Results 11 to 20 of about 17,966 (292)
The minimum weight t-composition of an integer [PDF]
Journal of Mathematical Sciences, 2012 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Cardoso, D. M., Cerdeira, J. O.
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Countable composition closedness and integer-valued continuous functions in pointfree topology [PDF]
Categories and General Algebraic Structures with Applications, 2013 For any archimedean$f$-ring $A$ with unit in whichbreak$awedge (1-a)leq 0$ for all $ain A$, the following are shown to be equivalent: 1.
Bernhard Banaschewski
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On the Evolution of Random Integer Compositions [PDF]
The Electronic Journal of CombinatoricsWe explore how the asymptotic structure of a random $n$-term weak integer composition of $m$ evolves, as $m$ increases from zero. The primary focus is on establishing thresholds for the appearance and disappearance of substructures. These include the longest and shortest runs of zero terms or of nonzero terms, longest increasing runs, longest runs of ...
Bevan, David, Threlfall, Dan
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THE INTEGER VECTOR OF OPTIMIZATION PROBLEM OF DETERMINING THE OPTIMAL COMPOSITION OF PASSENGER TRAINS [PDF]
Nauka ta progres transportu, 2008 An algorithm for determination of integer solution of the task of vector optimization for convex functions is offered.
O. O. Bosov, H. M. Kodola
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The topology of restricted partition posets [PDF]
Discrete Mathematics & Theoretical Computer Science, 2011 For each composition $\vec{c}$ we show that the order complex of the poset of pointed set partitions $Π ^• _{\vec{c}}$ is a wedge of $β\vec{c}$ spheres of the same dimensions, where $β\vec{c}$ is the number of permutations with descent composition ^$\vec{
Richard Ehrenborg, JiYoon Jung
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A Littlewood-Richardson type rule for row-strict quasisymmetric Schur functions [PDF]
Discrete Mathematics & Theoretical Computer Science, 2011 We establish several properties of an algorithm defined by Mason and Remmel (2010) which inserts a positive integer into a row-strict composition tableau.
Jeffrey Ferreira
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Integer Factorization with Compositional Distributed Representations
Neuro-Inspired Computational Elements Conference, 2022 In this paper, we present an approach to integer factorization using distributed representations formed with Vector Symbolic Architectures. The approach formulates integer factorization in a manner such that it can be solved using neural networks and potentially implemented on parallel neuromorphic hardware.
Denis Kleyko +7 more
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Convex approximations for complete integer recourse models [PDF]
, 2002 We consider convex approximations of the expected value function of a two-stage integer recourse problem. The convex approximations are obtained by perturbing the distribution of the random right-hand side vector.
Vlerk, Maarten H. van der +2 more
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On the dimension of downsets of integer partitions and compositions [PDF]
Australas. J Comb., 2017 We characterize the downsets of integer partitions (ordered by containment of Ferrers diagrams) and compositions (ordered by the generalized subword order) which have finite dimension in the sense of Dushnik and Miller. In the case of partitions, while the set of all partitions has infinite dimension, we show that every proper downset of partitions has
Michael Engen, Vincent Vatter
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On two inequalities for the composition of arithmetic functions [PDF]
, 2012 A paper about two inequalities for the composition of arithmetic ...
József Sándor, Sandor, Jozsef
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