By Nikolai Bakaev
* offers a unified method of interpreting discretization tools for parabolic equations.
* Highlights a balance idea of discrete evolution equations (discrete semigroups) in Banach area.
* offers with either independent and non-autonomous equations in addition to with equations with reminiscence.
* bargains a sequence of diverse well-posedness and convergence effects for numerous discretization equipment as utilized to summary parabolic equations; between others, Runge-Kutta and linear multistep tools in addition to sure operator splitting equipment.
* offers reviews of effects and ancient feedback after every one chapter.
· provides a unified method of analyzing discretization equipment for parabolic equations.
· Highlights a balance concept of discrete evolution equations (discrete semigroups) in Banach space.
· offers with either self reliant and non-autonomous equations in addition to with equations with memory.
· bargains a chain of various well-posedness and convergence effects for numerous discretization equipment as utilized to summary parabolic equations; between others, Runge-Kutta and linear multistep tools in addition to definite operator splitting tools in addition to sure operator splitting equipment are studied in detail.
·Provides reviews of effects and old comments after every one chapter.
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Additional resources for Linear Discrete Parabolic Problems (North-Holland Mathematics Studies)
Linear Discrete Parabolic Problems (North-Holland Mathematics Studies) by Nikolai Bakaev