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POLYTROPE

  • Polytrope
  • Thermodynamic concept imporant in astrophysics

    In astrophysics, a polytrope is a thermodynamic system with pressure dependent upon density, leaving only one independent state variable. A polytropic

    Polytrope

    Polytrope

    Polytrope

  • Polytropic process
  • Thermodynamic process

    Isothermal process Polytrope Quasistatic equilibrium Thermodynamics Vapor-compression refrigeration Horedt, G. P. (2004-08-10). Polytropes: Applications in

    Polytropic process

    Polytropic process

    Polytropic_process

  • Chandrasekhar limit
  • Maximum mass of a stable white dwarf star

    Solving the hydrostatic equation leads to a model white dwarf that is a polytrope of index ⁠3/2⁠ – and therefore has radius inversely proportional to the

    Chandrasekhar limit

    Chandrasekhar_limit

  • Lane–Emden equation
  • Dimensionless astrophysics equation

    describe the run of pressure and density with radius and are known as polytropes of index n {\displaystyle n} . If an isothermal fluid (polytropic index

    Lane–Emden equation

    Lane–Emden equation

    Lane–Emden_equation

  • Radiative zone
  • Region of a star

    the density gradient now also depends on concentration gradients. For a polytrope solution with n=3 (as in the Eddington stellar model for radiative zone)

    Radiative zone

    Radiative_zone

  • Astrophysics
  • Subfield of astronomy

    a wide variety of tools which include analytical models (for example, polytropes to approximate the behaviors of a star) and computational numerical simulations

    Astrophysics

    Astrophysics

    Astrophysics

  • Hayashi track
  • Luminosity–temperature relationship in stars

    } where E is unitless, and not the energy. Modelling stars as polytropes with index 3/2 (in other words, assuming they follow a pressure-density

    Hayashi track

    Hayashi track

    Hayashi_track

  • Subrahmanyan Chandrasekhar
  • Indian-American physicist (1910–1995)

    Cambridge in the summer of 1933, with a thesis on rotating self-gravitating polytropes. On 9 October, he was elected to a Prize Fellowship at Trinity College

    Subrahmanyan Chandrasekhar

    Subrahmanyan Chandrasekhar

    Subrahmanyan_Chandrasekhar

  • Achernar
  • Brightest star in the constellation Eridanus

    Schubert, Gerald (2015). "An exact solution for arbitrarily rotating gaseous polytropes with index unity". Monthly Notices of the Royal Astronomical Society.

    Achernar

    Achernar

    Achernar

  • Surindar Kumar Trehan
  • Indian mathematician (1931–2004)

    inhomogeneous plasmas. His work on the mathematical treatment of gaseous polytropes in the presence of a magnetic field is a breakthrough in this area. He

    Surindar Kumar Trehan

    Surindar_Kumar_Trehan

  • Static spherically symmetric perfect fluid
  • Class of exact solutions to the Einstein field equations

    method, 1958: Buchdahl ssspf, a relativistic generalization of a Newtonian polytrope, 1967: Kuchowicz ssspf, 1969: Heintzmann ssspf, 1978: Goldman ssspf, 1982:

    Static spherically symmetric perfect fluid

    Static_spherically_symmetric_perfect_fluid

  • List of Greek and Latin roots in English/P–Z
  • isentropic, isotrope, isotropic, isotropy, pleiotropic, pleiotropy, polytrope, protrepsis, protreptic, psychotropic, treponeme, treponematosis, treponemiasis

    List of Greek and Latin roots in English/P–Z

    List_of_Greek_and_Latin_roots_in_English/P–Z

  • Globular cluster
  • Spherical collection of stars

    dot galaxies are thought to be the progenitors of globular clusters. Polytrope Stellar population The label M before a number refers to Charles Messier's

    Globular cluster

    Globular cluster

    Globular_cluster

  • Murnaghan equation of state
  • Equation in mechanics

    material. This equation of state is also a general case of the older Polytrope relation which also has a constant power relation. In some circumstances

    Murnaghan equation of state

    Murnaghan_equation_of_state

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

    function Table of thermodynamic equations Real gas Cluster expansion Polytrope Perrot, Pierre (1998). A to Z of Thermodynamics. Oxford University Press

    Equation of state

    Equation of state

    Equation_of_state

  • List of Greek and Latin roots in English/T
  • isentropic, isotrope, isotropic, isotropy, pleiotropic, pleiotropy, polytrope, protrepsis, protreptic, psychotropic, treponeme, treponematosis, treponemiasis

    List of Greek and Latin roots in English/T

    List_of_Greek_and_Latin_roots_in_English/T

  • Outline of astrophysics
  • Subfield of astronomy

    stability before supernova. Lane–Emden equation – Polytrope equation solving stellar structure. Polytrope – Self-similar stellar models approximating interiors

    Outline of astrophysics

    Outline_of_astrophysics

  • Teylers Instrument Room
  • Room in Teylers Museum, Haarlem, Netherlands

    conduction Cabinet I Cabinet II - measuring instruments (lower shelf) Polytrope G.E. Sire Cabinet III: electricity Cabinet III Cabinet III Cabinet III

    Teylers Instrument Room

    Teylers Instrument Room

    Teylers_Instrument_Room

  • Dark globular cluster
  • Extremely massive collection of stars

    Local Group. Extragalactic Distance Scale Leonard-Merritt mass estimator Polytrope Taylor, Matthew; Puzia, Thomas; Gomez, Matias; Woodley, Kristin (17 March

    Dark globular cluster

    Dark globular cluster

    Dark_globular_cluster

  • Index of physics articles (P)
  • Polymer solar cell Polymeric liquid crystal Polyphase coil Polyphase system Polytrope Polytropic process Polywater Polywell Pomeranchuk Prize Pomeron Ponderomotive

    Index of physics articles (P)

    Index_of_physics_articles_(P)

  • Ion acoustic wave
  • Type of wave in plasma

    Z_{D}=Z_{T}=1} ), equal temperatures ( T e = T i {\displaystyle T_{e}=T_{i}} ), polytrope exponents γ e = 1 , γ i = 3 {\displaystyle \gamma _{e}=1,\gamma _{i}=3}

    Ion acoustic wave

    Ion_acoustic_wave

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