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On Solvability and Well-Posedness of Initial--Boundary Value Problems for Higher Order Nonlinear Hyperbolic Equations

机译：高阶非线性双曲型方程初边值问题的可解性和适定性

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《Memoirs on Differential Equations and Mathematical Physics》 |2007年第1期|共8页
作者
T. Kiguradze.;
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中图分类数学;
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1. On the Solvability and Well-Posedness of Initial Problems for Nonlinear Hyperbolic Equations of Higher Order [J] . M. Grigolia Memoirs on Differential Equations and Mathematical Physics . 2005,第1期

机译：高阶非线性双曲方程初值问题的可解性和适定性
2. On Solvability if Ill Posed Initial--Boundary Value Problems for Higher Order Nonlinear HyperbolicEquations [J] . T. Kiguradze. Memoirs on Differential Equations and Mathematical Physics . 2007,第1期

机译：关于不适定的高阶非线性双曲方程初边值问题的可解性
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4. On the degenerate hyperbolic Cauchy-Goursat problem for nonlinear Gellerstedt equations in the frame of generalized solvability [C] . Nedyu Popivanov, Evgeny Moiseev, Yani Boshev International Conference on Applications of Mathematics in Engineering and Economics . 2018

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5. Well-posedness and Modified Scattering for Derivative Nonlinear Schr?dinger Equations [D] . Pornnopparath, Donlapark. 2018

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6. A boundary value approach for solving three-dimensional elliptic and hyperbolic partial differential equations [O] . T. A. Biala, S. N. Jator -1

机译：求解非线性椭圆和双曲偏微分方程的边值方法
7. ON $L^2(mathbb{R}^n)$ WELL-POSEDNESS FOR SOME SINGULAR OR DEGENERATE HYPERBOLIC EQUATIONS(Evolution Equations and Applications to Nonlinear Problems) [O] . Yamazaki Taeko 1990

机译：关于某些奇异或退化双曲方程的$ L ^ 2（ mathbb {R} ^ n）$适定性（演化方程及其在非线性问题中的应用）

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