Results 151 to 160 of about 9,940 (191)
Sublinear elliptic equations in Rn
, 1991 Brezis, Haim; Kamin, Shoshana. (1991). Sublinear elliptic equations in Rn.
Kamin, Shoshana, Brezis, Haim
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Ergodicity of Sublinear Markovian Semigroups [PDF]
SIAM Journal on Mathematical Analysis, 2021 In this paper, we study the ergodicity of invariant sublinear expectation of sublinear Markovian semigroup. For this, we first develop an ergodic theory of an expectation-preserving map on a sublinear expectation space.
Chunrong Feng, Huaizhong Zhao
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Sublinear Time Algorithms [PDF]
SIAM Journal on Discrete Mathematics, 2011 Sublinear time algorithms represent a new paradigm in computing, where an algorithm must give some sort of an answer after inspecting only a very small portion of the input. We discuss the types of answers that one can hope to achieve in this setting.
Ronitt Rubinfeld, Asaf Shapira
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Coloring in sublinear time [PDF]
, 1997 We will present an algorithm, based on SA-techniques and a sampling procedure, that colors a given random 3-colorable graph with high probability in sublinear time. This result is the first theoretical proof for the excellent experimental performance results of Simulated Annealing known from the literature when applied to graph coloring problems.
Andreas Nolte, Rainer Schrader
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SUBLINEAR OPERATORS AND THEIR APPLICATIONS
Russian Mathematical Surveys, 1977ContentsIntroduction ??1. Sublinear operators ??2. Application of sublinear operators to the study of semigroups ??3.
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Introduction to Sublinear Analysis
Journal of Mathematical Sciences, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Exact Sublinear Binomial Sampling
Algorithmica, 2013zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Martin Farach-Colton, Meng-Tsung Tsai
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Sublinear merging and natural mergesort
Algorithmica, 1990zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Svante Carlsson +2 more
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Siberian Mathematical Journal, 1995
Let \(S\) and \(T\) be compact sets, \(C(S)\) and \(C(T)\) Banach spaces of real continuous functions on \(S\) and \(T\), respectively, \(\varphi: S\to T\) a continuous mapping, and let \(\varphi^0: C(T)\to C(S)\) be defined by \(\varphi^0g= g\circ\varphi\), \(g\in C(T)\).
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Let \(S\) and \(T\) be compact sets, \(C(S)\) and \(C(T)\) Banach spaces of real continuous functions on \(S\) and \(T\), respectively, \(\varphi: S\to T\) a continuous mapping, and let \(\varphi^0: C(T)\to C(S)\) be defined by \(\varphi^0g= g\circ\varphi\), \(g\in C(T)\).
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