
doi: 10.2298/fil1405995a
In the present paper, the stability of difference schemes for the approximate solution of the initial value problem for delay differential equations with unbounded operators acting on delay terms in an arbitrary Banach space is studied. Theorems on stability of these difference schemes in fractional spaces are established. In practice, the stability estimates in H?lder norms for the solutions of difference schemes for the approximate solutions of the mixed problems for delay parabolic equations are obtained.
Delay Parabolic Equations, Coercive Stability Estimates, Terms, Fractional Spaces, Operators, Numerical-Methods, Spaces, Constant, Stabiliy
Delay Parabolic Equations, Coercive Stability Estimates, Terms, Fractional Spaces, Operators, Numerical-Methods, Spaces, Constant, Stabiliy
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