Results 271 to 280 of about 1,062,577 (312)
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Algebra and Geometry of Rewriting

Applied Categorical Structures, 2007
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Arithmetic Algebraic Geometry

Oberwolfach Reports, 2005
At this workshop various aspects of Arithmetic Algebraic Geometry have been discussed. It was organized by G. Faltings, G. Harder (Max-Planck-Institute for Mathematics Bonn) and N. Katz (Princeton university) The main goal of this field is, to obtain information on the solution of diophantine problems by applying the tools provided by
Gerd Faltings   +2 more
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FOUNDATIONS OF ALGEBRAIC GEOMETRY

Russian Mathematical Surveys, 1969
This paper contains a general course on basic algebraic geometry, requiring only some knowing of polynomial and local algebra: the author has succeeded admirably in his purpose of reducing to a minimum the algebraic background, and in fact some relevant algebraic results are proved in geometric language.
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ON RESIDUES IN ALGEBRAIC GEOMETRY

Mathematics of the USSR-Izvestiya, 1982
Let be a dominant morphism of algebraic schemes, with integral. Let be the relative dimension of and let be a sequence of points of such that, for all , is a specialization of , has codimension and is mapped into the generic point of . Under these conditions a residue mapping (of into the "chain" ) is defined and its main properties, in particular the "
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Algebraic-geometry codes

IEEE Transactions on Information Theory, 1998
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ian F. Blake   +3 more
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A perspective on algebraic geometry

Bulletin of the Brazilian Mathematical Society, 2002
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Algebraic computation in geometry

Mathematics and Computers in Simulation, 1996
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Geometric Algebra in Linear Algebra and Geometry

Acta Applicandae Mathematica, 2002
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Pozo, José María, Sobczyk, Garret
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The computerisation of algebraic geometry

1979
This paper is concerned with the problems of performing computer algebra when the variables involved are related by some algebraic dependencies. It is shown that heuristic or ad hoc treatment of such cases leads rapidly to problems, and the proper mathematical foundations for the treatment of algebraic functions are presented.
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Repairing Algebraic Geometry Codes

IEEE Transactions on Information Theory, 2018
Minimum storage regenerating codes have minimum storage of data in each node and therefore are maximal distance separable (for short) codes. Thus, the number of nodes is upper-bounded by $2^{ {\mathfrak {b}}}$ , where ${\mathfrak {b}}$ is the bits of data stored in each node.
Lingfei Jin   +2 more
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