generalized force causing a generalized displacement, with the product of the two being the amount of energy transferred. These thermodynamic force-displacement pairs are known as conjugate variables. The most common conjugate thermodynamic variables are pressure-volume , temperature-entropy , and chemical potential-particle number .

Thermodynamic instruments


There are two types of thermodynamic instruments, the meter and the reservoir. A thermodynamic meter is any device which measures any parameter of a thermodynamic system System (thermodynamics)

In thermodynamics [i], a thermodynamic system is defined as that part of the universe that is under cons ... 

. In some cases, the thermodynamic parameter is actually defined in terms of an idealized measuring instrument. For example, the zeroth law states that if two bodies are in thermal equilibrium with a third body, they are also in thermal equilibrium with each other. This principle, as noted by James Maxwell in 1872, asserts that it is possible to measure temperature. An idealized thermometer Thermometer

A thermometer is a device which measures temperature [i] or temperature gradient [i], using a variety of ... 

 is a sample of an ideal gas at constant pressure. From the ideal gas law Ideal gas law

The ideal gas law is the equation of state [i] of an ideal gas [i]. ... 

 PV=nRT, the volume of such a sample can be used as an indicator of temperature; in this manner it defines temperature. Although pressure is defined mechanically, a pressure-measuring device, called a barometer Barometer

A barometer is an instrument used to measure atmospheric pressure [i]. ... 

 may also be constructed from a sample of an ideal gas held at a constant temperature. A calorimeter Calorimeter

A calorimeter is a device used for calorimetry [i], the science [i] of measuring the heat of chemical reaction [i]... 

 is a device which is used to measure and define the internal energy of a system.

A thermodynamic reservoir is a system which is so large that it does not appreciably alter its state parameters when brought into contact with the test system. It is used to impose a particular value of a state parameter upon the system. For example, a pressure reservoir is a system at a particular pressure, which imposes that pressure upon any test system that it is mechanically connected to. The earth's atmosphere is often used as a pressure reservoir.

It is important that these two types of instruments are distinct. A meter does not perform its task accurately if it behaves like a reservoir of the state variable it is trying to measure. If, for example, a thermometer, were to act as a temperature reservoir it would alter the temperature of the system being measured, and the reading would be incorrect. Ideal meters have no effect on the state variables of the system they are measuring.

Thermodynamic states


When a system is at equilibrium under a given set of conditions, it is said to be in a definite state. The state of the system can be described by a number of intensive variables and extensive variables. The properties of the system can be described by an equation of state which specifies the relationship between these variables. State may be thought of as the instantaneous quantitative description of a system with a set number of variables held constant.

Thermodynamic processes


A thermodynamic process may be defined as the energetic evolution of a thermodynamic system proceeding from an initial state to a final state. Typically, each thermodynamic process is distinguished from other processes, in energetic character, according to what parameters, as temperature, pressure, or volume, etc., are held fixed. Furthermore, it is useful to group these processes into pairs, in which each variable held constant is one member of a conjugate pair. The six most common thermodynamic processes are shown below:

  1. An isobaric process Isobaric process

    An isobaric process is a thermodynamic [i] process in which the pressure stays constant: . ... 

     occurs at constant pressure.
  2. An isochoric process Isochoric process

    An isochoric process, also called an isometric process, is a thermodynamic [i] process in which the ... 

    , or isometric/isovolumetric process, occurs at constant volume.
  3. An isothermal process Isothermal process

    An isothermal process is a thermodynamic [i] process in which the temperature [i] of the ... 

     occurs at a constant temperature.
  4. An isentropic process occurs at a constant entropy.
  5. An isenthalpic process occurs at a constant enthalpy.
  6. An adiabatic process Adiabatic process

    In thermodynamics [i], an adiabatic process or an isocaloric process is a process in which no heat [i] ... 

     occurs without loss or gain of heat.

The laws of thermodynamics


In thermodynamics, there are four laws of very general validity, and as such they do not depend on the details of the interactions or the systems being studied. Hence, they can be applied to systems about which one knows nothing other than the balance of energy and matter transfer. Examples of this include Einstein Albert Einstein

Albert Einstein was a German [i]-born theoretical physicist [i]. ... 

's prediction of spontaneous emission Spontaneous emission

In physics [i], spontaneous emission is the process by which an atom [i], molecule [i] or nucleus [i]... 

 around the turn of the 20th century 20th century

The 20th century started on 1 January [i] 1901 [i] and ended on 31 December [i] 2000 [i], according to t... 

 and current research into the thermodynamics of black hole Black hole

A black hole is an object predicted by general relativity [i] with a gravitational field so strong that ... 

s.

The four laws are:

  • Zeroth law of thermodynamics, stating that thermodynamic equilibrium is an equivalence relation.

If two thermodynamic systems are in thermal equilibrium with a third, they are also in thermal equilibrium with each other.
  • First law of thermodynamics First law of thermodynamics

    The first law of thermodynamics [i] is an expression of the universal law of conservation of energy [i], ... 

    , about the conservation of energy Conservation of energy

    [i] in an [[isolated system]... 



The increase in the energy of a closed system is equal to the amount of energy added to the system by heating, minus the amount lost in the form of work done by the system on its surroundings.
  • Second law of thermodynamics Second law of thermodynamics

    [i] of nature regarding the directional flow of [[heat]... 

    , about entropy Entropy

    In thermodynamics [i], entropy, symbolized by S, is a state function [i] of a thermodynamic system [i] ... 



The total entropy of any isolated thermodynamic system tends to increase over time, approaching a maximum value.
  • Third law of thermodynamics, about absolute zero temperature

As a system asymptotically Asymptote

An asymptote is a straight line [i] or curve A to which another curve B approaches closer ... 

 approaches absolute zero of temperature all processes virtually cease and the entropy of the system asymptotically approaches a minimum value.
See Bose–Einstein condensate Bose–Einstein condensate

A BoseEinstein condensate is a phase [i] of matter [i] formed by bosons [i] cooled to temperature [i]... 

 and negative temperature.
This law is more clearly stated as "the entropy of a perfectly crystalline body at absolute zero temperature is zero"

Thermodynamic potentials


As can be derived from the energy balance equation on a thermodynamic system there exist energetic quantities called thermodynamic potentials, being the quantitative measure of the stored energy in the system. The four most well known potentials are:

Internal energy 
Helmholtz free energy 
Enthalpy Enthalpy

In thermodynamics [i], the quantity enthalpy, symbolized by H, also called heat content, is the ... 

 
Gibbs free energy 


Potentials are used to measure energy changes in systems as they evolve from an initial state to a final state. The potential used depends on the constraints of the system, such as constant temperature or pressure. Internal energy is the internal energy of the system, enthalpy is the internal energy of the system plus the energy related to pressure-volume work, and Helmholtz and Gibbs free energy are the energies available in a system to do useful work when the temperature and volume or the pressure and temperature are fixed, respectively.

Quotes & humor

  • A common scientific joke, as stated by C.P. Snow, expresses the four laws simply and surprisingly accurately as:


Zeroth: "You must play the game."
First: "You can't win."
Second: "You can't break even."
Third: "You can't quit the game."


  • Attributed to Arnold Sommerfeld Arnold Sommerfeld

    Arnold Johannes Wilhelm Sommerfeld was a German [i] physicist who introduced the fine-structure constant [i]... 

    :



  • The British duo Flanders and Swann Flanders and Swann

    The British [i] duo "Flanders and Swann" were the actor and singer Michael Flanders [i] a ... 

     wrote a comic song about the First and Second laws, called simply "First and Second Law"

See also


Related branches

  • Atmospheric thermodynamics Atmospheric thermodynamics

    In the physical science [i]s, atmospheric thermodynamics is the study of heat [i] and energy [i] transfo ... 

  • Biological thermodynamics
  • Black hole thermodynamics
  • Chemical thermodynamics Chemical thermodynamics

    [i], chemical thermodynamics is the mathematical study of the interrelation of [[heat]... 

  • Classical thermodynamics
  • Equilibrium thermodynamics
  • Non-equilibrium thermodynamics
  • Phenomenological thermodynamics
  • Psychodynamics
  • Quantum thermodynamics
  • Statistical thermodynamics Statistical thermodynamics

    In thermodynamics [i], statistical thermodynamics is the study of the microscopic behaviors of thermodynamic systems [i] ... 

  • Thermoeconomics

Lists and timelines


The history of thermodynamics is a core strand in the history of physics [i] and an important one in t... 


  • List of important publications in thermodynamics
  • List of notable textbooks in statistical mechanics
  • Timeline of thermodynamics, statistical mechanics, and random processes
  • Parmenides' influence on the development of thermodynamics Parmenides

    Parmenides of Elea was an ancient Greek [i] philosopher [i] born in Elea [i] ... 



Other

  • Calorimetry
  • Debye-Hückel equation Debye-Hückel equation

    ... 

  • Fluid dynamics
  • Legendre transformation
  • Onsager reciprocal relations
  • Phase equilibrium
  • Philosophy of thermal and statistical physics
  • Statistical mechanics
  • Thermal analysis
  • Thermodynamic equations
  • Thermodynamic properties

Wikibooks



References


External links