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MSC 2010
broader concept
Ordinary differential equations
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Stability and convergence of numerical methods
Stabilitá e convergenza dei metodi numerici
数值方法的稳定性和收敛性
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http://msc2010.org/resources/MSC/2000/65L20
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from MSC1991 value of: Stability of numerical methods
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65L20
is
Subject
of
Raman laser: mathematical and numerical analysis of a model
Numerical analysis of Eulerian multi-fluid models in the context of kinetic formulations for dilute evaporating sprays
Geometric integrators for piecewise smooth Hamiltonian systems
High order numerical methods for highly oscillatory problems
Error estimates for Galerkin reduced-order models of the semi-discrete wave equation
Symplectic local time-stepping in non-dissipative DGTD methods applied to wave propagation problems
Numerical simulation of gluey particles
Analysis of the accuracy and convergence of equation-free projection to a slow manifold
An analysis of noise propagation in the multiscale simulation of coarse Fokker-Planck equations
On time-splitting methods for nonlinear Schrödinger equation with highly oscillatory potential
Analysis of cell size effects in atomistic crack propagation
High order linearly implicit methods for evolution equations
On Lyapunov stability of positive and conservative time integrators and application to second order modified Patankar-Runge-Kutta schemes
Convergence results of a heterogeneous asynchronous newmark time integrators
On the stability of strong-stability-preserving modified Patankar-Runge-Kutta schemes
Efficient inequality-preserving integrators for differential equations satisfying forward Euler conditions
A study of the local dynamics of modified Patankar DeC and higher order modified Patankar-RK methods
Uniformly exponential stability of semi-discrete scheme for a vibration cable with a tip mass under observer-based feedback control
A second-order absorbing boundary condition for two-dimensional peridynamics
A posteriori error estimation for Magnus-type integrators
Characterizations of two different fractional operators without singular kernel
is
narrower concept
of
Ordinary differential equations
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