Ulam Stability of Operators

Produk Detail:
  • Author : Janusz Brzdek
  • Publisher : Academic Press
  • Pages : 236 pages
  • ISBN : 0128098309
  • Rating : /5 from reviews
CLICK HERE TO GET THIS BOOK >>>Ulam Stability of Operators

Download or Read online Ulam Stability of Operators full in PDF, ePub and kindle. this book written by Janusz Brzdek and published by Academic Press which was released on 10 January 2018 with total page 236 pages. We cannot guarantee that Ulam Stability of Operators book is available in the library, click Get Book button and read full online book in your kindle, tablet, IPAD, PC or mobile whenever and wherever You Like. Ulam Stability of Operators presents a modern, unified, and systematic approach to the field. Focusing on the stability of functional equations across single variable, difference equations, differential equations, and integral equations, the book collects, compares, unifies, complements, generalizes, and updates key results. Whenever suitable, open problems are stated in corresponding areas. The book is of interest to researchers in operator theory, difference and functional equations and inequalities, differential and integral equations. Allows readers to establish expert knowledge without extensive study of other books Presents complex math in simple and clear language Compares, generalizes and complements key findings Provides numerous open problems

Ulam Stability of Operators

Ulam Stability of Operators
  • Author : Janusz Brzdek,Dorian Popa,Ioan Rasa,Bing Xu
  • Publisher : Academic Press
  • Release : 10 January 2018
GET THIS BOOK Ulam Stability of Operators

Ulam Stability of Operators presents a modern, unified, and systematic approach to the field. Focusing on the stability of functional equations across single variable, difference equations, differential equations, and integral equations, the book collects, compares, unifies, complements, generalizes, and updates key results. Whenever suitable, open problems are stated in corresponding areas. The book is of interest to researchers in operator theory, difference and functional equations and inequalities, differential and integral equations. Allows readers to establish expert knowledge without extensive study

Ulam Type Stability

Ulam Type Stability
  • Author : Janusz Brzdęk,Dorian Popa,Themistocles M. Rassias
  • Publisher : Springer Nature
  • Release : 29 October 2019
GET THIS BOOK Ulam Type Stability

This book is an outcome of two Conferences on Ulam Type Stability (CUTS) organized in 2016 (July 4-9, Cluj-Napoca, Romania) and in 2018 (October 8-13, 2018, Timisoara, Romania). It presents up-to-date insightful perspective and very resent research results on Ulam type stability of various classes of linear and nonlinear operators; in particular on the stability of many functional equations in a single and several variables (also in the lattice environments, Orlicz spaces, quasi-b-Banach spaces, and 2-Banach spaces) and some orthogonality relations (e.g.,

Functional Equations in Mathematical Analysis

Functional Equations in Mathematical Analysis
  • Author : Themistocles M. Rassias,Janusz Brzdek
  • Publisher : Springer Science & Business Media
  • Release : 18 September 2011
GET THIS BOOK Functional Equations in Mathematical Analysis

The stability problem for approximate homomorphisms, or the Ulam stability problem, was posed by S. M. Ulam in the year 1941. The solution of this problem for various classes of equations is an expanding area of research. In particular, the pursuit of solutions to the Hyers-Ulam and Hyers-Ulam-Rassias stability problems for sets of functional equations and ineqalities has led to an outpouring of recent research. This volume, dedicated to S. M. Ulam, presents the most recent results on the solution to

Handbook of Functional Equations

Handbook of Functional Equations
  • Author : Themistocles M. Rassias
  • Publisher : Springer
  • Release : 21 November 2014
GET THIS BOOK Handbook of Functional Equations

This handbook consists of seventeen chapters written by eminent scientists from the international mathematical community, who present important research works in the field of mathematical analysis and related subjects, particularly in the Ulam stability theory of functional equations. The book provides an insight into a large domain of research with emphasis to the discussion of several theories, methods and problems in approximation theory, analytic inequalities, functional analysis, computational algebra and applications. The notion of stability of functional equations has its

Mathematical Methods in Engineering

Mathematical Methods in Engineering
  • Author : Kenan Taş,Dumitru Baleanu,J. A. Tenreiro Machado
  • Publisher : Springer
  • Release : 16 August 2018
GET THIS BOOK Mathematical Methods in Engineering

This book collects chapters dealing with some of the theoretical aspects needed to properly discuss the dynamics of complex engineering systems. The book illustrates advanced theoretical development and new techniques designed to better solve problems within the nonlinear dynamical systems. Topics covered in this volume include advances on fixed point results on partial metric spaces, localization of the spectral expansions associated with the partial differential operators, irregularity in graphs and inverse problems, Hyers-Ulam and Hyers-Ulam-Rassias stability for integro-differential equations, fixed

Hyers Ulam Stability of Ordinary Differential Equations

Hyers Ulam Stability of Ordinary Differential Equations
  • Author : Arun Kumar Tripathy
  • Publisher : CRC Press
  • Release : 24 May 2021
GET THIS BOOK Hyers Ulam Stability of Ordinary Differential Equations

Hyers-Ulam Stability of Ordinary Differential Equations undertakes an interdisciplinary, integrative overview of a kind of stability problem unlike the existing so called stability problem for Differential equations and Difference Equations. In 1940, S. M. Ulam posed the problem: When can we assert that approximate solution of a functional equation can be approximated by a solution of the corresponding equation before the audience at the University of Wisconsin which was first answered by D. H. Hyers on Banach space in 1941. Thereafter, T.

Stability of Functional Equations in Banach Algebras

Stability of Functional Equations in Banach Algebras
  • Author : Yeol Je Cho,Choonkil Park,Themistocles M. Rassias,Reza Saadati
  • Publisher : Springer
  • Release : 26 June 2015
GET THIS BOOK Stability of Functional Equations in Banach Algebras

Some of the most recent and significant results on homomorphisms and derivations in Banach algebras, quasi-Banach algebras, C*-algebras, C*-ternary algebras, non-Archimedean Banach algebras and multi-normed algebras are presented in this book. A brief introduction for functional equations and their stability is provided with historical remarks. Since the homomorphisms and derivations in Banach algebras are additive and R-linear or C-linear, the stability problems for additive functional equations and additive mappings are studied in detail. The latest results are discussed

Frontiers in Functional Equations and Analytic Inequalities

Frontiers in Functional Equations and Analytic Inequalities
  • Author : George A. Anastassiou,John Michael Rassias
  • Publisher : Springer Nature
  • Release : 23 November 2019
GET THIS BOOK Frontiers in Functional Equations and Analytic Inequalities

This volume presents cutting edge research from the frontiers of functional equations and analytic inequalities active fields. It covers the subject of functional equations in a broad sense, including but not limited to the following topics: Hyperstability of a linear functional equation on restricted domains Hyers–Ulam’s stability results to a three point boundary value problem of nonlinear fractional order differential equations Topological degree theory and Ulam’s stability analysis of a boundary value problem of fractional differential equations

Mathematical Methods in Engineering

Mathematical Methods in Engineering
  • Author : Kenan Taş,Dumitru Baleanu,J. A. Tenreiro Machado
  • Publisher : Springer
  • Release : 16 August 2018
GET THIS BOOK Mathematical Methods in Engineering

This book collects chapters dealing with some of the theoretical aspects needed to properly discuss the dynamics of complex engineering systems. The book illustrates advanced theoretical development and new techniques designed to better solve problems within the nonlinear dynamical systems. Topics covered in this volume include advances on fixed point results on partial metric spaces, localization of the spectral expansions associated with the partial differential operators, irregularity in graphs and inverse problems, Hyers-Ulam and Hyers-Ulam-Rassias stability for integro-differential equations, fixed

Nonlinear Analysis

Nonlinear Analysis
  • Author : Panos M. Pardalos,Pando G. Georgiev,Hari M. Srivastava
  • Publisher : Springer Science & Business Media
  • Release : 02 June 2012
GET THIS BOOK Nonlinear Analysis

The volume will consist of about 40 articles written by some very influential mathematicians of our time and will expose the latest achievements in the broad area of nonlinear analysis and its various interdisciplinary applications.

Implicit Fractional Differential and Integral Equations

Implicit Fractional Differential and Integral Equations
  • Author : Saïd Abbas,Mouffak Benchohra,John R. Graef,Johnny Henderson
  • Publisher : Walter de Gruyter GmbH & Co KG
  • Release : 05 February 2018
GET THIS BOOK Implicit Fractional Differential and Integral Equations

This book deals with the existence and stability of solutions to initial and boundary value problems for functional differential and integral equations and inclusions involving the Riemann-Liouville, Caputo, and Hadamard fractional derivatives and integrals. A wide variety of topics is covered in a mathematically rigorous manner making this work a valuable source of information for graduate students and researchers working with problems in fractional calculus. Contents Preliminary Background Nonlinear Implicit Fractional Differential Equations Impulsive Nonlinear Implicit Fractional Differential Equations Boundary