Results 11 to 20 of about 683,541 (259)
The Subspace Flatness Conjecture and Faster Integer Programming [PDF]
In a seminal paper, Kannan and Lovász (1988) considered a quantity $\mu_{K L}(\Lambda, K)$ which denotes the best volume-based lower bound on the covering radius $\mu(\Lambda, K)$ of a convex body K with respect to a lattice $\Lambda$.
Victor Reis, T. Rothvoss
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Turning Mathematics Problems into Games: Reinforcement Learning and Gröbner bases together solve Integer Feasibility Problems [PDF]
Can agents be trained to answer difficult mathematical questions by playing a game? We consider the integer feasibility problem, a challenge of deciding whether a system of linear equations and inequalities has a solution with integer values.
Yue Wu, J. D. Loera
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Minimum Flow Decomposition in Graphs with Cycles using Integer Linear Programming [PDF]
Minimum flow decomposition (MFD) — the problem of finding a minimum set of weighted source-to-sink paths that perfectly decomposes a flow — is a classical problem in Computer Science, and variants of it are powerful models in a different fields such as ...
Fernando H. C. Dias+3 more
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Integer programs with bounded subdeterminants and two nonzeros per row [PDF]
We give a strongly polynomial-time algorithm for integer linear programs defined by integer coefficient matrices whose subdeterminants are bounded by a constant and that contain at most two nonzero entries in each row.
Samuel Fiorini+3 more
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Accurate Flow Decomposition via Robust Integer Linear Programming
Minimum flow decomposition (MFD) is a common problem across various fields of Computer Science, where a flow is decomposed into a minimum set of weighted paths.
Fernando H. C. Dias+1 more
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Task scheduling helps to improve the resource efficiency and the user satisfaction for Device-Edge-Cloud Cooperative Computing (DE3C), by properly mapping requested tasks to hybrid device-edge-cloud resources.
Bo Wang+4 more
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Black-box mixed-variable optimisation using a surrogate model that satisfies integer constraints [PDF]
A challenging problem in both engineering and computer science is that of minimising a function for which we have no mathematical formulation available, that is expensive to evaluate, and that contains continuous and integer variables, for example in ...
Laurens Bliek, S. Verwer, M. D. Weerdt
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Local Fractional Metric Dimensions of Rotationally Symmetric and Planar Networks
Mathematical modeling, coding or labeling with the help of numeric numbers based on the parameter of distance plays a vital role in the studies of the structural properties of the networks such as accessibility, centrality, clustering, complexity ...
Jia-Bao Liu+2 more
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Local Fractional Strong Metric Dimension of Certain Complex Networks
Fractional variants of distance-based parameters have application in the fields of sensor networking, robot navigation, and integer programming problems.
Faiza Jamil+3 more
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A generalisation of two partition theorems of Andrews [PDF]
In 1968 and 1969, Andrews proved two partition theorems of the Rogers-Ramanujan type which generalise Schur’s celebrated partition identity (1926). Andrews’ two generalisations of Schur’s theorem went on to become two of the most influential results in ...
Jehanne Dousse
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