Results 101 to 110 of about 770,509 (245)
A Chebyshev–Halley Method with Gradient Regularization and an Improved Convergence Rate
MathematicsHigh-order methods are particularly crucial for achieving highly accurate solutions or satisfying high-order optimality conditions. However, most existing high-order methods require solving complex high-order Taylor polynomial models, which pose ...
Jianyu Xiao, Haibin Zhang, Huan Gao
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Application of Chebyshev Approximation in the Process of Variational Iteration Method for Solving Differentialalgebraic Equations [PDF]
, 2011 M. Ghovatmand, M.M. Hosseini, M. Nilli
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Efficient subspace iteration with Chebyshev-type filtering
, 2016 Shift-invert and other methods for computing inner eigenvalues often require the solution of linear systems. This may become a problem if the linear systems are very ill-conditioned and the matrix dimension precludes the use of direct solvers. Then eigensolvers with polynomial acceleration become particularly attractive because they avoid the solution ...
Lang, Bruno +12 more
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Consensus acceleration in multi-agent systems with the Chebyshev semi-iterative method
, 2011 We consider the fundamental problem of reaching consensus in multiagent systems. To date, the consensus problem has been typically solved with decentralized algorithms based on graph Laplacians. However, the convergence of these algorithms is often too slow for many important multiagent applications, and thus they are increasingly being combined with ...
Cavalcante, R. L. G. +2 more
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TASK Quarterly, 2008 A new iterative non-overlapping domain decomposition method is proposed for solving the one- and two-dimensional Helmholtz equation on parallel computers. The spectral collocation method is applied to solve the Helmholtz equation in each subdomain based
SŁAWOMIR KUBACKI, ANDRZEJ BOGUSŁAWSKI
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Chebyshev iterations based on adaptive update of the lower bound of the spectrum of the matrix
, 2018 В. Т. Жуков +2 more
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Bulbs of Period Two in the Family of Chebyshev-Halley Iterative Methods on Quadratic Polynomials [PDF]
, 2013 Alicia Cordero +2 more
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Journal of Computational and Applied Mathematics, 2019 Z. Nikooeinejad, M. Heydari
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The iterative solution of non-linear ordinary differential equations in Chebyshev series [PDF]
, 1964 H. J. Norton
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The Mixed Finite Element Multigrid Preconditioned MINRES Method for Stokes Equations
Journal of Applied Fluid Mechanics, 2016 The study considers the saddle point problem arising from the mixed finite element discretization of the steady state Stokes equations. The saddle point problem is an indefinite system of linear equations, a feature that degrades the performance of any
Kizito Muzhinji +2 more
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