Monotone Explicit Iterations of the Finite Element Approximations for the Nonlinear Boundary Value Problem.
Kazuo Ishihara (1984)
Numerische Mathematik
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Displaying similar documents to “On monotone extensions of boundary data.”
Monotone Explicit Iterations of the Finite Element Approximations for the Nonlinear Boundary Value Problem.
On monotone solutions of linear advanced equations.
Kvinikadze, G. (1999)
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Lj. Kočinac (1991)
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Marko Švec (1967)
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Monotone normality and extension of functions
Ian Stares (1995)
Commentationes Mathematicae Universitatis Carolinae
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We provide a characterisation of monotone normality with an analogue of the Tietze-Urysohn theorem for monotonically normal spaces as well as answer a question due to San-ou concerning the extension of Urysohn functions in monotonically normal spaces. We also extend a result of van Douwen, giving a characterisation of -spaces in terms of semi-continuous functions, as well as answer another question of San-ou concerning semi-continuous Urysohn functions.
Completely monotone families of solutions of -th order linear differential equations and infinitely divisible distributions
Philip Hartman (1976)
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Solution of Monotone Nonlinear Elliptic Boundary Value Problems.
N.L. Schryer (1971/72)
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Existence Of Monotone, ψ-Minimal Solutions Of Differential Inclusions
Nikolaos S. Papageorgiou (1991)
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The use of monotone norms in epigraphical analysis.
Volle, M. (1994)
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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.