Functional Analysis in Interdisciplinary Applications

Functional Analysis in Interdisciplinary Applications—II（Springer Proceedings in Mathematics ）

跨学科应用的功能分析 II：分析与应用数学国际会议 2018 / 会议录
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作者

Allaberen Ashyralyev Tynysbek Sh. Kalmenov Michael V. Ruzhansky

出版社

Springer Berlin Heidelberg

出版时间

2022年07月05日

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平装

ＩＳＢＮ

9783030692940

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页码

306

开本

9.21 x 6.14 x 0.64

语种

英文

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Functional analysis is an important branch of mathematical analysis which deals with the transformations of functions and their algebraic and topological properties. Motivated by their large applicability to real life problems, applications of functional analysis have been the aim of an intensive study effort in the last decades, yielding significant progress in the theory of functions and functional spaces, differential and difference equations and boundary value problems, differential and integral operators and spectral theory, and mathematical methods in physical and engineering sciences. The present volume is devoted to these investigations. The publication of this collection of papers is based on the materials of the mini-symposium ’Functional Analysis in Interdisciplinary Applications’ organized in the framework of the Fourth International Conference on Analysis and Applied Mathematics (ICAAM 2018, September 6–9, 2018). Presenting a wide range of topics and results, this book will appeal to anyone working in the subject area, including researchers and students interested to learn more about different aspects and applications of functional analysis. Many articles are written by experts from around the world, strengthening international integration in the fields covered. The contributions to the volume, all peer reviewed, contain numerous new results.This volume contains four different chapters. The first chapter contains the contributed papers focusing on various aspects of the theory of functions and functional spaces. The second chapter is devoted to the research on difference and differential equations and boundary value problems. The third chapter contains the results of studies on differential and integral operators and on the spectral theory. The fourth chapter is focused on the simulation of problems arising in real-world applications of applied sciences.

Part I Theory of Functions and Functional Spaces: G. B. Bakanov, Investigation of Finite-Difference Analogue of the Integral Geometry Problem with a Weight Function.- A. Auwalu and A. Denker, Cone Rectangular Metric Spaces over Banach Algebras and Fixed Point Results of T-contraction Mappings.- F. Kh. Muradov, On the Ternary Semigroups of Continuous Mappings.- F. Hezenci and Y. Sozen, A Note on Representation Variety of Abelian Groups and Reidemeister Torsion.- A. Ashyralyev and A. Taskin, The Structure of Fractional Spaces Generated by a Two-Dimensional Difference Neutron Transport Operator and Its Applications.- M. A. Sadybekov and B. O. Derbissaly, Boundary Conditions of Volume Hyperbolic Potential in a Domain with Curvilinear Boundary.- Part II Differential Equations and Boundary Value Problems: S. C. Buranay and L. A. Farinola, Six Point Implicit Methods for the Approximation of the Derivatives of the Solution of First Type Boundary Value Problem for Heat Equation.- C. Ashyralyyev, Identification Elliptic Problem with Dirichlet and Integral Conditions.- V. V. Karachik and B. Kh.Turmetov, On Solvability of Some Boundary Value Problems with Involution for the Biharmonic Equation.- A. Ashyralyev, T. A. Hıdayat and A. Sarsanbi, On the stability of Schrodinger type involutory differential equations.- M. Ashyraliyev, A. Ashyralyev and V. Zvyagin, A Space-Dependent Source Identification Problem for Hyperbolic-Parabolic Equations.- A. Ashyralyev, K. Turk and D. Agirseven, On the Stability of the Time Delay Telegraph Equation with Neumann Condition.- M. Ashyraliyev and M. A. Ashyralyyeva, A Note on a Hyperbolic-Parabolic Problem with Involution.- A. Ashyralyev and A. S. Erdogan, Numerical Solution of a Parabolic Source Identification Problem with Involution and Neumann Condition.- Part III Differential and Integral Operators and Spectral Theory: D. Shilibekova, Uncertainty Type Principles for Radial Derivatives.- A. Kashkynbayev and M. Mustafa, Basic Theory of Impulsive Quaternion-Valued Linear Systems.- A. Kassymov and D. Suragan, Lyapunov-Type Inequality for Fractional Sub-Laplacians.- Part IV Mathematical Methods in Physical Sciences: A. Boldyrev and V. Zvyagin, Attractors for Weak Solutions of a Regularized Model of Viscoelastic Mediums Motion With Memory in Non-Autonomous Case.- E. Hincal, M. Sayan, B. Kaymakamzade, T. Şanlıdağ, F. Tijjani Sa’ad and Isa A. Baba, Trends and Risk of HIV/AIDS in Turkey and Its Cities.- O. Yildirim and M. Uzun, A Unified Numerical Method for Solving System of Nonlinear Wave Equations.- E. Hincal, G. Soykut, F. Tijjani Sa’ad, S. Vatansever, Isa A. Baba, İ. Çalış, B. Kaymakamzade and Eda Becer, Comparison of The Rate of Induced Intrinsic Pathway of Apoptosis on COLO-320 and COLO-741.

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