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.

"This excellent book gives an extensive indept study of the time-scale versions of the classical Hardy-type inequalities, its extensions, refinements and generalizations. ... book is self-contained and the relationship between the time scale versions of the inequalities and the classical ones is well discussed. This book is very rich with respect to the historical developments of Hardy-type inequalities on time scales and will be a good reference material for researchers and graduate students working in this investigative area of research." (James Adedayo Oguntuase, zbMATH 1359.26002, 2017)

• 1 Hardy and Littlewood Type Inequalities 2 Copson-Type Inequalities 3 Leindler-Type Inequalities 4 Littlewood-Bennett Type Inequalities 5 Weighted Hardy Type Inequalities 6 Levinson-Type Inequalities 7 Hardy-Knopp Type Inequalities Bibiliography  Index

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.

"This excellent book gives an extensive indept study of the time-scale versions of the classical Hardy-type inequalities, its extensions, refinements and generalizations. ... book is self-contained and the relationship between the time scale versions of the inequalities and the classical ones is well discussed. This book is very rich with respect to the historical developments of Hardy-type inequalities on time scales and will be a good reference material for researchers and graduate students working in this investigative area of research." (James Adedayo Oguntuase, zbMATH 1359.26002, 2017)

• 1 Hardy and Littlewood Type Inequalities 2 Copson-Type Inequalities 3 Leindler-Type Inequalities 4 Littlewood-Bennett Type Inequalities 5 Weighted Hardy Type Inequalities 6 Levinson-Type Inequalities 7 Hardy-Knopp Type Inequalities Bibiliography  Index

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.

"This excellent book gives an extensive indept study of the time-scale versions of the classical Hardy-type inequalities, its extensions, refinements and generalizations. ... book is self-contained and the relationship between the time scale versions of the inequalities and the classical ones is well discussed. This book is very rich with respect to the historical developments of Hardy-type inequalities on time scales and will be a good reference material for researchers and graduate students working in this investigative area of research." (James Adedayo Oguntuase, zbMATH 1359.26002, 2017)

• 1 Hardy and Littlewood Type Inequalities 2 Copson-Type Inequalities 3 Leindler-Type Inequalities 4 Littlewood-Bennett Type Inequalities 5 Weighted Hardy Type Inequalities 6 Levinson-Type Inequalities 7 Hardy-Knopp Type Inequalities Bibiliography  Index