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Prime ideals in polynomial rings over one-dimensional domains
W. Heinzer, S. Wiegand
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A property of polynomial curves over a field of positive characteristic
D. Daigle
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Generally rational polynomials in two variables
, 2013Let k be an algebraically closed field. A polynomial F ∈ k[X,Y ] is said to be generally rational if, for almost all λ ∈ k, the curve “F = λ” is rational. It is well known that, if chark = 0, F is generally rational iff there exists G ∈ k(X,Y ) such that
D. Daigle
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Quasi-bigraduations of rings, criteria of generalized analytic independence
, 2018Y. Diagana
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Quasi-bigraduations of modules, slow analytic independence
, 2018Y. Diagana
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Mini-Workshop: Arrangements of Subvarieties, and their Applications in Algebraic Geometry
, 2016Thomas Bauer +3 more
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Mini-Workshop: Ideals of Linear Subspaces, Their Symbolic Powers and Waring Problems
, 2015C. Bocci +3 more
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Small solutions for system of homogenous polynomials congruences over a Dedekind domain
, 2015A. H. Hakami
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