Symmetry in the Mathematical Inequalities
This Special Issue brings together original research papers, in all areas of mathematics, that are concerned with inequalities or the role of inequalities. The research results presented in this Special Issue are related to improvements in classical inequalities, highlighting their applications and...
Enregistré dans:
| Format: | Online |
|---|---|
| Langue: | anglais |
| Publié: |
MDPI - Multidisciplinary Digital Publishing Institute
2022
|
| Sujets: | |
| Accès en ligne: | ONIX_20220621_9783036540054_106 |
| Tags: |
Pas de tags, Soyez le premier à ajouter un tag!
|
| _version_ | 1869528019605913600 |
|---|---|
| collection | Directory of Open Access Books |
| description | This Special Issue brings together original research papers, in all areas of mathematics, that are concerned with inequalities or the role of inequalities. The research results presented in this Special Issue are related to improvements in classical inequalities, highlighting their applications and promoting an exchange of ideas between mathematicians from many parts of the world dedicated to the theory of inequalities. This volume will be of interest to mathematicians specializing in inequality theory and beyond. Many of the studies presented here can be very useful in demonstrating new results. It is our great pleasure to publish this book. All contents were peer-reviewed by multiple referees and published as papers in our Special Issue in the journal Symmetry. These studies give new and interesting results in mathematical inequalities enabling readers to obtain the latest developments in the fields of mathematical inequalities. Finally, we would like to thank all the authors who have published their valuable work in this Special Issue. We would also like to thank the editors of the journal Symmetry for their help in making this volume, especially Mrs. Teresa Yu. |
| format | Online |
| id | doab-20.500.12854ir-84528 |
| institution | Directory of Open Access Books |
| language | eng |
| publishDate | 2022 |
| publishDateRange | 2022 |
| publishDateSort | 2022 |
| publisher | MDPI - Multidisciplinary Digital Publishing Institute |
| publisherStr | MDPI - Multidisciplinary Digital Publishing Institute |
| record_format | ojs |
| spelling | doab-20.500.12854ir-845282024-03-28T03:31:36Z Symmetry in the Mathematical Inequalities Minculete, Nicusor Furuichi, Shigeru Ostrowski inequality Hölder’s inequality power mean integral inequality n-polynomial exponentially s-convex function weight coefficient Euler–Maclaurin summation formula Abel’s partial summation formula half-discrete Hilbert-type inequality upper limit function Hermite–Hadamard inequality (p, q)-calculus convex functions trapezoid-type inequality fractional integrals functions of bounded variations (p,q)-integral post quantum calculus convex function a priori bounds 2D primitive equations continuous dependence heat source Jensen functional A-G-H inequalities global bounds power means Simpson-type inequalities thermoelastic plate Phragmén-Lindelöf alternative Saint-Venant principle biharmonic equation symmetric function Schur-convexity inequality special means Shannon entropy Tsallis entropy Fermi–Dirac entropy Bose–Einstein entropy arithmetic mean geometric mean Young’s inequality Simpson’s inequalities post-quantum calculus spatial decay estimates Brinkman equations midpoint and trapezoidal inequality Simpson’s inequality harmonically convex functions Simpson inequality (n,m)–generalized convexity n/a thema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: general thema EDItEUR::R Earth Sciences, Geography, Environment, Planning::RG Geography This Special Issue brings together original research papers, in all areas of mathematics, that are concerned with inequalities or the role of inequalities. The research results presented in this Special Issue are related to improvements in classical inequalities, highlighting their applications and promoting an exchange of ideas between mathematicians from many parts of the world dedicated to the theory of inequalities. This volume will be of interest to mathematicians specializing in inequality theory and beyond. Many of the studies presented here can be very useful in demonstrating new results. It is our great pleasure to publish this book. All contents were peer-reviewed by multiple referees and published as papers in our Special Issue in the journal Symmetry. These studies give new and interesting results in mathematical inequalities enabling readers to obtain the latest developments in the fields of mathematical inequalities. Finally, we would like to thank all the authors who have published their valuable work in this Special Issue. We would also like to thank the editors of the journal Symmetry for their help in making this volume, especially Mrs. Teresa Yu. 2022-06-21T08:40:44Z 2022-06-21T08:40:44Z 2022 book ONIX_20220621_9783036540054_106 9783036540054 9783036540061 https://directory.doabooks.org/handle/20.500.12854/84528 eng application/octet-stream Attribution 4.0 International https://mdpi.com/books/pdfview/book/5511 https://mdpi.com/books/pdfview/book/5511 MDPI - Multidisciplinary Digital Publishing Institute 10.3390/books978-3-0365-4006-1 10.3390/books978-3-0365-4006-1 46cabcaa-dd94-4bfe-87b4-55023c1b36d0 9783036540054 9783036540061 276 Basel open access |
| spellingShingle | Ostrowski inequality Hölder’s inequality power mean integral inequality n-polynomial exponentially s-convex function weight coefficient Euler–Maclaurin summation formula Abel’s partial summation formula half-discrete Hilbert-type inequality upper limit function Hermite–Hadamard inequality (p, q)-calculus convex functions trapezoid-type inequality fractional integrals functions of bounded variations (p,q)-integral post quantum calculus convex function a priori bounds 2D primitive equations continuous dependence heat source Jensen functional A-G-H inequalities global bounds power means Simpson-type inequalities thermoelastic plate Phragmén-Lindelöf alternative Saint-Venant principle biharmonic equation symmetric function Schur-convexity inequality special means Shannon entropy Tsallis entropy Fermi–Dirac entropy Bose–Einstein entropy arithmetic mean geometric mean Young’s inequality Simpson’s inequalities post-quantum calculus spatial decay estimates Brinkman equations midpoint and trapezoidal inequality Simpson’s inequality harmonically convex functions Simpson inequality (n,m)–generalized convexity n/a thema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: general thema EDItEUR::R Earth Sciences, Geography, Environment, Planning::RG Geography Symmetry in the Mathematical Inequalities |
| title | Symmetry in the Mathematical Inequalities |
| title_full | Symmetry in the Mathematical Inequalities |
| title_fullStr | Symmetry in the Mathematical Inequalities |
| title_full_unstemmed | Symmetry in the Mathematical Inequalities |
| title_short | Symmetry in the Mathematical Inequalities |
| title_sort | symmetry in the mathematical inequalities |
| topic | Ostrowski inequality Hölder’s inequality power mean integral inequality n-polynomial exponentially s-convex function weight coefficient Euler–Maclaurin summation formula Abel’s partial summation formula half-discrete Hilbert-type inequality upper limit function Hermite–Hadamard inequality (p, q)-calculus convex functions trapezoid-type inequality fractional integrals functions of bounded variations (p,q)-integral post quantum calculus convex function a priori bounds 2D primitive equations continuous dependence heat source Jensen functional A-G-H inequalities global bounds power means Simpson-type inequalities thermoelastic plate Phragmén-Lindelöf alternative Saint-Venant principle biharmonic equation symmetric function Schur-convexity inequality special means Shannon entropy Tsallis entropy Fermi–Dirac entropy Bose–Einstein entropy arithmetic mean geometric mean Young’s inequality Simpson’s inequalities post-quantum calculus spatial decay estimates Brinkman equations midpoint and trapezoidal inequality Simpson’s inequality harmonically convex functions Simpson inequality (n,m)–generalized convexity n/a thema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: general thema EDItEUR::R Earth Sciences, Geography, Environment, Planning::RG Geography |
| topic_facet | Ostrowski inequality Hölder’s inequality power mean integral inequality n-polynomial exponentially s-convex function weight coefficient Euler–Maclaurin summation formula Abel’s partial summation formula half-discrete Hilbert-type inequality upper limit function Hermite–Hadamard inequality (p, q)-calculus convex functions trapezoid-type inequality fractional integrals functions of bounded variations (p,q)-integral post quantum calculus convex function a priori bounds 2D primitive equations continuous dependence heat source Jensen functional A-G-H inequalities global bounds power means Simpson-type inequalities thermoelastic plate Phragmén-Lindelöf alternative Saint-Venant principle biharmonic equation symmetric function Schur-convexity inequality special means Shannon entropy Tsallis entropy Fermi–Dirac entropy Bose–Einstein entropy arithmetic mean geometric mean Young’s inequality Simpson’s inequalities post-quantum calculus spatial decay estimates Brinkman equations midpoint and trapezoidal inequality Simpson’s inequality harmonically convex functions Simpson inequality (n,m)–generalized convexity n/a thema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: general thema EDItEUR::R Earth Sciences, Geography, Environment, Planning::RG Geography |
| url | ONIX_20220621_9783036540054_106 |