Scattering of Sound Waves in Two Stepped Non-uniformly Lined Duct
Scattering of sound waves in two stepped cylindrical duct which walls are coated with different acoustically absorbent materials is investigated by using Wiener-Hopf technique directly and by determining scattering matrices.
Ayşe TIRYAKIOGLU, Ahmet DEMIR
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Optimal solvers for linear systems with fractional powers of sparse SPD matrices [PDF]
In this paper, we consider efficient algorithms for solving the algebraic equation Aαu=f ...
S. Harizanov +4 more
semanticscholar +1 more source
New aspects of two Hessian-Riemannian metrics in plane [PDF]
Due to the importance of Hessian structures we express some algebraic and geo\-me\-tric features of two such semi-Riemannian metrics in dimension two. For this purpose we use the separable coordinate systems of the Euclidean plane. Several properties are
Mircea Crâșmăreanu
doaj
Exact S-matrices for supersymmetric sigma models and the Potts model [PDF]
We study the algebraic formulation of exact factorizable S-matrices for integrable two-dimensional field theories. We show that different formulations of the S-matrices for the Potts field theory are essentially equivalent, in the sense that they can be ...
Affleck I +35 more
core +2 more sources
Dynamics of random Boolean networks under fully asynchronous stochastic update based on linear representation. [PDF]
A novel algebraic approach is proposed to study dynamics of asynchronous random Boolean networks where a random number of nodes can be updated at each time step (ARBNs). In this article, the logical equations of ARBNs are converted into the discrete-time
Chao Luo, Xingyuan Wang
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Extended Second-Order Multireference Algebraic Diagrammatic Construction Theory for Charged Excitations. [PDF]
We report a new implementation of multireference algebraic diagrammatic construction theory (MR-ADC) for simulations of electron attachment and ionization in strongly correlated molecular systems (EA/IP-MR-ADC). Following our recent work on IP-MR-ADC [J.
K. Chatterjee, A. Sokolov
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Symbolic algorithm for solving SLAEs with multi-diagonal coefficient matrices
Systems of linear algebraic equations with multi-diagonal coefficient matrices may arise after many different scientific and engineering problems, as well as problems of the computational linear algebra where finding the solution of such a system of ...
Veneva Milena
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In this paper we derive new uniform convergence estimates for the V-cycle MGM applied to symmetric positive definite Toeplitz block tridiagonal matrices, by also discussing few connections with previous results. More concretely, the contributions of this
Chen, Minghua +2 more
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An Algebraic Multilevel Preconditioner with Low-Rank Corrections for Sparse Symmetric Matrices
This paper describes a multilevel preconditioning technique for solving sparse symmetric linear systems of equations. This “Multilevel Schur Low-Rank” (MSLR) preconditioner first builds a tree structure $\mathcal{T}$ based on a hierarchical decomposition
Yuanzhe Xi, Ruipeng Li, Y. Saad
semanticscholar +1 more source
Modification Methods for Inverting Matrices and Solving Systems of Linear Algebraic Equations [PDF]
Modification methods for inverting matrices and solving systems of linear algebraic equations are developed from Broyden’s rank-one modification formula. Several algorithms are presented that take as few, or nearly as few, arithmetic operations as Gaussian elimination and are well suited for the handling of data.
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