LEADER 04303nam 2200985z- 450 001 9910576872203321 005 20231214133240.0 035 $a(CKB)5720000000008454 035 $a(oapen)https://directory.doabooks.org/handle/20.500.12854/84528 035 $a(EXLCZ)995720000000008454 100 $a20202206d2022 |y 0 101 0 $aeng 135 $aurmn|---annan 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 10$aSymmetry in the Mathematical Inequalities 210 $aBasel$cMDPI - Multidisciplinary Digital Publishing Institute$d2022 215 $a1 electronic resource (276 p.) 311 $a3-0365-4005-9 311 $a3-0365-4006-7 330 $aThis 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. 606 $aResearch & information: general$2bicssc 606 $aGeography$2bicssc 610 $aOstrowski inequality 610 $aHo?lder's inequality 610 $apower mean integral inequality 610 $an-polynomial exponentially s-convex function 610 $aweight coefficient 610 $aEuler-Maclaurin summation formula 610 $aAbel's partial summation formula 610 $ahalf-discrete Hilbert-type inequality 610 $aupper limit function 610 $aHermite-Hadamard inequality 610 $a(p, q)-calculus 610 $aconvex functions 610 $atrapezoid-type inequality 610 $afractional integrals 610 $afunctions of bounded variations 610 $a(p,q)-integral 610 $apost quantum calculus 610 $aconvex function 610 $aa priori bounds 610 $a2D primitive equations 610 $acontinuous dependence 610 $aheat source 610 $aJensen functional 610 $aA-G-H inequalities 610 $aglobal bounds 610 $apower means 610 $aSimpson-type inequalities 610 $athermoelastic plate 610 $aPhragme?n-Lindelo?f alternative 610 $aSaint-Venant principle 610 $abiharmonic equation 610 $asymmetric function 610 $aSchur-convexity 610 $ainequality 610 $aspecial means 610 $aShannon entropy 610 $aTsallis entropy 610 $aFermi-Dirac entropy 610 $aBose-Einstein entropy 610 $aarithmetic mean 610 $ageometric mean 610 $aYoung's inequality 610 $aSimpson's inequalities 610 $apost-quantum calculus 610 $aspatial decay estimates 610 $aBrinkman equations 610 $amidpoint and trapezoidal inequality 610 $aSimpson's inequality 610 $aharmonically convex functions 610 $aSimpson inequality 610 $a(n,m)-generalized convexity 615 7$aResearch & information: general 615 7$aGeography 700 $aMinculete$b Nicusor$4edt$01291005 702 $aFuruichi$b Shigeru$4edt 702 $aMinculete$b Nicusor$4oth 702 $aFuruichi$b Shigeru$4oth 906 $aBOOK 912 $a9910576872203321 996 $aSymmetry in the Mathematical Inequalities$93021744 997 $aUNINA