On the Affine Bezout Inequaltiy.
Joachim Schmid (1995)
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Joachim Schmid (1995)
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Daniel Hug (1996)
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F. Milán, A. Martínez (1992)
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Takashi Sano (1999)
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We study affine invariants of plane curves from the view point of the singularity theory of smooth functions. We describe how affine vertices and affine inflexions are created and destroyed.
Tatsuya Kawabe (1998)
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M. Magid, C. Scharlach, L. Vrancken (1995)
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Józef Joachim Telega (1977)
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Katsumi Nomizu, Takeshi Sasaki (1990)
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Janko Marovt (2006)
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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.
Paweł Urbański (2003)
Banach Center Publications
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An affine Cartan calculus is developed. The concepts of special affine bundles and special affine duality are introduced. The canonical isomorphisms, fundamental for Lagrangian and Hamiltonian formulations of the dynamics in the affine setting are proved.
Peter Hauber (1994)
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Udo Simon, An-Mi Li, Luc Vrancken (1991)
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Cruceanu, Vasile (2005)
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Michel Talagrand (1984)
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Leichtweiss, Kurt (1999)
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