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检索条件"主题词=splitting algorithms"
53 条 记 录,以下是1-10 订阅
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splitting algorithms FOR NUMERICAL SOLUTION OF NAVIER - STOKES EQUATIONS IN FLUID DYNAMICS PROBLEMS
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JOURNAL OF APPLIED MECHANICS AND TECHNICAL PHYSICS 2021年 第3期62卷 391-400页
作者: Kovenya, V. M. Fed Res Ctr Informat & Computat Technol Novosibirsk 630090 Russia Novosibirsk State Univ Novosibirsk 630090 Russia
Implicit finite-volume predictor-corrector algorithms based on the splitting method are proposed for the numerical solution of the Navier - Stokes equations written in integral form for a compressible gas, and the pro... 详细信息
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splitting algorithms FOR RARE EVENT SIMULATION OVER LONG TIME INTERVALS
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ANNALS OF APPLIED PROBABILITY 2020年 第6期30卷 2963-2998页
作者: Buijsrogge, Anne Dupuis, Paul Snarski, Michael Univ Twente Fac Elect Engn Math & Comp Sci Enschede Netherlands Brown Univ Div Appl Math Providence RI 02912 USA
In this paper we study the performance of splitting algorithms, and in particular the RESTART method, for the numerical approximation of the probability that a process leaves a neighborhood of a metastable point durin... 详细信息
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Linear Convergence Rate of splitting algorithms for Multi-Block Constrained Convex Minimizations
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IEEE ACCESS 2020年 8卷 120694-120700页
作者: Deng, Xiaoge Liu, Feng Huang, Feng Natl Univ Def Technol Coll Comp Natl Lab Parallel & Distributed Proc PDL Changsha 410073 Peoples R China
Multi-block linear constrained separable convex minimizations are ubiquitous and have been drawing increasing attention in recent researches. The alternating direction method of multipliers (ADMM) has been well studie... 详细信息
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An inertial projective splitting method for the sum of two maximal monotone operators
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COMPUTATIONAL & APPLIED MATHEMATICS 2025年 第1期44卷 1-34页
作者: Penton Machado, Majela Univ Fed Bahia Inst Matemat & Estat Campus Ondina Ave Adhemar Barros S-N BR-40170110 Salvador BA Brazil
We propose a projective splitting type method to solve the problem of finding a zero of the sum of two maximal monotone operators. Our method considers inertial and relaxation steps, and also allows inexact solutions ... 详细信息
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A Projective splitting Method for Monotone Inclusions: Iteration-Complexity and Application to Composite Optimization
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JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS 2023年 第2期198卷 552-587页
作者: Machado, Majela Penton Sicre, Mauricio Romero Univ Fed Bahia Inst Matemat Campus OndinaAve Adhemar BarrosS-N Ondina BR-40170110 Salvador Ba Brazil
We propose an inexact projective splitting method to solve the problem of finding a zero of a sum of maximal monotone operators. We perform convergence and complexity analyses of the method by viewing it as a special ... 详细信息
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Reliability-Based splitting algorithms for Time-Constrained Distributed Detection in Random-Access WSNs
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IEEE TRANSACTIONS ON SIGNAL PROCESSING 2014年 第21期62卷 5536-5551页
作者: Laitrakun, Seksan Coyle, Edward J. Georgia Inst Technol Atlanta GA 30309 USA Georgia Inst Technol Sch Elect & Comp Engn Atlanta GA 30332 USA
We consider distributed detection applications for a wireless sensor network (WSN) that has a limited time to collect and process local decisions to produce a global decision. When this time is not sufficient to colle... 详细信息
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A Variational Approach to the Design of Multivariable Discrete-Time Supertwisting-Like algorithms
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IEEE TRANSACTIONS ON AUTOMATIC CONTROL 2025年 第4期70卷 2495-2506页
作者: Miranda-Villatoro, Felix A. Univ Grenoble Alpes CNRS Grenoble INP Lab Jean KuntzmannCtr Inria F-38000 Grenoble France
In this article, a family of discrete-time, supertwisting-like algorithms is presented. The algorithms are naturally vector-valued and are described in an implicit fashion, reminiscent of backward-Euler discretization... 详细信息
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A quantum lattice algorithm with fourth-order accuracy for the one-dimensional Dirac equation
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JOURNAL OF COMPUTATIONAL PHYSICS 2025年 533卷
作者: Dellar, Paul J. Univ Oxford Math Inst Radcliffe Observ Quarter Oxford OX2 6GG England
The discrete time quantum walk is a quantum cellular automaton whose wavefunction comprises pairs of complex numbers assigned to uniformly spaced points on a line. The wavefunction evolves through the application of a... 详细信息
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SOLUTION OF MISMATCHED MONOTONE plus LIPSCHITZ INCLUSION PROBLEMS
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SIAM JOURNAL ON OPTIMIZATION 2024年 第4期34卷 3564-3591页
作者: Chouzenoux, Emilie Pesquet, Jean-Christophe Roldan, Fernando Univ Paris Saclay Cent Supelec CVN Inria F-91190 Gif Sur Yvette France Univ Concepcion Dept Ingn Matemat Concepcion Chile
In this article, we study the convergence of algorithms for solving monotone inclusions in the presence of adjoint mismatch. The adjoint mismatch arises when the adjoint of a linear operator is replaced by an approxim... 详细信息
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Forward-partial inverse-half-forward splitting algorithm for solving monotone inclusions
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SET-VALUED AND VARIATIONAL ANALYSIS 2022年 第4期30卷 1485-1502页
作者: Briceno-Arias, Luis Chen, Jinjian Roldan, Fernando Tang, Yuchao Univ Tecn Federico Santa Maria Dept Math Santiago Chile Nanchang Univ Dept Math Nanchang Peoples R China
In this paper we provide a splitting algorithm for solving coupled monotone inclusions in a real Hilbert space involving the sum of a normal cone to a vector subspace, a maximally monotone, a monotone-Lipschitzian, an... 详细信息
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