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CAUCHY PROBLEMS FOR MIXED-TYPE OPERATORS (Structure of Solutions for Partial Differential Equations)

机译：混合型算子的Cauchy问题（偏微分方程解的结构）

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打越敬祐;
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年度 1998
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1. Discussion on ????????Numerical solution of 2nd-order hyperbolic partial differential equations by the method of continuous characteristics????????, ????????Analogue solution of 2nd-order hyperbolic partial differential equations by the method of continuous characteristics???????? and ????????Analogue solution of elliptic differential equations by conformal transformations???????? [J] . Electrical Engineers, Proceedings of the Institution of . 1971,第6期

机译：用连续特性方法讨论二阶双曲型偏微分方程的数值解??????，二阶双曲型的模拟解偏微分方程的连续特性方法和利用共形变换的椭圆型微分方程的模拟解
2. Solution of the Cauchy Problem for Two Differential-Algebraic Equations with a Fredholm Operator [J] . S. P. Zubova Differential equations: A translation of differensial'nye uraveniya . 2005,第10期

机译：用Fredholm算子求解两个微分代数方程的Cauchy问题。
3. EXISTENCE OF THE SOLUTION TO THE CAUCHY PROBLEM FOR NONLINEAR STOCHASTIC PARTIAL DIFFERENTIAL-DIFFERENCE EQUATIONS OF NEUTRAL TYPE [J] . Yasynskyy V. K., Yurchenko I. V. Cybernetics and Systems Analysis . 2021,第5期

机译：中性类型非线性随机局部差分方程的陶油问题解决方案的存在性
4. The constructive solution of the cauchy problem for linear systems of partial difference or differential equations with constant coefficients [C] . Oberst Ulrich, Pauer Franz European Control Conference . 2001

机译：具有常数系数的偏微分方程或线性方程组柯西问题的构造解。
5. Existence and singularity of solutions for Cauchy problems of some partial differential equations. [D] . Song, Kyungwoo. 2002

机译：一类偏微分方程柯西问题解的存在性和奇异性。
6. Colloquium PaperNonlinear partial differential equations and applications: On the global Cauchy problem for the nonlinear Schrödinger equation [O] . Jean Bourgain 2007

机译：非线性偏微分方程及其应用：关于非线性的整体柯西问题薛定er方程
7. GABOR,WAVELET AND CHIRPLET TRANSFORMS IN THE STUDY OF PSEUDODIFFERENTIAL OPERATORS(Structure of Solutions for Partial Differential Equations) [O] . ASHINO RYUICHI, NAGASE MICHIHIRO, VAILLANCOURT REMI 1998

机译：伪微分算子研究中的Gabor，小波和Chirplet变换（偏微分方程解的结构）

CAUCHY PROBLEMS FOR MIXED-TYPE OPERATORS (Structure of Solutions for Partial Differential Equations)

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