Results 71 to 80 of about 4,252 (168)
An inverse Grassmannian Littlewood–Richardson rule and extensions
Forum of Mathematics, SigmaChow rings of flag varieties have bases of Schubert cycles $\sigma _u $ , indexed by permutations. A major problem of algebraic combinatorics is to give a positive combinatorial formula for the structure constants of this basis.
Oliver Pechenik, Anna Weigandt
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Cycles and Commutative Algebra
, 2003 We describe several applications of the theory of cycles to questions in Commutative Algebra. The main topic is the use of the theory of local Chern characters to answer some questions on modules of finite homological dimension. This paper is based on talks given at the conference on cycles in Morelia, Mexico in June 2003.
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Squared cycles in monomial relations algebras
Central European Journal of Mathematics, 2006 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Constant-Cycle Hardware Private Circuits
Transactions on Cryptographic Hardware and Embedded SystemsThe efficient implementation of Boolean masking with minimal overhead in terms of latency has become a critical topic due to the increasing demand for physically secure yet high-performance cryptographic primitives.
Daniel Lammers +3 more
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Exact behavior of the critical Kauffman model with connectivity one
Physical Review ResearchThe critical Kauffman model with connectivity one is the simplest class of critical Boolean networks. Nevertheless, it exhibits intricate behavior at the boundary of order and chaos.
T. M. A. Fink
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Design of Experiments and Algebraic Cycles
Journal of UOEH, 1983 It is well-known that balanced incomplete block designs are closely connected with finite geometry. A block design can be obtained by identifying rational points of an algebraic variety with treatments. The number of GF(qs)-rational points follows from the theory of étale cohomologies.
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Non-existence of limit cycles via inverse integrating factors
Electronic Journal of Differential Equations, 2011 It is known that if a planar differential systems has an inverse integrating factor, then all the limit cycles contained in the domain of definition of the inverse integrating factor are contained in the zero set of this function.
Leonardo Laura-Guarachi +2 more
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Transcendence degree of zero-cycles and the structure of Chow motives
Open Mathematics, 2012 Gorchinskiy Sergey, Guletskiĭ Vladimir
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