Left inverses of matrices with polynomial decay. Romain Tessera∗ July 21, 2010 Abstract It is known that the algebra of Schur operators on `2 (namely operators

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• Mathematical analysis
• Mathematics
• Functional analysis
• Operator theory
• Algebra
• Mathematical notation
• Operator
• Matrix
• Pseudo-differential operator
• Bounded operator
• Banach algebra
• Mutation

Proc. Int. Cong. of Math. – 2018 Rio de Janeiro, Vol–484) CHARACTERISTIC SUBSETS AND THE POLYNOMIAL METHOD Miguel N. Walsh

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• Algebra
• Mathematics
• Abstract algebra
• Polynomials
• Finite field
• Algebraic geometry
• Algebraic curve
• Irreducible polynomial
• Projective variety
• Field
• Permutation polynomial
• SchwartzZippel lemma

Around cubic hypersurfaces Olivier Debarre June 23, 2015 Abstract A cubic hypersurface X is defined by one polynomial equation of degree 3 in n variables with coefficients in a field K, such as

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• Geometry
• Algebraic geometry
• Algebra
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• Algebraic curves
• Analytic geometry
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Representation Theory 16Gxx [1] Alexander Chistov, G´abor Ivanyos, and Marek Karpinski, Polynomial time algorithms for modules over finite dimensional algebras, Proceedings of the 1997 International Symposium on Symboli

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Contemporary Mathematics The geometry of efficient arithmetic on elliptic curves David Kohel Abstract. The arithmetic of elliptic curves, namely polynomial addition and scalar multiplication, can be described in terms o

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ON THE LASSERRE HIERARCHY OF SEMIDEFINITE PROGRAMMING RELAXATIONS OF CONVEX POLYNOMIAL OPTIMIZATION PROBLEMS ETIENNE DE KLERK∗ AND MONIQUE LAURENT† Abstract. The Lasserre hierarchy of semidefinite programming approxi

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Michael P. Knapp* (). 2-Adic zeros of additive forms. In this talk, we determine the minimum number of variables needed to guarantee that a homogeneous polynomial of the form a1 xd1 + a2 xd2

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MathQuest: Difference Equations Solutions to Nonhomogeneous DEs with a Polynomial Term 1. Upon graduation from college you land a job with a starting salary of $35,000. You are told that as long as your peformance is up

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T. H. Le and Y.-R. Liu* (). Equidistribution of polynomial sequences in function fields. We prove a function field analog of Weyl’s classical theorem on equidistribution of polynomial seq

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January 24, 2003 A NON-COMMUTATIVE POSITIVSTELLENSATZ ON ISOMETRIES JOHN W. HELTON, SCOTT MC CULLOUGH, MIHAI PUTINAR Abstract. A symmetric non-commutative polynomial p when evaluated at a tuple of operators on a finite d

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