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Exact(10)
Then for the solution of the difference scheme (10), the coercive estimate (12) holds.
Then for the solution of the difference scheme (10), the estimate (12) holds.
Then for the solution of the difference scheme (35) the coercive stability estimate (31) holds.
holds for every t ≥ 0. Then for the solution of the difference scheme (9), the coercive estimate (12) holds.
We have not been able to obtain the same result for the solution of the difference scheme (10) in spaces E α under assumption (7).
In practice, stability estimates for the solution of the difference scheme for the hyperbolic system of equations with nonlocal boundary conditions are obtained.
Similar(50)
For example, Çinar [2] has got the solutions of the following difference equation: Karatas et al. [3] gave that the solution of the difference equation: In this article, we consider the qualitative behavior of rational difference equation: (1).
Of course, convergence estimates for the solution of these difference schemes can be obtained.
The almost coercive stability estimates for the solution of these difference schemes are established.
The theoretical statements for the solution of these difference schemes are supported by the numerical results.
Stability estimate for the solution of this difference scheme is obtained.
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for the robustness of the difference
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Justyna Jupowicz-Kozak
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