Non-Archimedean adjoints
Niel Shell (1977)
Colloquium Mathematicae
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Displaying similar documents to “Weak Néron models for cubic polynomial maps over a non-Archimedean field”
Non-Archimedean adjoints
Non-Archimedean Nachbin spaces
Costa Soares, Maria Zoraide M. (1980)
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Relations among rhombic, Platonic and Archimedean solids
Izidor Hafner, Tomislav Zitko (2002)
Visual Mathematics
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Seminormed spaces
Pedro Telleria (1995)
Annales mathématiques Blaise Pascal
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Fixed Points of Maps of Sets of Polyhedra into the Disc
Dariusz Miklaszewski (2013)
Bulletin of the Polish Academy of Sciences. Mathematics
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We prove that Platonic and some Archimedean polyhedra have the fixed point property in a non-classical sense.
Adelic equidistribution, characterization of equidistribution, and a general equidistribution theorem in non-archimedean dynamics
Yûsuke Okuyama (2013)
Acta Arithmetica
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We determine when the equidistribution property for possibly moving targets holds for a rational function of degree more than one on the projective line over an algebraically closed field of any characteristic and complete with respect to a non-trivial absolute value. This characterization could be useful in the positive characteristic case. Based on a variational argument, we give a purely local proof of the adelic equidistribution theorem for possibly moving targets, which is due to...
Archimedean classes in an ordered semigroup. IV
Tôru Saitô (1987)
Czechoslovak Mathematical Journal
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A multivalued fixed point theorem in non-archimedean vector spaces.
Kubiaczyk, I., Mostafa, Ali N. (1996)
Novi Sad Journal of Mathematics
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Quasilineary Properties of Differentiable Functions in a Field with a Non-Archimedean Valuation.
Ruben Schramm (1974)
Mathematische Zeitschrift
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A Tate-theoretic view of Krasner's non-archimedean function theory.
Peter Ullrich, Reinhard Karlowski (1991)
Mathematische Annalen
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The contributions of Hilbert and Dehn to non-archimedean geometries and their impact on the italian school
Cinzia Cerroni (2007)
Revue d'histoire des mathématiques
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In this paper we investigate the contribution of Dehn to the development of non-Archimedean geometries. We will see that it is possible to construct some models of non-Archimedean geometries in order to prove the independence of the continuity axiom and we will study the interrelations between Archimedes’ axiom and Legendre’s theorems. Some of these interrelations were also studied by Bonola, who was one of the very few Italian scholars to appreciate Dehn’s work. We will see that, if...