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Cauchy problem for first order partial differential equation? - Answers

There is a theorem called the Cauchy-Kowalevski theoremwhich deals with the existence of solutions to a system of mdifferential equation in n dimensions when the coefficients are analytic functions. I am guessing this is what you are asking about. A special case of this theorem was proved by Cauchy alone.The theorem talks about the local existence of a solution.Since this is a complicated topic, I will provide a link.



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Cauchy problem for first order partial differential equation? - Answers

https://math.answers.com/math-and-arithmetic/Cauchy_problem_for_first_order_partial_differential_equation

There is a theorem called the Cauchy-Kowalevski theoremwhich deals with the existence of solutions to a system of mdifferential equation in n dimensions when the coefficients are analytic functions. I am guessing this is what you are asking about. A special case of this theorem was proved by Cauchy alone.The theorem talks about the local existence of a solution.Since this is a complicated topic, I will provide a link.



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https://math.answers.com/math-and-arithmetic/Cauchy_problem_for_first_order_partial_differential_equation

Cauchy problem for first order partial differential equation? - Answers

There is a theorem called the Cauchy-Kowalevski theoremwhich deals with the existence of solutions to a system of mdifferential equation in n dimensions when the coefficients are analytic functions. I am guessing this is what you are asking about. A special case of this theorem was proved by Cauchy alone.The theorem talks about the local existence of a solution.Since this is a complicated topic, I will provide a link.

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      There is a theorem called the Cauchy-Kowalevski theoremwhich deals with the existence of solutions to a system of mdifferential equation in n dimensions when the coefficients are analytic functions. I am guessing this is what you are asking about. A special case of this theorem was proved by Cauchy alone.The theorem talks about the local existence of a solution.Since this is a complicated topic, I will provide a link.

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