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100   $a20180209h20182018  uy             0
101 0 $aeng
135   $aurcnu||||||||
181   $2rdacontent
182   $2rdamedia
183   $2rdacarrier
200 00$aUlam stability operators /$fauthors, Janusz Brzdek [and three others] ; series editor, Themistocles M. Rassias
210  1$aLondon, England :$cAcademic Press,$d2018.
210  4$dİ2018
215   $a1 online resource (238 pages) $cillustrations
225 0 $aMathematical Analysis and its Applications
320   $aIncludes bibliographical references at the end of each chapters and index.
327   $aMachine generated contents note:$g1.$tIntroduction to Ulam stability theory --$g1.$tHistorical background --$g2.$tStability of additive mapping --$g3.$tApproximate isometries --$g4.$tOther functional equations and inequalities in several variables --$g5.$tStability of functional equations in a single variable --$g6.$tIterative stability --$g7.$tDifferential and integral equations --$g8.$tSuperstability and hyperstability --$g9.$tComposite type equations --$g10.$tNonstability --$tReferences --$g2.$tOperators in normed spaces --$g1.$tIntroduction --$g2.$tUlam stability with respect to gauges --$g3.$tClosed operators --$g4.$tSome differential operators on bounded intervals --$g5.$tStability of the linear differential operator with respect to different norms --$g6.$tSome classical operators from the approximation theory --$g6.1.$tBernstein operators --$g6.2.$tSzasz-Mirakjan operators --$g6.3.$tOther classical operators --$g6.4.
327   $tIntegral operators --$g6.5.$tBernstein-Schnabl operators --$tReferences --$g3.$tUlam stability of differential operators --$g1.$tIntroduction --$g2.$tLinear differential equation of the first order --$g3.$tLinear differential equation of a higher order with constant coefficients --$g4.$tFirst-order linear differential operator --$g5.$tHigher-order linear differential operator --$g6.$tPartial differential equations --$g7.$tLaplace operator --$tReferences --$g4.$tBest constant in Ulam stability --$g1.$tIntroduction --$g2.$tBest constant for Cauchy, Jensen, and Quadratic functional equations --$g3.$tBest constant for linear operators --$g3.1.$tStancu operators --$g3.2.$tKantorovich operators --$g3.3.$tAn extremal property of K(Bn) --$g4.$tUlam stability of operators with respect to different norms --$tReferences --$g5.$tUlam stability of operators of polynomial form --$g1.$tIntroduction --$g2.$tAuxiliary results --$g3.
327   $tA general stability theorem --$g4.$tComplementary results for the second-order equations --$g5.$tLinear difference equation with constant coefficients --$g6.$tDifference equation with a matrix coefficient --$g7.$tLinear functional equations with constant coefficients --$g8.$tLinear differential equations --$g9.$tIntegral equations --$tReferences --$g6.$tNonstability theory --$g1.$tPreliminary information --$g2.$tPossible definitions of nonstability --$g3.$tLinear difference equation of the first order --$g4.$tLinear difference equation of a higher order --$g5.$tLinear functional equation of the first order --$g6.$tLinear functional equation of a higher order --$tReferences.
606   $aFunctional equations
615  0$aFunctional equations.
676   $a515.75
700   $aBrzde?k$b Janusz$01249176
702   $aBrzde?k$b Janusz
702   $aRassias$b Themistocles M.
801  0$bMiAaPQ
801  1$bMiAaPQ
801  2$bMiAaPQ
906   $aBOOK
912   $a9910583329803321
996   $aUlam stability operators$92894942
997   $aUNINA