This edited book is aimed at researchers, graduate students, educators and engineers with interest in mathematics in general, and in mathematical analysis in particular. The book aims to present theory, methods, and applications of the selected topics that have recent research importance and use.
This edited book is aimed at researchers, graduate students, educators and engineers with interest in mathematics in general, and in mathematical analysis in particular. The book aims to present theory, methods, and applications of the selected topics that have recent research importance and use.
Michael Ruzhansky is currently a professor in the department of mathematics at Imperial College London. Hemen Dutta is a faculty member in the department of mathematics at Gauhati University
Inhaltsangabe
1. Extensions of some Matrix Inequalities via Matrix Means. 2. Random Measures in Infinite-Dimensional Dynamics. 3. on Hardy-Hilbert inequalities. 4. New Durrmeyer Type Operators. 5. Korovkin type theorems and its applications. 6. A Porosity Result for Sequences of Non-Expansive Mappings on unbounded Sets. 7. Summability of double sequences and double series over nonarchimedean fields. 8. Applications of Singular Integral Operators and Commutators. 9. Normed and pranormed sequence spaces and certain triangle matrices. 10. Birkhoff-James Orthogonality and Its Application in the Study of Geometry of Banach space. 11. Singular Integral Operators and Commutators. 12. Localy pseudoconvex spaces and algebras. 13. Steinhaus Type Theorems over Valued Fields. 14. Applied Analysis and Boundary Value Problems. 15. Fractional Mellin Transform, Dixmier Trace and Applications.
1. Extensions of some Matrix Inequalities via Matrix Means. 2. Random Measures in Infinite-Dimensional Dynamics. 3. on Hardy-Hilbert inequalities. 4. New Durrmeyer Type Operators. 5. Korovkin type theorems and its applications. 6. A Porosity Result for Sequences of Non-Expansive Mappings on unbounded Sets. 7. Summability of double sequences and double series over nonarchimedean fields. 8. Applications of Singular Integral Operators and Commutators. 9. Normed and pranormed sequence spaces and certain triangle matrices. 10. Birkhoff-James Orthogonality and Its Application in the Study of Geometry of Banach space. 11. Singular Integral Operators and Commutators. 12. Localy pseudoconvex spaces and algebras. 13. Steinhaus Type Theorems over Valued Fields. 14. Applied Analysis and Boundary Value Problems. 15. Fractional Mellin Transform, Dixmier Trace and Applications.
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