Results 11 to 20 of about 388,221 (319)
One-step Monte Carlo global homogenization based on RMC code
Nuclear Engineering and Technology, 2019 Due to the limitation of the computers, the conventional homogenization method is based on many assumptions and approximations, and some tough problems such as energy spectrum and boundary condition are faced. To deal with those problems, the Monte Carlo
Qingquan Pan, Kan Wang
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On cell problems for Hamilton-Jacobi equations with non-coercive Hamiltonians and its application to homogenization problems [PDF]
, 2015 We study a cell problem arising in homogenization for a Hamilton-Jacobi equation whose Hamiltonian is not coercive. We introduce a generalized notion of effective Hamiltonians by approximating the equation and characterize the solvability of the cell ...
Hamamuki, Nao +2 more
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Error estimates and convergence rates for the stochastic homogenization of Hamilton-Jacobi equations [PDF]
, 2013 We present exponential error estimates and demonstrate an algebraic convergence rate for the homogenization of level-set convex Hamilton-Jacobi equations in i.i.d.
E. Souganidis +3 more
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Mathematics of Control, Signals, and Systems, 1997 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ravi, M, Rosenthal, J, Schumacher, J
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Homogenization of variational problems in manifold valued Sobolev spaces [PDF]
, 2008 Homogenization of integral functionals is studied under the constraint that admissible maps have to take their values into a given smooth manifold.
Babadjian, Jean-Francois +1 more
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Journal of Algebra, 2003 Various concepts associated with quadratic algebras admit natural generalizations when the quadratic algebras are replaced by graded algebras which are finitely generated in degree 1 with homogeneous relations of degree N. Such algebras are referred to as {\sl homogeneous algebras of degree N}.
Berger, Roland +2 more
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Journal of the American Statistical Association, 2015 This paper explores the homogeneity of coefficients in high-dimensional regression, which extends the sparsity concept and is more general and suitable for many applications. Homogeneity arises when regression coefficients corresponding to neighboring geographical regions or a similar cluster of covariates are expected to be approximately the same ...
Tracy, Ke, Jianqing, Fan, Yichao, Wu
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Homogenization on arbitrary manifolds [PDF]
, 2014 We describe a setting for homogenization of convex hamiltonians on abelian covers of any compact manifold. In this context we also provide a simple variational proof of standard homogenization results.Comment: 17 pages, 1 ...
Contreras, Gonzalo +2 more
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Applied Sciences, 2022 A model for describing warp—characterized as a systematic, large-scale deviation from the intended flat shape—in corrugated board based on Kirchhoff plate theory is proposed.
Markus Beck, Gerhard Fischerauer
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“Homogenization with non‐homogeneous plastic flow”
International Journal for Numerical and Analytical Methods in Geomechanics, 2023 AbstractThis paper provides the solution of a homogenization model that simultaneously considers the plastic and elastic strain fields in a single analytical formulation. In addition, the authors aim to decouple plastic flows triggered in the inclusions, in the matrix at the interfaces with the inclusions, and in the matrix at a large distance from the
Anglade, Elsa +3 more
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