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Titlebook: Advanced Topics in Difference Equations; Ravi P. Agarwal,Patricia J. Y. Wong Book 1997 Springer Science+Business Media Dordrecht 1997 Boun

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期刊全稱Advanced Topics in Difference Equations
影響因子2023Ravi P. Agarwal,Patricia J. Y. Wong
視頻videohttp://file.papertrans.cn/147/146370/146370.mp4
學科分類Mathematics and Its Applications
圖書封面Titlebook: Advanced Topics in Difference Equations;  Ravi P. Agarwal,Patricia J. Y. Wong Book 1997 Springer Science+Business Media Dordrecht 1997 Boun
影響因子. The theory of difference equations, the methods used in their solutions and their wide applications have advanced beyond their adolescent stage to occupy a central position in Applicable Analysis. In fact, in the last five years, the proliferation of the subject is witnessed by hundreds of research articles and several monographs, two International Conferences and numerous Special Sessions, and a new Journal as well as several special issues of existing journals, all devoted to the theme of Difference Equations. Now even those experts who believe in the universality of differential equations are discovering the sometimes striking divergence between the continuous and the discrete. There is no doubt that the theory of difference equations will continue to play an important role in mathematics as a whole. In 1992, the first author published a monograph on the subject entitled Difference Equations and Inequalities. This book was an in-depth survey of the field up to the year of publication. Since then, the subject has grown to such an extent that it is now quite impossible for a similar survey, even to cover just the results obtained in the last four years, to be written. In the pre
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X. Agnello J. Naveen,S. Boopathi,A. Arivoliof odd integers (./.), or even over odd integers (./.). The technique employed here is an extension of the methods in the work of Graef and Spikes [119], Kwong and Wong [170] for differential equations, and Thandapani et. al. [288,295,297] for difference equations.
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X. Agnello J. Naveen,S. Boopathi,A. Arivoliof odd integers (./.), or even over odd integers (./.). The technique employed here is an extension of the methods in the work of Graef and Spikes [119], Kwong and Wong [170] for differential equations, and Thandapani et. al. [288,295,297] for difference equations.
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