The phrase "accurate time step" is correct and usable in written English.
It can be used in contexts related to simulations, numerical methods, or any situation where precise timing intervals are important.
Example: "In our simulation, we need to ensure that each accurate time step is recorded to maintain the integrity of the data."
Alternatives: "precise time interval" or "exact time increment".
This is achieved using a new high-order Discontinuous Galerkin (DG) discretization for the linear elasticity equations, in particular a second-order formulation with Compact DG fluxes and a Runge Kutta time integrator, where the block-diagonal mass matrices allow for efficient, stable, and accurate time stepping.
We present an adaptive high-order accurate time-stepping numerical scheme for the flow of vesicles suspended in Stokesian fluids.
An energy conserving solver using an accurate time-stepping is then able to go back almost perfectly from a complex "turbulent" flow to the simple initial condition.
Comparison of the numerical results, for three example buildings in Los Angeles, Seattle and Boston, obtained by the approximate response spectrum method and accurate time-stepping method utilizing an ensemble of base motions indicates that the response spectrum methods can provide a good estimate of the failure cost for a quick performance-based evaluation of different design alternatives.
A second-order accurate time-stepping scheme for stochastic differential equations (SDE) is found to improve PMC relative to Euler time stepping, which is the first time that a second-order scheme is found to be beneficial, when compared to a first-order scheme, in an LES/PDF application.
Like USC, it leads to accurate results without time step reduction, showing a nearly second order convergence in practice.
We present a novel cell-centered direct Arbitrary-Lagrangian Eulerian (Arbitrary-Lagrangian Eulerianunstructured triALEular meshes that is high order accurate in space and time and that also allows finiteme-accurate local time stepping (LTS).
In this article a new high order accurate cell-centered Arbitrary-Lagrangian Eulerian (Arbitrary-Lagrangian Eulerianme method with time-ALEurate local time stepping (LTS) is presented.
To the knowledge of the author, this is the first high order accurate Lagrangian finite volume method ever presented together with a conservative and time-accurate local time stepping feature.
