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This approach provides a generalized solution for student performance prediction.
Conversely, a generalized solution is not necessarily weak solution.
Therefore u ( t ) is a generalized solution of (1).
A generalized solution is obtained as a superposition of individual solutions.
A generalized solution method is derived to determine optimum results and some design charts are presented.
Results for uniqueness and existence of such a generalized solution are obtained.
If u is a generalized solution of problem (4.1), then u ≡ 0 in R l n.
Define the concept of a generalized solution of (1.17) with zero boundary conditions on.
Theorem 3.1 claims the uniqueness of a generalized solution to problem (mathit {PK}_{2}).
By means of the Galerkin method, we establish the existence and uniqueness of a generalized solution.
In 1978, a generalized solution for approximately linear mappings was given by Th.M. Rassias [5].
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