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Titlebook: Advances in Real and Complex Analysis with Applications; Michael Ruzhansky,Yeol Je Cho,Iván Area Book 2017 Springer Nature Singapore Pte L

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期刊全稱Advances in Real and Complex Analysis with Applications
影響因子2023Michael Ruzhansky,Yeol Je Cho,Iván Area
視頻videohttp://file.papertrans.cn/150/149546/149546.mp4
發(fā)行地址Discusses a variety of topics in mathematics and engineering as well as their applications.Presents major mathematical concepts in the simplest possible way.Is a valuable resource for researchers in r
學(xué)科分類Trends in Mathematics
圖書封面Titlebook: Advances in Real and Complex Analysis with Applications;  Michael Ruzhansky,Yeol Je Cho,Iván Area Book 2017 Springer Nature Singapore Pte L
影響因子.This book discusses a variety of topics in mathematics and engineering as well as their applications, clearly explaining the mathematical concepts in the simplest possible way and illustrating them with a number of solved examples. The topics include real and complex analysis, special functions and analytic number theory, q-series, Ramanujan’s mathematics, fractional calculus, Clifford and harmonic analysis, graph theory, complex analysis, complex dynamical systems, complex function spaces and operator theory, geometric analysis of complex manifolds, geometric function theory, Riemannian surfaces, Teichmüller spaces and Kleinian groups, engineering applications of complex analytic methods, nonlinear analysis, inequality theory, potential theory, partial differential equations, numerical analysis , fixed-point theory, variational inequality, equilibrium problems, optimization problems, stability of functional equations, and mathematical physics.?.It includes papers presented atthe 24th International Conference on Finite or Infinite Dimensional Complex Analysis and Applications (24ICFIDCAA), held at the Anand International College of Engineering, Jaipur, 22–26 August 2016. The book
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,Quadratic Reciprocity and Some “Non-differentiable” Functions,d and the advantage of that is that while the theta function . is a dweller in the upper half-plane, its integrated form .(.) is a dweller in the extended upper half-plane including the real line, thus making it possible to consider the behaviour under the increment of the real variable, where the integration is along the horizontal line.
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