Legendre transformation

The dual symmetry of Legendre transformation is studied .

指出热力学关系具有勒让德变换的对偶对称性。

Deriving the Thermodynamic Functions and the General Relations of Thermodynamics by Means of Legendre Transformation

用Legendre变换导出热力学函数和热力学普遍关系式

Thermodynamics statistical physics of the Legendre transformation

热力学统计物理中的Legendre变换

There are three turning points in classical analytical mechanics , those are , the principle of virtual work , Legendre transformation and variational principles .

经典质点分析力学有三个转折点，即虚功原理，Legendre变换和变分原理。

This article attempts to identity function as a starting point , starting from the Legendre transformation , study the systematic of thermodynamic statistical physics theory .

试图以特性函数为起点，从Legendre变换出发，研究热力学统计物理理论的系统性。

In this paper , we obtain the parametric general solutions of a class of Monge-Ampere equations by using Legendre transformation linearized method and the characteristic theory of PDE .

本文应用Legendre变换线性化的方法和偏微分方程的特征理论，解决了一类Monge－Ampere方程的求解问题。

We apply the theory of functions of a complex variable under Dirac-Pauli representation and the Legendre transformation , transform these equations of two problems from physical space into velocity space , and obtain two general Chaplygin equations in this paper .

我们应用Dirac-Pauli表象的复变函数理论并采用Legendre变换，将此两类问题的方程组变换到速度空间，从而得到了两种推广的Chaplygin方程。