Pages that link to "Item:Q5451423"
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The following pages link to Dynamically equivalent implicit algorithms for the integration of rigid body rotations (Q5451423):
Displaying 17 items.
- An accurate numerical integration scheme for finite rotations using rotation vector parametrization (Q613374) (← links)
- Geometric methods and formulations in computational multibody system dynamics (Q683566) (← links)
- Formulation and performance of variational integrators for rotating bodies (Q1026488) (← links)
- Numerical simulation of a rigid rotating body by Obrechkoff integration (Q1294653) (← links)
- An approach to the integration of the Euler kinematic equations (Q1571288) (← links)
- Iterative estimation of rigid-body transformations (Q1932928) (← links)
- Rotation-minimizing Euler-Rodrigues rigid-body motion interpolants (Q2443064) (← links)
- A numerical test of long-time stability for rigid body integrators (Q2895005) (← links)
- Explicit Newmark/Verlet algorithm for time integration of the rotational dynamics of rigid bodies (Q3369198) (← links)
- Second‐order explicit integrator via composition for coupled rotating rigid bodies applied to roller cone drill bits (Q3546206) (← links)
- Midpoint rule for variational integrators on Lie groups (Q3549811) (← links)
- Semi-implicit reversible algorithms for rigid body rotational dynamics (Q3587841) (← links)
- Quaternion-based rigid body rotation integration algorithms for use in particle methods (Q3623720) (← links)
- Automatic Computation of the Screw Parameters of Rigid-Body Motions. Part II: Infinitesimally-Separated Positions (Q3721859) (← links)
- A discrete momentum‐conserving explicit algorithm for rigid body dynamics analysis (Q5289792) (← links)
- Simple and efficient integration of rigid rotations suitable for constraint solvers (Q5306433) (← links)
- Accurate and efficient simulation of rigid-body rotations. (Q5926793) (← links)
