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標(biāo)題: Titlebook: Numerical Methods for Grid Equations; Volume II Iterative Aleksandr A. Samarskii,Evgenii S. Nikolaev Book 1989 Birkh?user Verlag Basel 198 [打印本頁]

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書目名稱Numerical Methods for Grid Equations影響因子(影響力)




書目名稱Numerical Methods for Grid Equations影響因子(影響力)學(xué)科排名




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書目名稱Numerical Methods for Grid Equations網(wǎng)絡(luò)公開度學(xué)科排名




書目名稱Numerical Methods for Grid Equations被引頻次




書目名稱Numerical Methods for Grid Equations被引頻次學(xué)科排名




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書目名稱Numerical Methods for Grid Equations年度引用學(xué)科排名




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書目名稱Numerical Methods for Grid Equations讀者反饋學(xué)科排名





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Overview: 978-3-0348-9923-9978-3-0348-9142-4
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The Alternate-Triangular Method,lied to the solution of elliptic difference equations with variable coefficients and mixed derivatives in a rectangle. A variant of the alternate-triangular method is constructed in Section 10.3 to solve an elliptic equation with variable coefficients on a non-uniform grid in a arbitrary region.
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Methods for Solving Equations with Indefinite and Singular Operators,cted for an equation with a complex operator of special form. In Section 12.3 we study general iterative methods for solving equations with singular operators, but where the preconditioning operator is non-singular. Section 12.4 is concerned with the construction of special direct and iterative methods for equations with singular operators.
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Two-Level Iterative Methods,on 6.2 and 6.3 this problem is solved in the self-adjoint case. In Section 6.4 we study several ways of choosing the parameters in the non-self-adjoint case based on the volume of . information. In Section 6.5 we look at several sample applications of these methods for solving grid equations.
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Three-Level Iterative Methods,s 7.2, 7.3 the Chebyshev semi-iterative method and the stationary three-level method are considered. In Section 7.4 we investigate the stability of two-level and three-level methods with regard to perturbations of the . data.
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Aleksandr A. Samarskii,Evgenii S. Nikolaevstitutive equations for compressible and incompressible, isotropic hyperelastic materials. The empirical inequalities are introduced for use in subsequent applications. Discussion of special constitutive equations is reserved for another lecture.
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c Flow).Presents examples and open problems for foliated sur.Extrinsic geometry describes properties of foliations on Riemannian manifolds which can be expressed in terms of the second fundamental form of the leaves. The authors of .Topics in Extrinsic Geometry of Codimension-One. .Foliations. achie
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Aleksandr A. Samarskii,Evgenii S. Nikolaevc Flow).Presents examples and open problems for foliated sur.Extrinsic geometry describes properties of foliations on Riemannian manifolds which can be expressed in terms of the second fundamental form of the leaves. The authors of .Topics in Extrinsic Geometry of Codimension-One. .Foliations. achie
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Aleksandr A. Samarskii,Evgenii S. Nikolaevime that metric ideas and concepts could be defined in discrete sets. In particular one can show that graphs or order preserving maps are exactly the class of nonexpansive mappings defined on metric spaces. Pouzet and his students Jawhari and Misane were able to build on Quilliot’s ideas to establis
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Aleksandr A. Samarskii,Evgenii S. Nikolaevime that metric ideas and concepts could be defined in discrete sets. In particular one can show that graphs or order preserving maps are exactly the class of nonexpansive mappings defined on metric spaces. Pouzet and his students Jawhari and Misane were able to build on Quilliot’s ideas to establis
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g to archive and document its use..Subsequently Chris D. Ged.Over the last decade, fluorescence has become the dominant tool in biotechnology and medical imaging. These exciting advances have been underpinned by the advances in time-resolved techniques and instrumentation, probe design, chemical / b
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The Mathematical Theory of Iterative Methods, In Section 5.1 we state the simplest concepts of functional analysis, give the basic properties of linear and non-linear operators in a Hilbert space, and also give several theorems on the solubility of operator equations. In Section 5.2, we give a systematic treatment of difference schemes as oper
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Two-Level Iterative Methods,mation about the operators from the iterative scheme. In Section 6.1 we pose the problem of choosing the parameters for the two-level scheme. In Section 6.2 and 6.3 this problem is solved in the self-adjoint case. In Section 6.4 we study several ways of choosing the parameters in the non-self-adjoin
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Three-Level Iterative Methods,n about the operators of the scheme. In Section 7.1, an estimate is given for the convergence rate of three-level schemes of standard type. In Sections 7.2, 7.3 the Chebyshev semi-iterative method and the stationary three-level method are considered. In Section 7.4 we investigate the stability of tw
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Example Solutions of Elliptic Grid Equations,ection 14.2 we construct direct and iterative methods for solving difference problems in the multi-dimensional case. We consider an iterative method for solving a boundary-value problem of the third kind for an elliptic equation with mixed derivatives in a rectangle. Methods for solving systems of e
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Orthopedics of the Upper and Lower Limb, wodurch die Zelle ihren Eiweissumsatz, den Aufbau des Zelleiweisses und die Spaltung und Verwertung desselben, vollziehen kann. In welcher Weise nun die lebende Zelle die Synthese und die Spaltung regelt, ist eine Frage, die jetzt noch gar nicht beantwortet werden kann. Die Aufrechthaltung einer p
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zed by ISSI from 19 to 22 March 2001 in Bern. The aim of the meeting was to gather ac- tive researchers from various fields (cosmology, astrophysics, nuclear and particle physics as well as space science) to asses the exciting new developments in the search for abundant and yet unknown forms of matt




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