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Ravi P. AgarwalDepartment of Mathematics,Texas A&M University–KingsvilleKingsville, Texas, USA.
Donal O’ReganSchool of Mathematics, Statistics and Applied MathematicsNational University of IrelandGalway, Ireland.
Samir H. SakerDepartment of Mathematics,Mansoura UniversityMansoura, Egypt.
The book is devoted to dynamic inequalities of Hardy type and extensions and generalizations via convexity on a time scale T. In particular, the book contains the time scale versions of classical Hardy type inequalities, Hardy and Littlewood type inequalities, Hardy-Knopp type inequalities via convexity, Copson type inequalities, Copson-Beesack type inequalities, Liendeler type inequalities, Levinson type inequalities and Pachpatte type inequalities, Bennett type inequalities, Chan type inequalities, and Hardy type inequalities with two different weight functions. These dynamic inequalities contain the classical continuous and discrete inequalities as special cases when T = R and T = N and can be extended to different types of inequalities on different time scales such as T = hN, h > 0, T = qN for q > 1, etc.In this book the authors followed the history and development of these inequalities. Each section in self-contained and one can see the relationship between the time scale versions of the inequalities and the classical ones. To the best of the authors’ knowledge this is the first book devoted to Hardy-type inequalities and their extensions on time scales.
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Buch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - The book is devoted to dynamic inequalities of Hardy type and extensionsand generalizations via convexity on a time scale T. In particular,the book contains the time scale versions of classical Hardy type inequalities,Hardy and Littlewood type inequalities, Hardy-Knopp type inequalitiesvia convexity, Copson type inequalities, Copson-Beesack type inequalities,Liendeler type inequalities, Levinson type inequalities and Pachpatte typeinequalities, Bennett type inequalities, Chan type inequalities, and Hardytype inequalities with two different weight functions. These dynamic inequalitiescontain the classical continuous and discrete inequalities as specialcases when T = R and T = N and can be extended to different typesof inequalities on different time scales such as T = hN, h > 0, T = qN forq > 1, etc.In this book the authors followed the history and development of these inequalities. Each section in self-contained and one can see the relationship betweenthe time scale versions of the inequalities and the classical ones. To thebest of the authors' knowledge this is the first book devoted to Hardy-typeinequalities and their extensions on time scales. Artikel-Nr. 9783319442983
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