Results 61 to 70 of about 434,100 (202)
Acceleration of implicit schemes for large systems of nonlinear differential-algebraic equations
When solving large systems of nonlinear differential-algebraic equations by implicit schemes, each integration step requires the solution of a system of large nonlinear algebraic equations.
Mouhamad Al Sayed Ali, Miloud Sadkane
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Iterative Matrix Inversion Based Low Complexity Detection in Large/Massive MIMO Systems
Linear detectors such as zero forcing (ZF) or minimum mean square error (MMSE) are imperative for large/massive MIMO systems for both the downlink and uplink scenarios.
Chaturvedi, A. K. +2 more
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Non-stationary iterative methods for solving macroeconomic numeric models [PDF]
Macroeconometric modeling was influenced by the development of new and efficient computational techniques. Rational Expectations models, a particular class of macroeconometric models, give raise to very large systems of equations, the solution of which ...
Bogdan OANCEA
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We introduce an effective iterative method for solving rectangular linear systems, based on gradients along with the steepest descent optimization. We show that the proposed method is applicable with any initial vectors as long as the coefficient matrix ...
Adisorn Kittisopaporn +1 more
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A Bramble-Pasciak conjugate gradient method for discrete Stokes equations with random viscosity
We study the iterative solution of linear systems of equations arising from stochastic Galerkin finite element discretizations of saddle point problems. We focus on the Stokes model with random data parametrized by uniformly distributed random variables ...
Lang, Jens +2 more
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Finite Element Computations on Mobile Devices: Optimization and Numerical Efficiency
Smartphones have become increasingly powerful and widespread, enabling complex numerical computations that were once limited to desktop systems. However, implementing high-precision Finite Element Analysis (FEA) on mobile devices remains challenging due ...
Maya Saade, Rafic Younes, Pascal Lafon
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On a computer implementation of the block Gauss-Seidel method for normal systems of equations
This article focuses on the modification of the block option Gauss-Seidel method for normal systems of equations, which is a sufficiently effective method of solving generally overdetermined, systems of linear algebraic equations of high dimensionality ...
Alexander I Bogdanova +1 more
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A numerical approach is proposed for solving multidimensional parabolic diffusion and hyperbolic wave equations subject to the appropriate initial and boundary conditions. The considered numerical solutions of the these equations are considered as linear
Bashar Zogheib +2 more
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Symbolic preconditioning techniques for linear systems of partial differential equations [PDF]
Some algorithmic aspects of systems of PDEs based simulations can be better clarified by means of symbolic computation techniques. This is very important since numerical simulations heavily rely on solving systems of PDEs. For the large-scale problems we
Cluzeau, Thomas +3 more
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Study of methods for dimension reduction of complex dynamic linear systems models
Complex dynamic linear systems of equations are solved by numerical iterative methods, which need much computation and are timeconsuming ones, and the optimization stage requires repeated solution of these equation systems that increases the time on ...
Manatskov Yuriy M. +3 more
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