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  • Search: subject:"Krylov methods"
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Year of publication
Subject
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Krylov methods 5 Preconditioning 2 GMRES 1 GPU computing 1 Interior-point method 1 Julia 1 Krylov processes 1 Krylov subspace methods 1 Large scale optimization 1 Mathematical programming 1 Mathematics 1 Mathematik 1 Mathematische Optimierung 1 Multivariate option pricing 1 Newton-Krylov methods 1 Newton–Krylov methods 1 Nonconvex problems 1 Parallel computing 1 Saddle point problems 1 Saddle-point preconditioning 1 Sample average approximations 1 Sparse linear systems 1 Stochastic programming 1 Stokes problems 1 Theorie 1 Theory 1 Two-fluid flow 1 computational economics 1 dynamic programming 1 finite difference methods 1 forward-looking models 1 numerical linear algebra 1 option pricing 1 parallel Krylov methods 1 parallel computing 1 preconditioning 1 scalability 1 sparse linear systems 1 sparse matrices 1
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Online availability
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Undetermined 3 Free 2
Type of publication
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Article 4 Book / Working Paper 3
Type of publication (narrower categories)
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Arbeitspapier 1 Graue Literatur 1 Non-commercial literature 1 Working Paper 1
Language
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Undetermined 5 English 2
Author
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Pauletto, Giorgio 2 Anitescu, Mihai 1 De Cecchis, Dany 1 Fasano, Giovanni 1 Gilli, Manfred 1 KËLLEZI, Evis 1 López, Hilda 1 Molina, Brígida 1 Montoison, Alexis 1 Mrkaic, Mico 1 Orban, Dominique 1 PAULETTO, Giorgio 1 Petra, Cosmin 1 Roma, Massimo 1
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Institution
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Society for Computational Economics - SCE 1 Swiss Finance Institute 1
Published in...
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Computational Optimization and Applications 2 Computational Economics 1 Computing in Economics and Finance 2001 1 FAME Research Paper Series 1 Les cahiers du GERAD 1 Mathematics and Computers in Simulation (MATCOM) 1
Source
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RePEc 6 ECONIS (ZBW) 1
Showing 1 - 7 of 7
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Krylov.jl : a Julia basket of hand-picked Krylov methods
Montoison, Alexis; Orban, Dominique - 2023 - Revised: February 2023
Persistent link: https://www.econbiz.de/10014226724
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Serial and Parallel Krylov Methods for Implicit Finite Difference Schemes Arising in Multivariate Option Pricing
KËLLEZI, Evis; PAULETTO, Giorgio - Swiss Finance Institute - 2001
(also called Krylov methods) for the solution of the large and sparse linear systems arising while using implicit methods …. Krylov methods are investigated both in serial and in parallel implementations. Computational results show that the parallel …
Persistent link: https://www.econbiz.de/10005612061
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Preconditioning Newton–Krylov methods in nonconvex large scale optimization
Fasano, Giovanni; Roma, Massimo - In: Computational Optimization and Applications 56 (2013) 2, pp. 253-290
We consider an iterative preconditioning technique for non-convex large scale optimization. First, we refer to the solution of large scale indefinite linear systems by using a Krylov subspace method, and describe the iterative construction of a preconditioner which does not involve matrices...
Persistent link: https://www.econbiz.de/10010998360
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A preconditioning technique for Schur complement systems arising in stochastic optimization
Petra, Cosmin; Anitescu, Mihai - In: Computational Optimization and Applications 52 (2012) 2, pp. 315-344
Persistent link: https://www.econbiz.de/10010896534
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FGMRES preconditioning by symmetric/skew-symmetric decomposition of generalized stokes problems
De Cecchis, Dany; López, Hilda; Molina, Brígida - In: Mathematics and Computers in Simulation (MATCOM) 79 (2009) 6, pp. 1862-1877
Krylov methods with and without preconditioning. Numerical experiments with different meshes are presented as well as …
Persistent link: https://www.econbiz.de/10011051224
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Krylov Methods and Preconditioning in Computational Economics Problems
Mrkaic, Mico; Pauletto, Giorgio - Society for Computational Economics - SCE - 2001
(Mrkaic) and pricing of financial options (Gilli, Kellezi and Pauletto). Since Krylov methods can suffer from slow convergence …
Persistent link: https://www.econbiz.de/10005345576
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Parallel Krylov Methods for Econometric Model Simulation
Pauletto, Giorgio; Gilli, Manfred - In: Computational Economics 16 (2000) 1/2, pp. 173-186
This paper investigates parallel solution methods to simulate large-scale macroeconometric models with forward-looking variables. The method chosen is the Newton-Krylov algorithm, and we concentrate on a parallel solution to the sparse linear system arising in the Newton algorithm. We...
Persistent link: https://www.econbiz.de/10005701752
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