On affine subspaces that illuminate a convex set.
Bezdek, Károly (1994)
Beiträge zur Algebra und Geometrie
Similarity:
Displaying similar documents to “Iteration semigroups with generalized convex, concave and affine elements.”
On affine subspaces that illuminate a convex set.
Affine semigroups and second duals.
J. Pym (1993)
Semigroup forum
Similarity:
Affine and convex functions with respect to the logarithmic mean
Janusz Matkowski (2003)
Colloquium Mathematicae
Similarity:
The class of all functions f:(0,∞) → (0,∞) which are continuous at least at one point and affine with respect to the logarithmic mean is determined. Some related results concerning the functions convex with respect to the logarithmic mean are presented.
Convex functions with respect to logarithmic mean and ѕandwich theorem
Zygfryd Kominek, T. Zgraja (1999)
Acta Universitatis Carolinae. Mathematica et Physica
Similarity:
On the affine rectification of convex curves.
Leichtweiss, Kurt (1999)
Beiträge zur Algebra und Geometrie
Similarity:
Convex sets and Harnack inequality
D. G. Keselman (1986)
Commentationes Mathematicae Universitatis Carolinae
Similarity:
Joint continuity of affine semigroup actions.
D. Helmer (1980)
Semigroup forum
Similarity:
On the affine convexity of convex curves and hypersurfaces.
Leichtweiß, Kurt (2002)
Beiträge zur Algebra und Geometrie
Similarity:
On affine geometric product objects
Józef Joachim Telega (1977)
Annales Polonici Mathematici
Similarity:
Affine bijections of C(X,I)
Janko Marovt (2006)
Studia Mathematica
Similarity:
Let 𝒳 be a compact Hausdorff space which satisfies the first axiom of countability, I = [0,1] and 𝓒(𝒳,I) the set of all continuous functions from 𝒳 to I. If φ: 𝓒(𝒳,I) → 𝓒(𝒳,I) is a bijective affine map then there exists a homeomorphism μ: 𝒳 → 𝒳 such that for every component C in 𝒳 we have either φ(f)(x) = f(μ(x)), f ∈ 𝓒(𝒳,I), x ∈ C, or φ(f)(x) = 1-f(μ(x)), f ∈ 𝓒(𝒳,I), x ∈ C.