MechanismState

Index

The MechanismState type

RigidBodyDynamics.MechanismStateType
struct MechanismState{X, M, C, JointCollection}

A MechanismState stores state information for an entire Mechanism. It contains the joint configuration and velocity vectors $q$ and $v$, and a vector of additional states $s$. In addition, it stores cache variables that depend on $q$ and $v$ and are aimed at preventing double work.

Type parameters:

  • X: the scalar type of the $q$, $v$, and $s$ vectors.
  • M: the scalar type of the Mechanism
  • C: the scalar type of the cache variables (== promote_type(X, M))
  • JointCollection: the type of the treejoints and nontreejoints members (a TypeSortedCollection subtype)
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Functions

Base.copyto!Method
copyto!(dest, src)

Copy state information in state dest to vector src (ordered [q; v; s]).

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Base.copyto!Method
copyto!(dest, src)

Copy state information in vector src (ordered [q; v; s]) to state dest.

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Base.copyto!Method
copyto!(dest, src)

Copy (minimal representation of) state src to state dest.

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Random.rand!Method
rand!(state)

Randomize both the configuration and velocity. Invalidates cache variables.

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RigidBodyDynamics.bias_accelerationFunction
bias_acceleration(state, joint)
bias_acceleration(state, joint, safe)

Return the bias acceleration across the given joint, i.e. the spatial acceleration of frame_after(joint) with respect to frame_before(joint), expressed in the root frame of the mechanism when all joint accelerations are zero.

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RigidBodyDynamics.bias_accelerationFunction
bias_acceleration(state, body)
bias_acceleration(state, body, safe)

Return the bias acceleration of the given body with respect to the world, i.e. the spatial acceleration of default_frame(body) with respect to the root frame of the mechanism, expressed in the root frame, when all joint accelerations are zero.

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RigidBodyDynamics.configurationMethod
configuration(state)

Return the configuration vector $q$.

Note that this returns a reference to the underlying data in state. The user is responsible for calling setdirty! after modifying this vector to ensure that dependent cache variables are invalidated.

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RigidBodyDynamics.crb_inertiaFunction
crb_inertia(state, body)
crb_inertia(state, body, safe)

Return the composite rigid body inertia body expressed in the root frame of the mechanism.

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RigidBodyDynamics.gravitational_potential_energyFunction
gravitational_potential_energy(state, body)
gravitational_potential_energy(state, body, safe)

Return the gravitational potential energy in the given state, computed as the negation of the dot product of the gravitational force and the center of mass expressed in the Mechanism's root frame.

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RigidBodyDynamics.joint_transformFunction
joint_transform(state, joint)
joint_transform(state, joint, safe)

Return the joint transform for the given joint, i.e. the transform from frame_after(joint) to frame_before(joint).

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RigidBodyDynamics.local_coordinates!Method
local_coordinates!(ϕ, ϕd, state, q0)

Compute local coordinates $\phi$ centered around (global) configuration vector $q_0$, as well as their time derivatives $\dot{\phi}$.

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RigidBodyDynamics.normalize_configuration!Method
normalize_configuration!(state)

Project the configuration vector $q$ onto the configuration manifold.

For example:

  • for a part of $q$ corresponding to a revolute joint, this method is a no-op;
  • for a part of $q$ corresponding to a spherical joint that uses a unit quaternion

to parameterize the orientation of its successor with respect to its predecessor, normalize_configuration! will renormalize the quaternion so that it is indeed of unit length.

Warning

This method does not ensure that the configuration or velocity satisfy joint configuration or velocity limits/bounds.

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RigidBodyDynamics.principal_value!Method
principal_value!(state)

Applies the principalvalue functions from [Rotations.jl](https://github.com/FugroRoames/Rotations.jl/blob/d080990517f89b56c37962ad53a7fd24bd94b9f7/src/principalvalue.jl) to joint angles. This currently only applies to SPQuatFloating joints.

For example:

  • for a part of $q$ corresponding to a revolute joint, this method is a no-op;
  • for a part of $q$ corresponding to a SPQuatFloating joint this function applies

`principal_value the orientation.

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RigidBodyDynamics.rand_configuration!Method
rand_configuration!(state)

Randomize the configuration vector $q$. The distribution depends on the particular joint types present in the associated Mechanism. The resulting $q$ is guaranteed to be on the Mechanism's configuration manifold. Invalidates cache variables.

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RigidBodyDynamics.relative_twistMethod
relative_twist(state, body_frame, base_frame)

Return the twist of body_frame with respect to base_frame, expressed in the Mechanism's root frame.

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RigidBodyDynamics.spatial_inertiaFunction
spatial_inertia(state, body)
spatial_inertia(state, body, safe)

Return the spatial inertia of body expressed in the root frame of the mechanism.

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RigidBodyDynamics.supportsMethod
supports(joint, body, state)

Return whether joint supports body, i.e., joint is a tree joint on the path between body and the root.

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RigidBodyDynamics.twistFunction
twist(state, joint)
twist(state, joint, safe)

Return the joint twist for the given joint, i.e. the twist of frame_after(joint) with respect to frame_before(joint), expressed in the root frame of the mechanism.

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RigidBodyDynamics.twist_wrt_worldFunction
twist_wrt_world(state, body)
twist_wrt_world(state, body, safe)

Return the twist of default_frame(body) with respect to the root frame of the mechanism, expressed in the root frame.

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RigidBodyDynamics.velocityMethod
velocity(state)

Return the velocity vector $v$.

Note that this function returns a read-write reference to a field in state. The user is responsible for calling setdirty! after modifying this vector to ensure that dependent cache variables are invalidated.

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RigidBodyDynamics.zero_configuration!Method
zero_configuration!(state)

'Zero' the configuration vector $q$. Invalidates cache variables.

Note that when the Mechanism contains e.g. quaternion-parameterized joints, $q$ may not actually be set to all zeros; the quaternion part of the configuration vector would be set to identity. The contract is that each of the joint transforms should be an identity transform.

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