Results 211 to 220 of about 10,463 (261)

From episodes to populations: evolutionary explanation requires a constructive epistemology. [PDF]

Theory Biosci
Adler D.
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Grand-Canonical Typicality. [PDF]

J Stat Phys
Igelspacher C, Tumulka R, Vogel C.
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Linear operators in fuzzifying topological linear spaces

Fuzzy Sets and Systems, 2006
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Cong-Hua Yan
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On probabilistic norm of a linear operators and space of operators

Applied Mathematics and Mechanics, 1999
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Fang Jinxuan
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Linear Operators on Fock Spaces

Integral Equations and Operator Theory, 2017
The aim of this paper is to extend several results about properties of some linear operators on the Fock space \(F_\alpha^2\) to linear operators on Fock spaces \(F_\alpha^p\) for ...
Lou, Zengjian, Zhu, Kehe, Zhu, Senhua
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Linear Topological Spaces and Linear Operators

1982
We shall consider linear spaces L over the fields R and C. In cases when a statement does not depend on the choice of field, we write K instead of R or C. If A and B are two subsets of L and λ and μ are two numbers in K, then λA + μB denotes the set of elements z ∈ L of the form λx -I- μy, where x ∈ A, y ∈ B.
A. A. Kirillov, A. A. Gvishiani
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Interpolation of Linear Operators on Sobolev Spaces

The Annals of Mathematics, 1979
We are interested in the interpolation of linear operators defined on Sobolev spaces Wk = Wk(Q), 1 ? p ? oo. In particular, there is the question ([11]) whether Wk, 1 < p < o0, is an interpolation space between W1k and W!. We will answer this question affirmatively and actually do much more since we can characterize the Peetre K-functional for ...
DeVore, R., Scherer, K.
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Linear Normed Spaces, Linear Operators

2016
In this chapter structures in which also a distance is defined are studied. Additionally, these structures possess an algebraic structure, too, and are referred to as linear normed spaces. First, basic properties of linear normed spaces are investigated and fundamental differences between finite dimensional linear normed spaces and infinite-dimensional
Werner Römisch, Thomas Zeugmann
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Linear Spaces and Linear Operators

1986
The present chapter is concerned with the basic setting for a great deal of modern mathematical analysis and applied mathematics: the linear or vector space. In a linear space, addition, subtraction, magnification and contraction of elements are all possible, and sometimes even multiplication between elements is possible.
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