On the seperation of basic semialgebraic sets by polynomials.
Ludwig Bröcker (1988)
Manuscripta mathematica
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Displaying similar documents to “Integer Valued polynomials over a number field.”
On the seperation of basic semialgebraic sets by polynomials.
The Relative Separable Closure of a Valued Field in its Completion.
Antonio J. Engler (1978)
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The Field of Reals with a Predicate for the Powers of Two.
Lou van den Dries (1986)
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On Lower Bounds for Polynomials in the Values of E-Functions.
Keijo Väänänen (1977)
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The evolution of the Dirac field in cuved space-times.
Andreas de Vries (1995)
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Cognitive Visualization of Some Integer - Valued Polynomials
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On a Class of Preorderrings of Higher Level.
Serban A. Basarab (1982)
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Note on the class-number of the maximal real subfield of a cyclomatic field.
Hiroyuki Osada (1987)
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Irreducible factors of Psi-Polynomials over finite fields.
Ulrich Schoenwaelder (1988)
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Axiomatisations simples des theories des corps de rolle.
Danielle Gondard-Cozette (1990)
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Common multiples of operator polynomials with analytic coefficients.
M.A. Kaashoek, I. Goberg, F. Schagen (1978)
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Integral-Valued rational functions on valued fields.
Alexander Prestel, Cydara C. Ripoli (1991)
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Algebraically constructible functions and signs of polynomials.
Adam Parusinski, Zbigniew Szafraniec (1997)
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Differentiability of Polynomials over Reals
Artur Korniłowicz (2017)
Formalized Mathematics
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In this article, we formalize in the Mizar system [3] the notion of the derivative of polynomials over the field of real numbers [4]. To define it, we use the derivative of functions between reals and reals [9].
On Stöhr-Voloch's proof of Weil's Theorem.
Israel Vainsencher (1989)
Manuscripta mathematica
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An overview of some recent developments on integer-valued polynomials: Answers and Questions
Jean-Luc Chabert (2010)
Actes des rencontres du CIRM
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The purpose of my talk is to give an overview of some more or less recent developments on integer-valued polynomials and, doing so, to emphasize that integer-valued polynomials really occur in different areas: combinatorics, arithmetic, number theory, commutative and non-commutative algebra, topology, ultrametric analysis, and dynamics. I will show that several answers were given to open problems, and I will raise also some new questions.