Exact(43)
The solutions of the problem are ranked by economic satisfaction order.
To define the solutions of the problem (1.1), we need the following lemma.
So, for the solutions of the problem (3.14), we have the following formulas: (4.27).
uniform estimates for the solutions of the problem ( 29 ), ( 30 ) in Hölder's spaces.
The propagation estimate and the decay estimate for the solutions of the problem of (1.1 - 1.2 1.1 - 1.2n establishave
In particular, some -bounds for the solutions of the problem (1.1) and related existence and uniqueness theorems have been obtained.
Similar(17)
Lessons of general applicability are extracted from the solutions of the problems considered.
"It can't be the solution of the problem".
Proof The solution of the problem (8).
The time factor makes the solution of the problem difficult.
The uniqueness of the solution of the problem is proved.
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