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VAN DER-WAALS-EQUATION

  • Van der Waals equation
  • Gas equation of state which accounts for non-ideal gas behavior

    The equation is named after Dutch physicist Johannes Diderik van der Waals, who first derived it in 1873 as part of his doctoral thesis. Van der Waals based

    Van der Waals equation

    Van_der_Waals_equation

  • Johannes Diderik van der Waals
  • Dutch physicist (1837–1923)

    associated with van der Waals forces (forces between stable molecules), with van der Waals molecules (small molecular clusters bound by van der Waals forces)

    Johannes Diderik van der Waals

    Johannes Diderik van der Waals

    Johannes_Diderik_van_der_Waals

  • Van der Waals radius
  • Size of an atom's imaginary sphere representing how close other atoms can get

    the van der Waals radius. It is the volume "occupied" by an individual atom (or molecule). The van der Waals volume may be calculated if the van der Waals

    Van der Waals radius

    Van der Waals radius

    Van_der_Waals_radius

  • Van der Waals force
  • Interactions between groups of atoms that do not arise from chemical bonds

    In molecular physics and chemistry, the van der Waals force (sometimes van der Waals' force) is a distance-dependent interaction between atoms or molecules

    Van der Waals force

    Van der Waals force

    Van_der_Waals_force

  • Van der Waals constants (data page)
  • Table of constants for a list of gases and volatile liquids

    The following table lists the Van der Waals constants (from the Van der Waals equation) for a number of common gases and volatile liquids. These constants

    Van der Waals constants (data page)

    Van_der_Waals_constants_(data_page)

  • Maxwell construction
  • Model for thermodynamic phase transitions

    Nature. Maxwell used it in connection with the isotherms of the van der Waals equation to describe its phase change, in particular its vapor pressure,

    Maxwell construction

    Maxwell_construction

  • List of equations
  • Functional equation Functional equation (L-function) Constitutive equation Laws of science Defining equation (physical chemistry) List of equations in classical

    List of equations

    List_of_equations

  • Redlich–Kwong equation of state
  • Empirical algebraic equation of state more precise than the Van der Waals equation

    of gases. It is generally more accurate than the van der Waals equation and the ideal gas equation at temperatures above the critical temperature. It

    Redlich–Kwong equation of state

    Redlich–Kwong_equation_of_state

  • Cubic equations of state
  • Class of thermodynamic models

    vapor–liquid equilibrium and chemical engineering process design. The van der Waals equation of state may be written as ( p + a V m 2 ) ( V m − b ) = R T {\displaystyle

    Cubic equations of state

    Cubic_equations_of_state

  • Van Laar equation
  • Mathematical model of the thermodynamic activity of phase equilibria of liquid mixtures

    equilibria of liquid mixtures. The equation was derived from the Van der Waals equation. The original van der Waals parameters didn't give good description

    Van Laar equation

    Van_Laar_equation

  • Virial expansion
  • Series expansion of the equation of state for a many-particle system

    at low temperatures. Almost all subsequent equations of state are derived from the van der Waals equation, like those from Dieterici, Berthelot, Redlich-Kwong

    Virial expansion

    Virial_expansion

  • Antoine equation
  • Thermodynamic equation

    acentric factor. The fundamental structure of the equation is based on the van der Waals equation and builds upon the findings of Wall, and Gutmann et

    Antoine equation

    Antoine_equation

  • List of Dutch discoveries
  • The Van der Waals equation is generally regarded as the first somewhat realistic equation of state (beyond the ideal gas law). Van der Waals noted the non-ideality

    List of Dutch discoveries

    List of Dutch discoveries

    List_of_Dutch_discoveries

  • Ideal gas law
  • Equation of the state of a hypothetical ideal gas

    laws Internal energy – Energy contained within a system Van der Waals equation – Gas equation of state which accounts for non-ideal gas behavior Clapeyron

    Ideal gas law

    Ideal gas law

    Ideal_gas_law

  • Van der Waals surface
  • Molecule interaction model

    needed] Also referred to as a van der Waals envelope, the van der Waals surface is named for Johannes Diderik van der Waals, a Dutch theoretical physicist

    Van der Waals surface

    Van_der_Waals_surface

  • Cubic equation
  • Polynomial equation of degree 3

    temperature of a substances), e.g. the Van der Waals equation of state, are cubic in the volume. Kinematic equations involving linear rates of acceleration

    Cubic equation

    Cubic equation

    Cubic_equation

  • Equation of state
  • Equation describing a state of matter under a given set of conditions

    15\ {}^{\circ }{\text{C}}\right).} In 1873, J. D. van der Waals introduced the first equation of state derived by the assumption of a finite volume

    Equation of state

    Equation of state

    Equation_of_state

  • Theorem of corresponding states
  • Molar mass [kg⋅mol−1] Van der Waals equation Equation of state Compressibility factors Johannes Diderik van der Waals equation Noro-Frenkel law of corresponding

    Theorem of corresponding states

    Theorem of corresponding states

    Theorem_of_corresponding_states

  • Boyle temperature
  • Thermodynamic property of real gas

    the van der Waals equation in 1 V m {\textstyle {\frac {1}{V_{m}}}} one finds that T b = a R b {\displaystyle T_{b}={\frac {a}{Rb}}} . Virial equation of

    Boyle temperature

    Boyle temperature

    Boyle_temperature

  • Internal pressure
  • Property of a thermodynamic system

    on the graph on the right. If a real gas can be described by the van der Waals equation p = n R T V − n b − a n 2 V 2 {\displaystyle p={\frac {nRT}{V-nb}}-a{\frac

    Internal pressure

    Internal pressure

    Internal_pressure

  • Real gas
  • Non-hypothetical gases whose molecules occupy space and have interactions

    account: compressibility effects; variable specific heat capacity; van der Waals forces; non-equilibrium thermodynamic effects; issues with molecular

    Real gas

    Real gas

    Real_gas

  • Intermolecular force
  • Force of attraction or repulsion between molecules and neighboring particles

    directional, stronger than a van der Waals force interaction, produces interatomic distances shorter than the sum of their van der Waals radii, and usually involves

    Intermolecular force

    Intermolecular force

    Intermolecular_force

  • Critical point (thermodynamics)
  • Temperature and pressure point where phase boundaries disappear

    V ) T = 0 {\displaystyle (\partial p/\partial V)_{T}=0} for the van der Waals equation, one can compute the critical point as T c = 8 a 27 R b , V c =

    Critical point (thermodynamics)

    Critical point (thermodynamics)

    Critical_point_(thermodynamics)

  • Gecko feet
  • Hairy feature allowing suction

    is limited by shear force. The following equation can be used to quantitatively characterize the Van der Waals forces, by approximating the interaction

    Gecko feet

    Gecko feet

    Gecko_feet

  • Lifshitz theory of van der Waals force
  • physical chemistry, the Lifshitz theory of van der Waals forces, sometimes called the macroscopic theory of van der Waals forces, is a method proposed by Evgeny

    Lifshitz theory of van der Waals force

    Lifshitz_theory_of_van_der_Waals_force

  • Compressibility
  • Parameter used to calculate the volume change of a fluid or solid in response to pressure

    is known as the equation of state denoted by some function F {\displaystyle F} . The Van der Waals equation is an example of an equation of state for a

    Compressibility

    Compressibility

    Compressibility

  • Ludwig Boltzmann
  • Austrian mathematician and theoretical physicist (1844–1906)

    Fälle der Elektrostatik, stationären Strömung und Induction (in German). Vol. 2. Leipzig: Johann Ambrosius Barth. 1893. Theorie van der Waals, Gase mit

    Ludwig Boltzmann

    Ludwig Boltzmann

    Ludwig_Boltzmann

  • Critical variable
  • Thermodynamic variables associated with critical points

    \left({\frac {\partial ^{2}P}{\partial V^{2}}}\right)_{C}=0} For the van der Waals equation, the above yields: P C = a 27 b 2 {\displaystyle P_{C}={\frac {a}{27b^{2}}}}

    Critical variable

    Critical_variable

  • Fugacity
  • Effective partial pressure

    determined experimentally or estimated from various models such as a Van der Waals gas that are closer to reality than an ideal gas. The real gas pressure

    Fugacity

    Fugacity

    Fugacity

  • Compressibility factor
  • Correction factor which describes the deviation of a real gas from ideal gas behavior

    69–55092, 1970. Fugacity Real gas Theorem of corresponding states Van der Waals equation Properties of Natural Gases Archived 2011-02-06 at the Wayback Machine

    Compressibility factor

    Compressibility factor

    Compressibility_factor

  • Excluded volume
  • Concept in polymer physics

    of four times the volume; this is an important quantity in the Van der Waals equation of state. The calculation of the excluded volume for particles with

    Excluded volume

    Excluded_volume

  • Densities of the elements (data page)
  • Chemical data page

    calculated from the van der Waals equation of state, using the quoted values of the van der Waals constants. The source for the van der Waals constants and

    Densities of the elements (data page)

    Densities_of_the_elements_(data_page)

  • Universality (dynamical systems)
  • Concept in statistical mechanics

    but a simpler version of the concept was already implicit in the van der Waals equation and in the earlier Landau theory of phase transitions, which did

    Universality (dynamical systems)

    Universality_(dynamical_systems)

  • A (disambiguation)
  • Topics referred to by the same term

    symbol A a, a measure for the attraction between particles in the Van der Waals equation Hamaker constant (A) Helmholtz free energy (A) Pre-exponential factor

    A (disambiguation)

    A_(disambiguation)

  • Bjerknes' equation
  • System of equations by V. Bjerknes

    {\vec {u}}} is the mass flux of fluid. Equation of State using either Ideal gas law or Van der Waals equation. P V = n R T {\displaystyle PV=nRT} where

    Bjerknes' equation

    Bjerknes'_equation

  • London dispersion force
  • Cohesive force between species

    dipole–induced dipole forces, fluctuating induced dipole bonds or loosely as van der Waals forces) are a type of intermolecular force acting between atoms and

    London dispersion force

    London dispersion force

    London_dispersion_force

  • VDW
  • Topics referred to by the same term

    Van der Waals: Johannes Diderik van der Waals, a Dutch physicist and thermodynamicist the van der Waals force the van der Waals equation the van der Waals

    VDW

    VDW

  • Hydrodynamica
  • 1738 book on fluid mechanics by Daniel Bernoulli

    correction to the volume that appears in Boyle's law, anticipating the Van der Waals equation by more than a century. However most of Bernoulli's theories of

    Hydrodynamica

    Hydrodynamica

    Hydrodynamica

  • Glossary of engineering: M–Z
  • corresponding states. van der Waals force In molecular physics, the Van der Waals force, named after Dutch physicist Johannes Diderik van der Waals, is a distance-dependent

    Glossary of engineering: M–Z

    Glossary_of_engineering:_M–Z

  • DLVO theory
  • Theoretical model for aggregation and stability of aqueous dispersions

    interacting through a liquid medium. It combines the effects of the van der Waals attraction and the electrostatic repulsion due to the so-called double

    DLVO theory

    DLVO theory

    DLVO_theory

  • Casimir effect
  • Force resulting from the quantisation of a field

    London–van der Waals force and includes retardation due to the finite speed of light. The fundamental principles leading to the London–van der Waals force

    Casimir effect

    Casimir effect

    Casimir_effect

  • Hill's muscle model
  • Biomechanical paradigm explaining how muscles work

    when F = 0 {\displaystyle F=0} Although Hill's equation looks very much like the van der Waals equation, the former has units of energy dissipation (i

    Hill's muscle model

    Hill's_muscle_model

  • List of scientific equations named after people
  • This is a list of scientific equations named after people (eponymous equations). Contents A B C D E F G H I J K L M N O P R S T V W Y Z See also References

    List of scientific equations named after people

    List_of_scientific_equations_named_after_people

  • History of superconductivity
  • Discoveries by the School of Van der Waals and Kamerlingh Onnes. (Amsterdam : Koninklijke Nerlandse Akademie van Wetenschappen, 2002) Van Delft, Dirk: Freezing

    History of superconductivity

    History of superconductivity

    History_of_superconductivity

  • List of scientific laws named after people
  • Torricelli Umov effect Physics Nikolay Umov Van der Waals equation Chemistry Johannes Diderik van der Waals Vlasov equation Plasma physics Anatoly Vlasov Voce's

    List of scientific laws named after people

    List_of_scientific_laws_named_after_people

  • Phase-field model
  • Mathematical model

    care. The double-well function represents an approximation of the Van der Waals equation of state near the critical point, and has historically been used

    Phase-field model

    Phase-field_model

  • Johannes van Laar
  • Dutch chemist (1860-1938)

    became of age. Van Laar started his studies of physics, chemistry and mathematics at the University of Amsterdam in 1891. Johannes van der Waals, and Jacobus

    Johannes van Laar

    Johannes van Laar

    Johannes_van_Laar

  • Adhesion
  • Molecular property

    break van der Waals bonds is done once surfaces are pulled more than a nanometer apart. As a result of this limited motion in both the van der Waals and

    Adhesion

    Adhesion

    Adhesion

  • Cluster expansion
  • High-temperature expansion in statistical mechanics

    that the cluster expansion, with some approximations, gives the Van der Waals equation. This can be applied further to mixtures of gases and liquid solutions

    Cluster expansion

    Cluster expansion

    Cluster_expansion

  • Acentric factor
  • Measure of the non-sphericity of molecules

    analytically from some equations of state. For example, it can be easily shown from the above definition that a van der Waals fluid has an acentric factor

    Acentric factor

    Acentric_factor

  • Glossary of civil engineering
  • List of definitions of terms and concepts related to civil engineering

    Asia it is typically 60 Hz. vacuum valve van der Waals equation van der Waals force van 't Hoff equation van 't Hoff factor Venturi effect vibration viscoelasticity

    Glossary of civil engineering

    Glossary_of_civil_engineering

  • Atomic radius
  • Measure of the size of an atom

    Van der Waals radius may be defined even for elements (such as metals) in which Van der Waals forces are dominated by other interactions. Because Van

    Atomic radius

    Atomic radius

    Atomic_radius

  • Evgeny Lifshitz
  • Soviet physicist (1915–1985)

    equation Landau–Lifshitz pseudotensor Landau–Lifshitz aeroacoustic equation Belinski–Khalatnikov–Lifshitz singularity Lifshitz theory of van der Waals

    Evgeny Lifshitz

    Evgeny_Lifshitz

  • Gas
  • State of matter

    prominent intermolecular forces throughout physics, are van der Waals forces. Van der Waals forces play a key role in determining nearly all physical

    Gas

    Gas

    Gas

  • Schrödinger equation
  • Description of a quantum-mechanical system

    The Schrödinger equation is a partial differential equation that governs the wave function of a non-relativistic quantum-mechanical system. Its discovery

    Schrödinger equation

    Schrödinger_equation

  • Combining rules
  • Srivastava rules (1956). Industrial equations of state have similar mixing and combining rules. These include the van der Waals one-fluid mixing rules a m i

    Combining rules

    Combining_rules

  • Speed of sound
  • Speed of sound wave through elastic medium

    of the gas. In non-ideal gas behavior regimen, for which the Van der Waals gas equation would be used, the proportionality is not exact, and there is

    Speed of sound

    Speed of sound

    Speed_of_sound

  • Low-temperature technology timeline
  • compression machine. c.a. 1873 – Van der Waals publishes and proposes a real gas model named later a Van der Waals equation. 1875 – Raoul Pictet develops

    Low-temperature technology timeline

    Low-temperature_technology_timeline

  • Strain (chemistry)
  • When a molecule is deformed from its lowest-energy conformation by applied stress

    Van der Waals strain, or steric strain, occurs when atoms are forced to get closer than their Van der Waals radii allow. Specifically, Van der Waals strain

    Strain (chemistry)

    Strain_(chemistry)

  • COSMO-RS
  • Approximate quantum chemistry model

    parameter for the effective contact area. In addition, one adjustable van der Waals parameter γ per element is required. All parameters either are general

    COSMO-RS

    COSMO-RS

  • Perfect gas
  • Theoretical gas model

    arise from the Van der Waals forces. All perfect gas models are ideal gas models in the sense that they all follow the ideal gas equation of state. However

    Perfect gas

    Perfect_gas

  • Accessible surface area
  • Surface area of a biomolecule accessible to a solvent

    points are drawn at a water molecule's estimated radius beyond the van der Waals radius, which is effectively similar to 'rolling a ball' along the surface

    Accessible surface area

    Accessible surface area

    Accessible_surface_area

  • Timeline of fluid and continuum mechanics
  • approximation for buoyancy. 1873 – Johannes Diderik van der Waals introduces the Van der Waals equation. 1883 – Osborne Reynolds demonstrates the transition

    Timeline of fluid and continuum mechanics

    Timeline_of_fluid_and_continuum_mechanics

  • Flory–Fox equation
  • Equation in polymer science

    proportional to the local bonding environment and also to the non-covalent van der Waals-type interactions, and a negative contribution that corresponds to random

    Flory–Fox equation

    Flory–Fox_equation

  • Hellmann–Feynman theorem
  • Theorem in quantum mechanics

    \partial n/\partial l=1} . In the end of Feynman's paper, he states that, "Van der Waals' forces can also be interpreted as arising from charge distributions

    Hellmann–Feynman theorem

    Hellmann–Feynman_theorem

  • Physisorption
  • Process involving electronic structure

    r−6 dependence of the molecular van der Waals potential, where r is the distance between two dipoles. The van der Waals binding energy can be analyzed

    Physisorption

    Physisorption

  • Atomic radii of the elements (data page)
  • Cramer, Christopher J.; Truhlar, Donald G. (2009-04-21). "Consistent van der Waals Radii for the Whole Main Group". The Journal of Physical Chemistry A

    Atomic radii of the elements (data page)

    Atomic_radii_of_the_elements_(data_page)

  • Surface tension
  • Tendency of a liquid surface to shrink to reduce surface area

    the van der Waals approach practically coincide with the Gibbs formulae, but for modelling of the dynamics of phase transitions the van der Waals approach

    Surface tension

    Surface tension

    Surface_tension

  • Flash-gas (petroleum)
  • in equilibrium. Additional relationships, such as the Van Der Waals equation and other equations of state (EOS) can be applied to account for these discrepancies

    Flash-gas (petroleum)

    Flash-gas (petroleum)

    Flash-gas_(petroleum)

  • Soliton
  • Self-reinforcing single wave packet

    van der Waals materials such as molybdenum disulfide and graphene. The moiré superlattice that arises from the relative twist angle between the van der

    Soliton

    Soliton

    Soliton

  • Hendrik Lorentz
  • Dutch physicist (1853–1928)

    Leiden University; the position had initially been offered to Johannes van der Waals, but he had just accepted a professorship at the University of Amsterdam

    Hendrik Lorentz

    Hendrik Lorentz

    Hendrik_Lorentz

  • Residual property (physics)
  • A^{res}(T,V=\infty ,n)=0} . Thus, for any Equation of State that is explicit in pressure, such as the van der Waals Equation of State, we may compute A r e s (

    Residual property (physics)

    Residual_property_(physics)

  • Inversion temperature
  • Concept in thermodynamics

    temperature of an ideal gas remains constant during expansion. For a van der Waals gas we can calculate the enthalpy H {\displaystyle H} using statistical

    Inversion temperature

    Inversion_temperature

  • Frits Zernike
  • Dutch physicist (1888–1966)

    Ornstein were jointly responsible for the derivation of the Ornstein–Zernike equation in critical-point theory. In 1915, he became lector in theoretical mechanics

    Frits Zernike

    Frits Zernike

    Frits_Zernike

  • Thermal pressure coefficient
  • Measure of the relative pressure change due to a temperature change

    employed: one based on the virial theorem; the other based on the van der Waals equation. As mentioned above, α κ T {\displaystyle \alpha \kappa _{T}} is

    Thermal pressure coefficient

    Thermal_pressure_coefficient

  • Capillary condensation
  • Ability of porous media to condense liquid from an adsorbed vapor

    Psat, of the pure liquid. This result is due to an increased number of van der Waals interactions between vapor phase molecules inside the confined space

    Capillary condensation

    Capillary condensation

    Capillary_condensation

  • Thermodynamic equations
  • Equations in thermodynamics

    Thermodynamics is expressed by a mathematical framework of thermodynamic equations which relate various thermodynamic quantities and physical properties

    Thermodynamic equations

    Thermodynamic equations

    Thermodynamic_equations

  • International Union of Pure and Applied Chemistry
  • NGO enabling communication about chemistry

    Archived 11 March 2020 at the Wayback Machine Retrieved 15 April 2010 Equations of State for Fluids and Fluid Mixtures part I review on Amazon Archived

    International Union of Pure and Applied Chemistry

    International_Union_of_Pure_and_Applied_Chemistry

  • Taft equation
  • Equation in physical organic chemistry

    have been defined. Charton has defined values v that are derived from van der Waals radii. Using molecular mechanics, Meyers has defined Va values that

    Taft equation

    Taft_equation

  • Gustav de Vries
  • Dutch mathematician (1866–1934)

    University of Amsterdam with the distinguished physical chemist Johannes van der Waals and with Korteweg. While doing his doctoral research De Vries supported

    Gustav de Vries

    Gustav_de_Vries

  • Onsager reciprocal relations
  • Relations between flows and forces, or gradients, in thermodynamic systems

    difference) coefficients are equal. For many kinetic systems, like the Boltzmann equation or chemical kinetics, the Onsager relations are closely connected to the

    Onsager reciprocal relations

    Onsager reciprocal relations

    Onsager_reciprocal_relations

  • Activation energy
  • Minimum energy required for a chemical reaction

    stabilizing forces while within the active site (e.g. hydrogen bonding or van der Waals forces). Specific and favorable bonding occurs within the active site

    Activation energy

    Activation energy

    Activation_energy

  • Robot end effector
  • Device at the end of a robot arm

    principles include: Electrostatic grippers and van der Waals grippers based on electrostatic charges (i.e. van der Waals' force); capillary grippers; cryogenic

    Robot end effector

    Robot end effector

    Robot_end_effector

  • 1873 in science
  • phenomena of condensation and critical temperatures; and derives the van der Waals equation September 22 – James Clerk Maxwell delivers a discourse on molecules

    1873 in science

    1873_in_science

  • Dilatant
  • Material in which viscosity increases with the rate of shear strain

    distribution. The properties of these suspensions depend on Hamaker theory and Van der Waals forces and can be stabilized electrostatically or sterically. Shear

    Dilatant

    Dilatant

    Dilatant

  • Index of physics articles (V)
  • Pokrovsky Van Allen radiation belt Van Hove singularity Van Stockum dust Van Zandt Williams Van de Graaff generator Van der Waals equation Van der Waerden

    Index of physics articles (V)

    Index_of_physics_articles_(V)

  • Martinus J. G. Veltman
  • Dutch theoretical physicist (1931–2021)

    equipment. In 1955, he became an assistant to Prof. Michels of the Van Der Waals laboratory in Amsterdam. Michels was an experimental physicist, working

    Martinus J. G. Veltman

    Martinus J. G. Veltman

    Martinus_J._G._Veltman

  • Bridgman's thermodynamic equations
  • In thermodynamics, Bridgman's thermodynamic equations are a basic set of thermodynamic equations, derived using a method of generating multiple thermodynamic

    Bridgman's thermodynamic equations

    Bridgman's thermodynamic equations

    Bridgman's_thermodynamic_equations

  • Polanyi potential theory
  • Model of chemical adsorption

    a large distance away. In this model, the attraction largely due to Van der Waals forces of the gas to the surface is determined by the position of the

    Polanyi potential theory

    Polanyi_potential_theory

  • Diederik Korteweg
  • Dutch mathematician (1848–1941)

    mathematician. He is now best remembered for his work on the Korteweg–de Vries equation, together with Gustav de Vries. Diederik Korteweg's father was a judge

    Diederik Korteweg

    Diederik Korteweg

    Diederik_Korteweg

  • Gas blending for scuba diving
  • Mixing and filling cylinders with breathing gases for use when scuba diving

    final mix is difficult to predict using simple equations but needs the more complex Van der Waals equation. Partial pressure blending using ideal gas calculations

    Gas blending for scuba diving

    Gas blending for scuba diving

    Gas_blending_for_scuba_diving

  • Norman F. Carnahan
  • American chemical engineer

    Diderik van der Waals and by René Descartes. His interest in statistical mechanics, physics of fluids, molecular phenomena and fundamentals of equations of

    Norman F. Carnahan

    Norman_F._Carnahan

  • Rollin film
  • Liquid film of superfluid helium

    governed by the same equation as gravity waves in shallow water, but rather than gravity, the restoring force is the van der Waals force. The film suffers

    Rollin film

    Rollin film

    Rollin_film

  • VTPR
  • i}}} This has the side effect that ri values (van der Waals volumes) are not needed and only the van der Waals surfaces qi are used. In addition, the qi values

    VTPR

    VTPR

  • Table of thermodynamic equations
  • Common thermodynamic equations and quantities in thermodynamics, using mathematical notation, are as follows: Many of the definitions below are also used

    Table of thermodynamic equations

    Table of thermodynamic equations

    Table_of_thermodynamic_equations

  • Second law of thermodynamics
  • Physical law for entropy and heat

    the universe is in disagreement with Maxwell's equations – then so much the worse for Maxwell's equations. If it is found to be contradicted by observation

    Second law of thermodynamics

    Second law of thermodynamics

    Second_law_of_thermodynamics

  • Density functional theory
  • Computational quantum mechanical modelling method to investigate electronic structure

    density. Classical DFT has its roots in theories such as the van der Waals theory for the equation of state and the virial expansion method for the pressure

    Density functional theory

    Density_functional_theory

  • Entropy
  • Property of a thermodynamic system

    system. To derive a generalised entropy balanced equation, we start with the general balance equation for the change in any extensive quantity θ {\textstyle

    Entropy

    Entropy

    Entropy

  • Specific heat capacity
  • Heat required to raise the temperature of a given unit of mass of a substance

    {\displaystyle \rho } is expressed as molar density in the above equation, this equation reduces simply to Mayer's relation, C p , m − C v , m = R {\displaystyle

    Specific heat capacity

    Specific heat capacity

    Specific_heat_capacity

  • Cohesion (chemistry)
  • Property of substances whose particles stick together

    rendering the bulk liquid cohesive. Van der Waals gases such as methane, however, have weak cohesion due only to van der Waals forces that operate by induced

    Cohesion (chemistry)

    Cohesion (chemistry)

    Cohesion_(chemistry)

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