Results 51 to 60 of about 502,287 (194)
USp(2k) Matrix Model: Schwinger-Dyson Equations and Closed-Open String Interactions [PDF]
We derive the Schwinger-Dyson/loop equations for the USp(2k) matrix model which close among the closed and open Wilson loop variables. These loop equations exhibit a complete set of the joining and splitting interactions required for the nonorientable ...
Itoyama, H., Tsuchiya, A.
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In this paper, we consider a class of weakly nonlinear complementarity problems (WNCP) with large sparse matrix. We present an accelerated modulus-based matrix splitting algorithm by reformulating the WNCP as implicit fixed point equations based on two ...
Mei-Ju Luo, Ya-Yi Wang, Hong-Ling Liu
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Accelerated normal and skew-Hermitian splitting methods for positive definite linear systems [PDF]
For solving large sparse non-Hermitian positive definite linear equations, Bai et al. proposed the Hermitian and skew-Hermitian splitting methods (HSS). They recently generalized this technique to the normal and skew-Hermitian splitting methods (NSS). In
F. Toutounian, Davood Hezari
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This paper is concerned with solving linear complementarity problems (LCP) arising in many scientific and engineering fields. We propose an accelerated double-relaxation two-sweep modulus-based matrix splitting (ADRTMMS) iteration method by applying ...
Zhengge Huang, Jingjing Cui
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For solving the continuous Sylvester equation, a class of Hermitian and skew-Hermitian based multiplicative splitting iteration methods is presented. We consider two symmetric positive definite splittings for each coefficient matrix of the continuous ...
Mohammad Khorsand Zak +1 more
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A Parameterized Multi-Splitting Iterative Method for Solving the PageRank Problem
In this paper, a new multi-parameter iterative algorithm is proposed to address the PageRank problem based on the multi-splitting iteration method. The proposed method solves two linear subsystems at each iteration by splitting the coefficient matrix ...
Yajun Xie, Lihua Hu, Changfeng Ma
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Unifying time evolution and optimization with matrix product states [PDF]
We show that the time-dependent variational principle provides a unifying framework for time-evolution methods and optimisation methods in the context of matrix product states.
Haegeman, Jutho +4 more
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Matrix representations of split Bezoutians
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Splitting the spectral flow and the Alexander matrix
This paper studies the problem of computing the spectral flow \(\text{SF} (\alpha, \beta)\) of the Atiyah-Patodi-Singer operator between two flat SU(2)-connexions \(\alpha, \beta\) on a 3-manifold \(Z\), when \(Z\) is split along a torus so that \(\alpha,\beta\) can be connected by a path of flat connexions on each piece.
Kirk, P., Klassen, E., Ruberman, D.
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Measurements of strongly-anisotropic g-factors for spins in single quantum states
We have measured the full angular dependence, as a function of the direction of magnetic field, for the Zeeman splitting of individual energy states in copper nanoparticles. The g-factors for spin splitting are highly anisotropic, with angular variations
C. P. Slichter +4 more
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