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Rank and eigenvalues of a supersymmetric tensor, the multivariate homogeneous polynomial and the algebraic hypersurface it defines
, 2006
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Supersymmetric homogeneous Quantum Cosmology
, 2003
"... Canonical N = 1, D = 4 quantum supergravity is studied in a modeamplitude basis, where its supersymmetry generators are found to be represented by deformed exterior derivatives on configuration space. Cosmological models in supergravity are shown to be governed by the covariant version of the Witten ..."
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Cited by 3 (2 self)
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of the Witten model of supersymmetric quantum mechanics. Properties of the latter are investigated and the results are applied to homogeneous supersymmetric models derived from 4 and 11dimensional supergravity. In the first part of this text, covariant supersymmetric quantum mechanics of a point, propagating
MULTIVARIABLE ALEXANDER INVARIANTS OF HYPERSURFACE COMPLEMENTS
, 2007
"... We start with a discussion on Alexander invariants, and then prove some general results concerning the divisibility of the Alexander polynomials and the supports of the Alexander modules, via Artin’s vanishing theorem for perverse sheaves. We conclude with explicit computations of twisted cohomolog ..."
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Cited by 19 (12 self)
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We start with a discussion on Alexander invariants, and then prove some general results concerning the divisibility of the Alexander polynomials and the supports of the Alexander modules, via Artin’s vanishing theorem for perverse sheaves. We conclude with explicit computations of twisted
Supersymmetric vertex algebras
, 2006
"... We define and study the structure of SUSY Lie conformal and vertex algebras. This leads to effective rules for computations with superfields. ..."
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Cited by 15 (6 self)
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We define and study the structure of SUSY Lie conformal and vertex algebras. This leads to effective rules for computations with superfields.
COBORDISM OF ALGEBRAIC KNOTS DEFINED BY BRIESKORN POLYNOMIALS
, 903
"... Abstract. In this paper we study the cobordism of algebraic knots associated with weighted homogeneous polynomials, and in particular Brieskorn polynomials. Under some assumptions we prove that the associated algebraic knots are cobordant if and only if the Brieskorn polynomials have the same expone ..."
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Abstract. In this paper we study the cobordism of algebraic knots associated with weighted homogeneous polynomials, and in particular Brieskorn polynomials. Under some assumptions we prove that the associated algebraic knots are cobordant if and only if the Brieskorn polynomials have the same
Clifford Algebras and New Isoparametric Hypersurfaces
"... Translator’s Note: This is an unofficial translation of the original paper which was written in German. All references should be made to the original paper. ..."
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Translator’s Note: This is an unofficial translation of the original paper which was written in German. All references should be made to the original paper.
Pseudozeros Of Multivariate Polynomials
 Math. Comp
, 2000
"... . The pseudozero set of a system f of polynomials in n complex variables is the subset of C n which is the union of the zero  sets of all polynomial systems g that are near to f in a suitable sense. This concept is made precise and general properties of pseudozero sets are established. In partic ..."
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Cited by 6 (0 self)
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. The pseudozero set of a system f of polynomials in n complex variables is the subset of C n which is the union of the zero  sets of all polynomial systems g that are near to f in a suitable sense. This concept is made precise and general properties of pseudozero sets are established
Results 1  10
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5,862