This paper revisits the parametric analysis of semidefinite optimization problems with respect to the pertur-bation of the objective function along a fixed direction. We review the notions of invariancy set, nonlinear...
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In this paper a controllable two-phase service single server Morkovian queue under N-policy is examined. The queue parameters and cost elements are assumed as Fuzzy numbers. Parametric nonlinear programming problems a...
In this paper a controllable two-phase service single server Morkovian queue under N-policy is examined. The queue parameters and cost elements are assumed as Fuzzy numbers. Parametric nonlinear programming problems are developed based on the a-cuts and Zadeh’s extension principle to determine the bounds of the minimum estimated cost per unit time(MEC) at the possibility level a. By considering the system parameters and cost elements as trapezoidal fuzzy numbers, numerical values for the bounds to the optimal threshold N and the MEC are computed by solving the nonlinear programming problems through MATLAB.
Our goal is to show that the additive-slow-Farey version of the Triangle map (a type of multidimensional continued fraction algorithm) gives us a method for producing a map from the set integer partitions of a positiv...
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Markov chain Monte Carlo is the engine of modern Bayesian statistics, being used to approximate the posterior and derived quantities of interest. Despite this, the issue of how the output from a Markov chain is post-p...
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作者:
Tam Cho, Wendy K.Liu, Yan Y.Department of Political Science
Department of Statistics Department of Mathematics Department of Asian American Studies College of Law National Center for Supercomputing Applications University of Illinois at Urbana-Champaign United States Computational Urban Sciences Group
Computational Science and Engineering Division Oak Ridge National Laboratory United States
We develop an Evolutionary Markov Chain Monte Carlo (EMCMC) algorithm for sampling spatial partitions that lie within a large and complex spatial state space. Our algorithm combines the advantages of evolutionary algo...
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We characterize k–colorability of a simplicial graph via the intrinsic algebraic structure of the associated right-angled Artin group. As a consequence, we show that a certain problem about the existence of homomorph...
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This paper is dealing with space-time theory of retail gravitation in economics of Sun-Earth Relationships. The mathematical model for physical space-time with the field of retail gravitation is based on a four-dimens...
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The notion of the sub-exact sequence is the generalization of exact sequence in algebra especially on a module. A module over a ring R is a generalization of the notion of vector space over a field F. Refers to a spec...
The notion of the sub-exact sequence is the generalization of exact sequence in algebra especially on a module. A module over a ring R is a generalization of the notion of vector space over a field F. Refers to a special vector space over field F when we have a complete inner product space, it is called a Hilbert space. A space is complete if every Cauchy sequence converges. Now, we introduce the sub-exact sequence on Hilbert space which can later be useful in statistics. This paper aims to investigate the properties of the sub-exact sequence and their relation to direct summand on Hilbert space. As the result, we get two properties of isometric isomorphism sub-exact sequence on Hilbert space.
Gamma-ray bursts (GRBs) are the most energetic explosions in the universe, and their afterglow emission provides an opportunity to probe the physics of relativistic shock waves in an extreme environment. Several key p...
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The integration of multi-omics data presents a major challenge in precision medicine, requiring advanced computational methods for accurate disease classification and biological interpretation. This study introduces t...
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