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In thermodynamics, there are a large number of equations relating the various thermodynamic quantities. Some of the most common thermodynamic quantites are: In mathematics, both in vector calculus and in differential topology, the concepts of closed form and exact form are defined for differential forms, by the equations dα = 0 for a given form α to be a closed form, and α = dβ for an exact form, with α given and β...
Jump to: navigation, search In Thermodynamics, Bridgmans Thermodynamic equations is actually a method of generating a large number of thermodynamic identities involving a number of thermodynamic quantities. ...
Maxwells relations are a set of equations in Thermodynamics which are derivable from the definitions of the four thermodynamic potentials. ...
In thermodynamics, four quantities, measured in units of energy, are called thermodynamic potentials: where T = temperature, S = entropy, P = pressure, V = volume // Differential definitions Any differential change in the internal energy U of a system can be written as the sum of heat flowing into the system and work done...
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The first four are known as thermodynamic potentials, and their definitions and differential definitions are given in the thermodynamic potentials article. The following equations are classified by subject. See also Bridgman's equations for a technique for building a large number of thermodynamic identities. Jump to: navigation, search The internal energy of a system (abbreviated E or U) is the total kinetic energy due to the motion of molecules (translational, rotational, vibrational) and the total potential energy associated with the vibrational and electric energy of atoms within molecules or crystals. ...
This page develops the Helmholtz free energy from the point of view of thermal and statistical physics. ...
Jump to: navigation, search In thermodynamics the Gibbs free energy is a state function of any system defined as where G is the Gibbs free energy, measured in joules H is the enthalpy, measured in joules T is the temperature, measured in kelvins S is the entropy, measured...
Enthalpy (symbolized H, also called heat content) is the sum of the internal energy of matter and the product of its volume multiplied by the pressure. ...
The particle number, N, is the number of so called elementary particles (or elementary constituents) of a thermodynamical system. ...
Jump to: navigation, search Pressure (symbol: p) quantifies the intensity of a force acting on a surface in a direction perpendicular to that surface. ...
Jump to: navigation, search Density (symbol: Ï - Greek: rho) is a measure of mass per unit of volume. ...
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Jump to: navigation, search In thermodynamics and statistical mechanics, the thermodynamic entropy (or simply the entropy) S is a measure of the internal microscopic disorder present in a system at thermodynamic equilibrium; or, equivalently, the number of possible internal configurations available to the system. ...
Temperature is the physical property of a system which underlies the common notions of hot and cold; the material with the higher temperature is said to be hotter. ...
Jump to: navigation, search Heat capacity is a measure of the ability of a body to store heat. ...
Jump to: navigation, search Heat capacity is a measure of the ability of a body to store heat. ...
Jump to: navigation, search Volume, also called capacity, is a quantification of how much space an object occupies. ...
In thermodynamics, four quantities, measured in units of energy, are called thermodynamic potentials: where T = temperature, S = entropy, P = pressure, V = volume // Differential definitions Any differential change in the internal energy U of a system can be written as the sum of heat flowing into the system and work done...
In Thermodynamics, Bridgmans Thermodynamic equations is actually a method of generating a large number of thermodynamic identities involving a number of thermodynamic quantities. ...
Entropy Quasi-static and reversible process Heat capacity at constant pressure Heat capacity at constant volume Helmholtz free energy Gibbs free energy Enthalpy Maxwells relations are a set of equations in Thermodynamics which are derivable from the definitions of the four thermodynamic potentials. ...
Incremental processes Compressibility at constant temperature More relations
| General subfields within physics | | Atomic, molecular, and optical physics | Classical mechanics | Condensed matter physics | Continuum mechanics | Electromagnetism | General relativity | Particle physics | Quantum field theory | Quantum mechanics | Special relativity | Statistical mechanics | Thermodynamics Since antiquity, people have tried to understand the behavior of matter: why unsupported objects drop to the ground, why different materials have different properties, and so forth. ...
Atomic, molecular, and optical physics is the study of matter-matter and light-matter interactions on the scale of single atoms or structures containing a few atoms. ...
Jump to: navigation, search In physics, classical mechanics is one of the two major sub-fields of study in the science of mechanics, which is concerned with the motions of bodies, and the forces that cause them. ...
Condensed matter physics is the field of physics that deals with the macroscopic physical properties of matter. ...
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Jump to: navigation, search General relativity (GR) is the geometrical theory of gravity published by Albert Einstein in 1915. ...
Particles erupt from the collision point of two relativistic (100 GeV) gold ions in the STAR detector of the Relativistic Heavy Ion Collider. ...
Jump to: navigation, search Quantum field theory (QFT) is the application of quantum mechanics to fields. ...
Jump to: navigation, search Fig. ...
Jump to: navigation, search A simple introduction to this subject is provided in Special relativity for beginners Special relativity (SR) or the special theory of relativity is the physical theory published in 1905 by Albert Einstein. ...
Jump to: navigation, search Statistical mechanics is the application of statistics, which includes mathematical tools for dealing with large populations, to the field of mechanics, which is concerned with the motion of particles or objects when subjected to a force. ...
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