Add implicit integrator.
Added analytic derivatives of smooth (unconstrained) dynamics forces, with respect to velocities: - Centripetal and Coriolis forces computed by the Recursive Newton-Euler algorithm. - Damping and fluid-drag passive forces. - Actuation forces. A new implicit-in-velocity integrator is implemented using the analytic derivatives. This integrator lies between the Euler and Runge Kutta integrators in terms of both stability and computational cost. PiperOrigin-RevId: 450377010 Change-Id: Ie192b441876c22e732fb749333926f296e0a09cc
This commit is contained in:
committed by
Copybara-Service
parent
1913a02b40
commit
64bc6d27b2
@@ -112,6 +112,7 @@
|
||||
X( nuser_sensor ) \
|
||||
X( nnames ) \
|
||||
X( nM ) \
|
||||
X( nD ) \
|
||||
X( nemax ) \
|
||||
X( njmax ) \
|
||||
X( nconmax ) \
|
||||
@@ -508,6 +509,11 @@
|
||||
X( mjtNum, efc_aref, njmax, 1 ) \
|
||||
X( mjtNum, subtree_linvel, nbody, 3 ) \
|
||||
X( mjtNum, subtree_angmom, nbody, 3 ) \
|
||||
X( int, D_rownnz, nv, 1 ) \
|
||||
X( int, D_rowadr, nv, 1 ) \
|
||||
X( int, D_colind, nD, 1 ) \
|
||||
X( mjtNum, qDeriv, nD, 1 ) \
|
||||
X( mjtNum, qLU, nD, 1 ) \
|
||||
X( mjtNum, actuator_force, nu, 1 ) \
|
||||
X( mjtNum, qfrc_actuator, nv, 1 ) \
|
||||
X( mjtNum, qfrc_smooth, nv, 1 ) \
|
||||
|
||||
Reference in New Issue
Block a user