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Exact(13)
Let, and be a classical solution of the following problem.
Let u be a classical solution of the problem (1.1).
(2.35) (ii) Let ((n_{varepsilon}, w_{varepsilon}, u_{varepsilon})) be a classical solution to (2.26).
Let ((n_{varepsilon}, w_{varepsilon}, u_{varepsilon})) be a classical solution to (2.26).
(i) Let ((n_{varepsilon}, w_{varepsilon}, u_{varepsilon})) be a classical solution to (2.26).
A function u ( t ) ∈ C ( [ 0, 1 ] ) is said to be a (classical) solution of (1.2) if u ( t ) satisfies (1.2).
Similar(47)
W is a classical solution where it is smooth.
Assume that and is a classical solution of (3.53 - 3.54) on.
So (u_{x}) is a classical solution of (2.1).
Therefore, u is a classical solution of problem (1.1).
Therefore, is a classical solution of IBVP (2.1).
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Justyna Jupowicz-Kozak
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