Results 241 to 250 of about 1,610,795 (266)
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2017
As mentioned in the previous chapter, modern finite difference schemes must (i) be at least of second order of approximation in all independent variables; (ii) be unconditionally stable; (iii) preserve nonnegativity of the solution. To achieve these goals, it became a common practice to involve a special apparatus of matrix theory that operates with so-
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As mentioned in the previous chapter, modern finite difference schemes must (i) be at least of second order of approximation in all independent variables; (ii) be unconditionally stable; (iii) preserve nonnegativity of the solution. To achieve these goals, it became a common practice to involve a special apparatus of matrix theory that operates with so-
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Graphical solution of (n×m) matrix of a game theory
European Journal of Operational Research, 1999Abstract Game theory deals with decisions under uncertainty involving two or more intelligent opponents in which each opponent aspires to optimise his own decision at the expense of the other opponents. To solve the matrix of game theory, graphical method is the easiest compared to other methods such as dominance property, matrix method etc.
Sanjay Kumar, D. S. N. Reddy
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Communications in Theoretical Physics, 1991
We discuss the relations between the K–M matrix and the masses of the quarks and leptons in the case of four generations, and give the exact expression of the K–M matrix in terms of the masses of quarks and leptons. The requirement that the theoretical and experimental values of the K–M ,matrix are consistent leads to an allowed range of quark masses ...
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We discuss the relations between the K–M matrix and the masses of the quarks and leptons in the case of four generations, and give the exact expression of the K–M matrix in terms of the masses of quarks and leptons. The requirement that the theoretical and experimental values of the K–M ,matrix are consistent leads to an allowed range of quark masses ...
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Matrix viscoelasticity controls spatiotemporal tissue organization
Nature Materials, 2022David Mooney +2 more
exaly
2012
Abstract: In this study, for the minimum eigenvalue 1()AAτ− of the Hadamard product 1AA− of an M-matrix A and its inverse1A− are considered. Some new lower bounds on 1()AAτ− for the Hadamard product of A and 1A− are derived. These bounds improve the results found in [H.B. Li, T.Z. Huang, S.Q. Shen, and H. Li.
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Abstract: In this study, for the minimum eigenvalue 1()AAτ− of the Hadamard product 1AA− of an M-matrix A and its inverse1A− are considered. Some new lower bounds on 1()AAτ− for the Hadamard product of A and 1A− are derived. These bounds improve the results found in [H.B. Li, T.Z. Huang, S.Q. Shen, and H. Li.
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Matrix product states and projected entangled pair states: Concepts, symmetries, theorems
Reviews of Modern Physics, 2021Norbert Schuch +2 more
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A Systematic Survey of General Sparse Matrix-matrix Multiplication
ACM Computing Surveys, 2023Yizhuo Wang, Weixing Ji, Jianhua Gao
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Extracellular matrix-based materials for regenerative medicine
Nature Reviews Materials, 2018George Hussey +2 more
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Inclusion of the solution for large linear systems with \(M\)-matrix
Interval computations, 1991Summary: Algorithms are described for computing guaranteed error bounds for the solution of a linear system with \(M\)-matrix. The matrix as well as the right hand side may be afflicted with tolerances in which case bounds for the set of all solutions for input data within the tolerances are computed.
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The design of reversible hydrogels to capture extracellular matrix dynamics
Nature Reviews Materials, 2016Kristi Anseth +2 more
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