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特里忒蔡卡方程(Tritzeica equation)是一个最早由罗马尼亚数学家George Tritzeica在1907年在微分几何领域研究的非线性偏微分方程常见于微分几何学和物理学的非线性偏微分方程： 作变换 得 求得行波解，再用反代换 即得 原方程的行波解。
, The Tzitzeica equation is a nonlinear part … The Tzitzeica equation is a nonlinear partial differential equation devised by Gheorghe Țițeica in 1907 in the study of differential geometry, describing surfaces of constant affine curvature. The Tzitzeica equation has also been used in nonlinear physics, being an integrable 1+1 dimensional Lorentz invariant system. On substituting the equation becomes . One obtains the traveling solution of the original equation by the reverse transformation .l equation by the reverse transformation .
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特里忒蔡卡方程(Tritzeica equation)是一个最早由罗马尼亚数学家George Tritzeica在1907年在微分几何领域研究的非线性偏微分方程常见于微分几何学和物理学的非线性偏微分方程： 作变换 得 求得行波解，再用反代换 即得 原方程的行波解。
, The Tzitzeica equation is a nonlinear part … The Tzitzeica equation is a nonlinear partial differential equation devised by Gheorghe Țițeica in 1907 in the study of differential geometry, describing surfaces of constant affine curvature. The Tzitzeica equation has also been used in nonlinear physics, being an integrable 1+1 dimensional Lorentz invariant system. On substituting the equation becomes . One obtains the traveling solution of the original equation by the reverse transformation .l equation by the reverse transformation .
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特里忒蔡卡方程
, Tzitzeica equation
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