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Massieu functions

Derive the total differential for the Massieu function J, with natural variables T and V determine dJ/dT)v and (dJ/dV)f, and show that... [Pg.185]

A thermodynamic function, symbolized by Y, equal to the negative of the Gibbs free energy divided by the absolute temperature Y= GIT. The SI units are joules per kelvin. See also Gibbs Free Energy Massieu Function... [Pg.563]

ISOTORE EXCHANGE AT EQUILIBRIUM MASSIEU FUNCTION HELMHOLTZ ENERGY PLANCK FUNCTION MASS SPECTROMETRY Matrix of biominerals,... [Pg.759]

PLANCK EUNCTION GIBBS FREE ENERGY MASSIEU FUNCTION PLANCK S CONSTANT PLASMALOGEN SYNTHASE PLASMANYLETHANOLAMINE A -DESA-TURASE PLASMIN... [Pg.772]

Massieu function 48 mathematical constants 83, 90 mathematical functions 83 mathematical operators 84 mathematical symbols 81-86 matrices 83, 85 matrix element of operator 16 maxwell 115 Maxwell equations 123 mean free path 56 mean international ohm 114 mean international volt 114 mean ionic activity 58 mean ionic activity coefficient 58 mean ionic molality 58 mean life 22, 93 mean relative speed 56 mechanics classical 12 quantum 16 mega 74 melting 51 metre 70,71,110 micro 74 micron 110 mile 110 Miller indices 38 milli 74... [Pg.156]

In addition to the thermodynamic function normally considered the following types have occasionally been introduced (a) Grand potential J F - G (b) entropy (c) Massieu Function = - F/T (d) Planck Function 9 G/T (e) Kramers Function K = - J/T. Express each of these in terms of the appropriate total differential and label the independent (deformation) coordinates. (Example for the Gibbs free energy the deformation coordinates are T, P.)... [Pg.129]

Let us consider the function S( , V) which, for and fixed, is the maximum of S. The temperature of the corresponding canonical ensemble is defined by introducing the Lagrange multiplier P and the Massieu function... [Pg.138]

Massieu function - A thermodynamic function defined by/ = -A T, where A is the Helmholz energy and T the thermodynamic temperature. [2]... [Pg.109]

There are basically two types of Legendre transformations, one type based on the energy and the other type based on the entropy. There are various other types of Massieu functions [15]. The Gibbs - Duhem equation is a very special type of Legendre transformation. It is a full transformation and is a relation of the intensive... [Pg.84]

Using the inverse reduced T actually makes 4> a Massieu function (Callen, 1960) rather than a Helmholtz function, but this nicety is generally ignored. [Pg.386]

Moreover, we find from Eq. (167) that is a gerreralized Massieu function. Such functions play an important role in thermodynamics. [Pg.250]

See other pages where Massieu functions is mentioned: [Pg.94]    [Pg.104]    [Pg.363]    [Pg.373]    [Pg.161]    [Pg.444]    [Pg.48]    [Pg.60]    [Pg.86]    [Pg.60]    [Pg.82]    [Pg.84]    [Pg.73]    [Pg.91]    [Pg.56]    [Pg.71]    [Pg.78]    [Pg.77]    [Pg.95]    [Pg.68]    [Pg.91]    [Pg.78]    [Pg.105]    [Pg.60]    [Pg.82]   
See also in sourсe #XX -- [ Pg.48 ]



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