Pages that link to "Item:Q1191090"
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The following pages link to Stability analysis of a multi-time step explicit integration method (Q1191090):
Displaying 19 items.
- Stability analysis of linear multistep methods for classical elastodynamics (Q704434) (← links)
- On multi-time-step monolithic coupling algorithms for elastodynamics (Q728618) (← links)
- Stability of multi-time step partitioned integrators for first-order finite element systems (Q1080631) (← links)
- An explicit multi-time step integration method for second order equations (Q1192739) (← links)
- Numerical instability due to varying time steps in explicit wave propagation and mechanics calculations (Q1286094) (← links)
- An implicit multi-time step integration method for structural dynamics problems (Q1288744) (← links)
- Two FETI-based heterogeneous time step coupling methods for Newmark and \(\alpha\)-schemes derived from the energy method (Q1669309) (← links)
- Stable time step estimation for multi-material Eulerian hydrocodes (Q1808066) (← links)
- Explicit multi-time step integration for first and second order finite element semidiscretizations (Q1912147) (← links)
- Critical time-step for central difference integration schemes in discrete methods: translational and rotational degrees of freedom (Q1988094) (← links)
- Enabling fast, stable and accurate peridynamic computations using multi-time-step integration (Q2309202) (← links)
- The effects of element shape on the critical time step in explicit time integrators for elasto-dynamics (Q2952652) (← links)
- Heterogeneous asynchronous time integrators for computational structural dynamics (Q2952676) (← links)
- (Q3191292) (← links)
- Multi-time-step integration using nodal partitioning (Q3766964) (← links)
- (Q4011856) (← links)
- Numerical stability of a variable time step explicit method for Timoshenko and Mindlin type structures (Q4213660) (← links)
- (Q5074963) (← links)
- Stability of an explicit multi-time step integration algorithm for linear structural dynamics equations (Q5961772) (← links)