Question

State and Prove Picard - Lindelof
Theorem

Chapter :- Existence and Uniqueness of solutions

Standard :- Msc 3rd Sem.​

Answer 1

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It states that a holomorphic function on a half-strip in the complex plane that is bounded on the boundary of the strip and does not grow "too fast" in the unbounded direction of the strip must remain bounded on the whole strip.

Hopefully it will help you !!

Answer 2

Step-by-step explanation:

It states that a holomorphic function on a half-strip in the complex plane that is bounded on the boundary of the strip and does not grow "too fast" in the unbounded direction of the strip must remain bounded on the whole strip.

Hopefully it