On monotone solutions of linear advanced equations.
Kvinikadze, G. (1999)
Memoirs on Differential Equations and Mathematical Physics
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Displaying similar documents to “Monotone normality and extension of functions”
On monotone solutions of linear advanced equations.
On monotone and pointwise splittability
Lj. Kočinac (1991)
Matematički Vesnik
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Monotone solutions of some differential equations
Marko Švec (1967)
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Completely monotone families of solutions of -th order linear differential equations and infinitely divisible distributions
Philip Hartman (1976)
Annali della Scuola Normale Superiore di Pisa - Classe di Scienze
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A Cantor set in the plane that is not σ-monotone
Aleš Nekvinda, Ondřej Zindulka (2011)
Fundamenta Mathematicae
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A metric space (X,d) is monotone if there is a linear order < on X and a constant c such that d(x,y) ≤ cd(x,z) for all x < y < z in X, and σ-monotone if it is a countable union of monotone subspaces. A planar set homeomorphic to the Cantor set that is not σ-monotone is constructed and investigated. It follows that there is a metric on a Cantor set that is not σ-monotone. This answers a question raised by the second author.
Existence Of Monotone, ψ-Minimal Solutions Of Differential Inclusions
Nikolaos S. Papageorgiou (1991)
Publications de l'Institut Mathématique
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Completely monotone functions of finite order and Agler's conditions
Sameer Chavan, V. M. Sholapurkar (2015)
Studia Mathematica
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Motivated by some structural properties of Drury-Arveson d-shift, we investigate a class of functions consisting of polynomials and completely monotone functions defined on the semi-group ℕ of non-negative integers, and its operator-theoretic counterpart which we refer to as the class of completely hypercontractive tuples of finite order. We obtain a Lévy-Khinchin type integral representation for the spherical generating tuples associated with such operator tuples and discuss its applications. ...
On maximal monotone operators with relatively compact range
Dariusz Zagrodny (2010)
Czechoslovak Mathematical Journal
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It is shown that every maximal monotone operator on a real Banach space with relatively compact range is of type NI. Moreover, if the space has a separable dual space then every maximally monotone operator can be approximated by a sequence of maximal monotone operators of type NI, which converge to in a reasonable sense (in the sense of Kuratowski-Painleve convergence).