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Opis bibliograficzny
Główni autorzy:	Ding, Hengfei, Zhang, Yuxin, Yi, Qian
Format:	Preprint
Wydane:	2025
Hasła przedmiotowe:	Numerical Analysis
Dostęp online:	https://arxiv.org/abs/2502.02113
Etykiety:	Dodaj etykietę Nie ma etykietki, Dołącz pierwszą etykiete!

Podobne zapisy

Implicit integration factor method coupled with Padé approximation strategy for nonlocal Allen-Cahn equation
od: Zhang, Yuxin, i wsp.
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Matrix- and tensor-oriented numerical schemes for the evolutionary space-fractional complex Ginzburg--Landau equation
od: Caliari, Marco, i wsp.
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The Ginzburg-Landau equations: Vortex states and numerical multiscale approximations
od: Döding, Christian, i wsp.
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A low-rank Lie-Trotter splitting approach for nonlinear fractional complex Ginzburg-Landau equations
od: Zhao, Yong-Liang, i wsp.
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A semi-implicit DLN Galerkin finite element method for coupled Ginzburg-Landau equations with general nonlinearity
od: Guan, Zhen, i wsp.
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Influence of gauges in the numerical simulation of the time-dependent Ginzburg-Landau model
od: Tain, Cyril, i wsp.
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Efficient simulation of complex Ginzburg--Landau equations using high-order exponential-type methods
od: Caliari, Marco, i wsp.
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Simulation of the magnetic Ginzburg-Landau equation via vortex tracking
od: Corso, Thiago Carvalho, i wsp.
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A Relaxed Step-Ratio Constraint for Time-Fractional Cahn--Hilliard Equations: Analysis and Computation
od: Li, Shipeng, i wsp.
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Diagonal and normal with Toeplitz-block splitting iteration method for space fractional coupled nonlinear Schrödinger equations with repulsive nonlinearities
od: Zhang, Fei-Yan, i wsp.
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Finite-dimensional approximations of random attractor for stochastic discrete complex Ginzburg-Landau equations
od: Fang, Xinjie, i wsp.
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Vortex-capturing multiscale spaces for the Ginzburg-Landau equation
od: Blum, Maria, i wsp.
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A hyperboloidal method for numerical simulations of multidimensional nonlinear wave equations: nonlinear tails
od: Rinne, Oliver
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Numerical analysis of the homogeneous Landau equation: approximation, error estimates and simulation
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An efffcient numerical scheme for two-dimensional nonlinear time fractional Schrödinger equation
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Implicit Integration of the Time-Dependent Ginzburg-Landau Equations of Superconductivity
od: Gunter, D. O., i wsp.
Wydane: (1999)

Stability estimates for Interior Penalty D.G. Methods for the Nonlinear Dynamics of the complex Ginzburg Landau equation
od: Kostas, Dimitrios
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Weighted implicit-explicit discontinuous Galerkin methods for two-dimensional Ginzburg-Landau equations on general meshes
od: Guan, Zhen, i wsp.
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Mathematical and numerical modeling of coupled oxygen dynamics and neuronal electrophysiology
od: Daniele, Francesco, i wsp.
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On second-order optimality in the high-$κ$ regime of the Ginzburg-Landau model
od: Döding, Christian
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GLENN: Neural network-enhanced computation of Ginzburg-Landau energy minimizers
od: Crocoll, Michael, i wsp.
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A novel class of arbitrary high-order numerical schemes for fractional differential equations
od: Ding, Peng, i wsp.
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A discretization for the nonlinear parabolic evolution equation of fractional order in space
od: Cho, Chien-Hong, i wsp.
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Mathematical analysis and numerical comparison of energy-conservative schemes for the Zakharov equations
od: Kawai, Shuto, i wsp.
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Computation of excited states for the nonlinear Schr{ö}dinger equation: numerical and theoretical analysis
od: Besse, Christophe, i wsp.
Wydane: (2023)

The frozen-field approximation and the Ginzburg-Landau equations of superconductivity
od: Kaper, H. G., i wsp.
Wydane: (2000)

Homogenization principle and numerical analysis for fractional stochastic differential equations with different scales
od: Wang, Zhaoyang, i wsp.
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Numerical analysis of linear and nonlinear time-fractional subdiffusion equations
od: Yang, Yubo, i wsp.
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A Fourier spectral method for the cutoff Boltzmann equation: Convergence analysis and numerical simulation
od: Gui, Yanzhi, i wsp.
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On the solution of the modified Ginzburg-Landau type equation for one-dimensional superconductor in presence of a normal layer
od: Genchev, Z. D., i wsp.
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A Structure-Preserving Scheme for the Time-Dependent Ginzburg-Landau Model with BCS Gap Coupling
od: Wang, Boyi, i wsp.
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A numerical method for the fractional Zakharov-Kuznetsov equation
od: Dwivedi, Mukul, i wsp.
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Upwind-and-shifted numerical scheme for fractional convection equation
od: Chou, Lot-Kei, i wsp.
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Mathematical and numerical study on the ground states of rotating spin-orbit coupled spin-1 Bose-Einstein condensates
od: Wang, Jing, i wsp.
Wydane: (2026)

Two families of novel second-order fractional numerical formulas and their applications to fractional differential equations
od: Yin, BaoLi, i wsp.
Wydane: (2019)

Mathematical modeling and numerical multigoal-oriented a posteriori error control and adaptivity for a stationary, nonlinear, coupled flow temperature model with temperature dependent density
od: Beuchler, Sven, i wsp.
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Optimal numerical integration for functions in fractional Gaussian Sobolev spaces
od: Nguyen, Van Kien
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The pollution effect for FEM approximations of the Ginzburg-Landau equation
od: Chaumont-Frelet, Théophile, i wsp.
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An explicit unconditionally stable numerical method for solving damped nonlinear Schrödinger equations with a focusing nonlinearity
od: Bao, Weizhu, i wsp.
Wydane: (2003)

A new analytical technique of the fully implicit Crank-Nicolson discontinuous Galerkin method for the Ginzburg-Landau Model
od: Cao, Xianxian, i wsp.
Wydane: (2025)