Titlebook: Regularity of Difference Equations on Banach Spaces; Ravi P. Agarwal,Claudio Cuevas,Carlos Lizama Book 2014 Springer International Publish

胆小懦夫

First-Order Semilinear Difference Equations,dedicated to it. Although several results in the discrete case are similar to those already known in the continuous case, the adaptation from the continuous to the discrete setting is not always direct and requires some special devices. Thus new challenges are faced.

微尘

低位的人或事

Applications,actical criterion for .-boundedness is studied in Sect. .. In addition, boundedness and asymptotic behavior of solutions are analyzed. Finally, a criterion for the boundedness of semilinear functional difference equations with infinite delay is presented.

教唆

争吵加

iscrete maximal regularity to stability of concrete dynamicsThis work introduces readers to the topic of maximal regularity for difference equations. The authors systematically present the method of maximal regularity, outlining basic linear difference equations along with relevant results. They add

phlegm

Intrepid

First-Order Linear Difference Equations,section we introduce the general frame for first-order linear difference equations. The entire linear theory of maximal regularity is not only important on its own, but it is also the indispensable basis for the theory of nonlinear difference equations, which we present in the next chapter.

顶点

First-Order Semilinear Difference Equations,dedicated to it. Although several results in the discrete case are similar to those already known in the continuous case, the adaptation from the continuous to the discrete setting is not always direct and requires some special devices. Thus new challenges are faced.

membrane

Second-Order Linear Difference Equations,linear difference equations studied previously, we obtain a characterization of maximal ..-regularity. The study of reduction of order is also treated in this chapter. We also provide examples and several comments concerning open problems on this part of the theory.

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