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Metagenomic Assembled Genomes of a <i>Pseudanabaena</i> Cyanobacterium and Six Heterotrophic Strains from a Xenic Culture. [PDF]
MicroorganismsBoudreau PD.
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Single-scan adaptive graph filtering for dynamic PET denoising by exploring intrinsic spatio-temporal structure. [PDF]
Front Med (Lausanne)Guo S, Li X, Pan S, Zhang D.
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USSR Computational Mathematics and Mathematical Physics, 1967
AS is well known, to solve the equation Lu = f, (1) where u ϵ B, f ϵ B1, B, B1 are Banach spaces, and L a linear operator, the general principle for constructing the linear iterative processes, using information only about the preceding approximation and leaving the solution u as a stationary point, as a final result we construct a sequence of elements
V.I. Lebedev, V.I. Lebedev
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AS is well known, to solve the equation Lu = f, (1) where u ϵ B, f ϵ B1, B, B1 are Banach spaces, and L a linear operator, the general principle for constructing the linear iterative processes, using information only about the preceding approximation and leaving the solution u as a stationary point, as a final result we construct a sequence of elements
V.I. Lebedev, V.I. Lebedev
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Applied Numerical Mathematics, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The Classical Iterative Methods
2020Show that if aii = d ≠ 0 for all i then Richardson’s method with α:= 1=d is the same as Jacobi’s method.
Georg Muntingh, Øyvind Ryan, Tom Lyche
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Iterating the nonclassical symmeteries method
Physica D: Nonlinear Phenomena, 1994``We show that iterations of the nonclassical symmetries method for any evolution equation give raise to new nonlinear equations, which inherit the symmetry algebra of the given equation. Invariant solutions of these heir-equations supply new solutions of the original equation.
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1994
This book deals primarily with the numerical solution of linear systems of equations by iterative methods. The first part of the book is intended to serve as a textbook for a numerical linear algebra course. The material assumes the reader has a basic knowledge of linear algebra, such as set theory and matrix algebra, however it is demanding for ...
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This book deals primarily with the numerical solution of linear systems of equations by iterative methods. The first part of the book is intended to serve as a textbook for a numerical linear algebra course. The material assumes the reader has a basic knowledge of linear algebra, such as set theory and matrix algebra, however it is demanding for ...
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1993
Publisher Summary This chapter discusses a few iterative methods based on relaxation. The iterative methods have more modest storage requirements than direct methods and are also faster, depending on the iterative method and the problem. They usually also have better vectorization and parallelization properties. The Jacobi method is sometimes known as
Gene Golub, James M. Ortega
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Publisher Summary This chapter discusses a few iterative methods based on relaxation. The iterative methods have more modest storage requirements than direct methods and are also faster, depending on the iterative method and the problem. They usually also have better vectorization and parallelization properties. The Jacobi method is sometimes known as
Gene Golub, James M. Ortega
openaire +2 more sources