Results 301 to 309 of about 2,703,249 (309)

Metric Entropy and the Comparison Principle

1995
Let (T, ρ) be a metric† space, e > 0. A subset S ⊂ T is called the e-net for T if, for any t ∈ T, there exists s ⊂ S such that ρ (s, t) ≤ e. In other words, T may be covered by the balls of radius e centered at points of S. Denote by N (T, e) the least possible number of points in an e-net for the set T.
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On a Comparison Principle

Theory of Probability & Its Applications, 1989
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A Comparison Principle for the p-Laplacian

Elliptic and Parabolic Problems, 2002
Itai Shafrir, Arkady Poliakovsky
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The ALI Principles and the CLIP Project: a Comparison

2010
pp. 89-147, di cui i paragrafi I e III.1, III.2 e III.3 sono scritti da ANNETTE KUR, ed i paragrafi II.1, II.2 e II.3 sono scritti da BENEDETTA ...
Ubertazzi, B, Kur, A
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Social Comparison: A Universal Principle?

Contemporary Psychology: A Journal of Reviews, 1975
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Principle of Relativity for Forensic Comparison

European Journal of Forensic Sciences, 2016
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Ureterovesical Anastomosis: A Comparison of Two Principles

Journal of Urology, 1962
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Basic principles of social comparison:

2014
Guimond, Serge, Chatard, Armand
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The Mothering Principle in the Comparison of Religions

2006
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