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Inequalities

dc.contributor.authorFuruichi, Shigeru*
dc.date.accessioned2021-02-11T16:09:41Z
dc.date.available2021-02-11T16:09:41Z
dc.date.issued2020*
dc.date.submitted2020-01-30 16:39:46*
dc.identifier43632*
dc.identifier.urihttps://directory.doabooks.org/handle/20.500.12854/50175
dc.description.abstractInequalities appear in various fields of natural science and engineering. Classical inequalities are still being improved and/or generalized by many researchers. That is, inequalities have been actively studied by mathematicians. In this book, we selected the papers that were published as the Special Issue ‘’Inequalities’’ in the journal Mathematics (MDPI publisher). They were ordered by similar topics for readers’ convenience and to give new and interesting results in mathematical inequalities, such as the improvements in famous inequalities, the results of Frame theory, the coefficient inequalities of functions, and the kind of convex functions used for Hermite–Hadamard inequalities. The editor believes that the contents of this book will be useful to study the latest results for researchers of this field.*
dc.languageEnglish*
dc.subjectQA1-939*
dc.subjectQ1-390*
dc.subject.classificationbic Book Industry Communication::P Mathematics & scienceen_US
dc.subject.otherquantum estimates*
dc.subject.otherMontgomery identity*
dc.subject.otherpower inequalities*
dc.subject.otherpositive linear map*
dc.subject.otherHilbert C*-module*
dc.subject.otherHermite–Hadamard type inequality*
dc.subject.otherSteffensen’s inequality*
dc.subject.otherHilbert space*
dc.subject.otherHadamard fractional integrals*
dc.subject.otherK-dual*
dc.subject.otheradjointable operator*
dc.subject.otheranalytic functions*
dc.subject.otherspecial means*
dc.subject.othergeometrically convex function*
dc.subject.otherh2)-convex*
dc.subject.otherproportional fractional derivative*
dc.subject.othercommutator*
dc.subject.otherquasi-convex*
dc.subject.otherKatugampola fractional integrals*
dc.subject.otherEuler-Maclaurin summation formula*
dc.subject.otherstarlike functions*
dc.subject.otherstrongly ?-convex functions*
dc.subject.otherg-frame*
dc.subject.otherinterval-valued functions*
dc.subject.othertwice differentiable convex functions*
dc.subject.otherTaylor theorem*
dc.subject.otherexponential inequalities*
dc.subject.otherg-Bessel sequence*
dc.subject.otherRiemann–Liouville and Caputo proportional fractional initial value problem*
dc.subject.otherframe*
dc.subject.otherFejér’s inequality*
dc.subject.otherweight function*
dc.subject.otherHermite-Hadamard type inequalities*
dc.subject.otherGronwall–Bellman inequality*
dc.subject.other?-variation*
dc.subject.otherHölder’s inequality*
dc.subject.othermajorization inequality*
dc.subject.otheralternate dual frame*
dc.subject.otherhalf-discrete Hardy-Hilbert’s inequality*
dc.subject.otherparameter*
dc.subject.otherPower mean inequality*
dc.subject.otherRiemann–Liouville fractional integrals*
dc.subject.otherreverse inequality*
dc.subject.otherweaving frame operator*
dc.subject.otherFink’s identity*
dc.subject.otherpseudo-inverse*
dc.subject.otheroperator inequality*
dc.subject.otherHermite-Hadamard inequality*
dc.subject.otherone-sided weighted Morrey space*
dc.subject.otherGreen functions*
dc.subject.otherweaving K-frame*
dc.subject.otheroperator Kantorovich inequality*
dc.subject.otherhigher order convexity*
dc.subject.otherweaving frame*
dc.subject.other(h1*
dc.subject.otherone-sided weighted Campanato space*
dc.subject.otherFekete-Szegö inequality*
dc.subject.otherconvex functions*
dc.subject.otherrefined inequality*
dc.subject.othertrigonometric inequalities*
dc.subject.otherone-sided singular integral*
dc.titleInequalities*
dc.typebook
oapen.identifier.doi10.3390/books978-3-03928-063-6*
oapen.relation.isPublishedBy46cabcaa-dd94-4bfe-87b4-55023c1b36d0*
oapen.relation.isbn9783039280629*
oapen.relation.isbn9783039280636*
oapen.pages204*
oapen.edition1st*


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