Functional equations and inequalities [electronic resource] : solutions and stability results / John Michael Rassias ... [et al.]
Contributor(s): Rassias, John Michael.
Material type: Computer fileSeries: Series on concrete and applicable mathematics ; v. 21.Publisher: Singapore : World Scientific Publishing Co. Pte Ltd., ©2017Description: 1 online resource (396 p.) : ill.ISBN: 9789813147614.Subject(s): Functional equations | Inequalities (Mathematics) | Electronic booksDDC classification: 515/.72 Online resources: Access to full text is restricted to subscribers. Summary: "This volume covers the topic in functional equations in a broad sense and is written by authors who are in this field for the past 50 years. It contains the basic notions of functional equations, the methods of solving functional equations, the growth of functional equations in the last four decades and an extensive reference list on fundamental research papers that investigate the stability results of different types of functional equations and functional inequalities. This volume starts by taking the reader from the fundamental ideas to higher levels of results that appear in recent research papers. Its step-by-step expositions are easy for the reader to understand and admire the elegant results and findings on the stability of functional equations."-- Publisher's website.Mode of access: World Wide Web.
System requirements: Adobe Acrobat Reader.
Title from web page (viewed January 17, 2019).
Includes bibliographical references (p. 359-378) and index.
"This volume covers the topic in functional equations in a broad sense and is written by authors who are in this field for the past 50 years. It contains the basic notions of functional equations, the methods of solving functional equations, the growth of functional equations in the last four decades and an extensive reference list on fundamental research papers that investigate the stability results of different types of functional equations and functional inequalities. This volume starts by taking the reader from the fundamental ideas to higher levels of results that appear in recent research papers. Its step-by-step expositions are easy for the reader to understand and admire the elegant results and findings on the stability of functional equations."-- Publisher's website.
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