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Then θ becomes a classical solution.
Suppose that has a classical solution.
Suppose equation (1.1a) has a classical solution.
So (u_{x}) is a classical solution of (2.1).
Therefore, u is a classical solution of (1.1).
W is a classical solution where it is smooth.
Therefore, u is a classical solution of problem (1.1).
Therefore, is a classical solution of IBVP (2.1).
Let, and be a classical solution of the following problem.
It follows that is a classical solution of (2.12 - 2.13).
Therefore, u is a classical solution of problem (1.1a - 1.1c 1.1a - 1.1c
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com