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Riassunto delle leggi di Maxwell


Prima $\displaystyle \ensuremath{\left( \ensuremath{\frac{\partial{T}}{\partial{V}}} \right)_{\!S}}$ = $\displaystyle -\ensuremath{\left( \ensuremath{\frac{\partial{P}}{\partial{S}}} \right)_{\!V}}$         vedere eq.8
Seconda $\displaystyle \ensuremath{\left( \ensuremath{\frac{\partial{T}}{\partial{P}}} \right)_{\!S}}$ = $\displaystyle \ensuremath{\left( \ensuremath{\frac{\partial{V}}{\partial{S}}} \right)_{\!P}}$         vedere eq.10
Terza $\displaystyle \ensuremath{\left( \ensuremath{\frac{\partial{S}}{\partial{V}}} \right)_{\!T}}$ = $\displaystyle \ensuremath{\left( \ensuremath{\frac{\partial{P}}{\partial{T}}} \right)_{\!V}}$         vedere eq.11
Quarta $\displaystyle \ensuremath{\left( \ensuremath{\frac{\partial{S}}{\partial{P}}} \right)_{\!T}}$ = $\displaystyle -\ensuremath{\left( \ensuremath{\frac{\partial{V}}{\partial{T}}} \right)_{\!P}}$         vedere eq.12



Stefano Bettelli 2002-05-30