Switch mjData.{qH,qLD} from reduced ("C") to full ("M") inertia matrix structure. No performance impact of extra zeros because of existing "simple dof" skipping mechanism.
PiperOrigin-RevId: 733523931 Change-Id: Ic8d8a152dda5532331c239cb6b4ce7d8d09b7fff
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Copybara-Service
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51f6aa8b43
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0f563ecf31
@@ -272,7 +272,7 @@ struct mjData_ {
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mjtNum* qM; // total inertia (sparse) (nM x 1)
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// computed by mj_fwdPosition/mj_factorM
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mjtNum* qLD; // L'*D*L factorization of M (sparse) (nC x 1)
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mjtNum* qLD; // L'*D*L factorization of M (sparse) (nM x 1)
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mjtNum* qLDiagInv; // 1/diag(D) (nv x 1)
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// computed by mj_collisionTree
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@@ -305,7 +305,7 @@ struct mjData_ {
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mjtNum* subtree_angmom; // angular momentum about subtree com (nbody x 3)
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// computed by mj_Euler or mj_implicit
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mjtNum* qH; // L'*D*L factorization of modified M (nC x 1)
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mjtNum* qH; // L'*D*L factorization of modified M (nM x 1)
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mjtNum* qHDiagInv; // 1/diag(D) of modified M (nv x 1)
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// computed by mj_resetData
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@@ -300,7 +300,7 @@ struct mjData_ {
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mjtNum* qM; // total inertia (sparse) (nM x 1)
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// computed by mj_fwdPosition/mj_factorM
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mjtNum* qLD; // L'*D*L factorization of M (sparse) (nC x 1)
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mjtNum* qLD; // L'*D*L factorization of M (sparse) (nM x 1)
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mjtNum* qLDiagInv; // 1/diag(D) (nv x 1)
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// computed by mj_collisionTree
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@@ -333,7 +333,7 @@ struct mjData_ {
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mjtNum* subtree_angmom; // angular momentum about subtree com (nbody x 3)
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// computed by mj_Euler or mj_implicit
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mjtNum* qH; // L'*D*L factorization of modified M (nC x 1)
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mjtNum* qH; // L'*D*L factorization of modified M (nM x 1)
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mjtNum* qHDiagInv; // 1/diag(D) of modified M (nv x 1)
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// computed by mj_resetData
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@@ -650,7 +650,7 @@
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X ( mjtNum, actuator_moment, nJmom, 1 ) \
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X ( mjtNum, crb, nbody, 10 ) \
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X ( mjtNum, qM, nM, 1 ) \
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X ( mjtNum, qLD, nC, 1 ) \
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X ( mjtNum, qLD, nM, 1 ) \
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X ( mjtNum, qLDiagInv, nv, 1 ) \
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XMJV( mjtNum, bvh_aabb_dyn, nbvhdynamic, 6 ) \
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XMJV( mjtByte, bvh_active, nbvh, 1 ) \
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@@ -667,7 +667,7 @@
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X ( mjtNum, qfrc_passive, nv, 1 ) \
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X ( mjtNum, subtree_linvel, nbody, 3 ) \
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X ( mjtNum, subtree_angmom, nbody, 3 ) \
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X ( mjtNum, qH, nC, 1 ) \
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X ( mjtNum, qH, nM, 1 ) \
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X ( mjtNum, qHDiagInv, nv, 1 ) \
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X ( int, B_rownnz, nbody, 1 ) \
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X ( int, B_rowadr, nbody, 1 ) \
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@@ -372,7 +372,7 @@ def make_data(
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'efc_aref': (nefc, float),
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'efc_force': (nefc, float),
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'_qM_sparse': (m.nM, float),
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'_qLD_sparse': (m.nC, float),
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'_qLD_sparse': (m.nM, float),
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'_qLDiagInv_sparse': (m.nv, float),
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}
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@@ -511,7 +511,7 @@ def get_data_into(
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value = value[dof_i, dof_j]
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elif field.name == 'qLD' and not support.is_sparse(m):
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# TODO(erikfrey): provide correct qLDs
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value = np.zeros(m.nC)
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value = np.zeros(m.nM)
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elif field.name == 'qLDiagInv' and not support.is_sparse(m):
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value = np.ones(m.nv)
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@@ -92,8 +92,8 @@ class SmoothTest(absltest.TestCase):
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# factor_m
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dx = jax.jit(mjx.factor_m)(mx, mjx.put_data(m, d))
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qLDLegacy = np.zeros(mx.nM) # pylint:disable=invalid-name
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for i in range(m.nC):
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qLDLegacy[d.mapM2C[i]] = d.qLD[i]
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for i in range(m.nM):
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qLDLegacy[d.mapM2M[i]] = d.qLD[i]
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_assert_eq(qLDLegacy, dx.qLD, 'qLD')
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_assert_attr_eq(d, dx, 'qLDiagInv')
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_assert_eq(dx._qLD_sparse, np.zeros(0), '_qLD_sparse')
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@@ -1352,7 +1352,7 @@ class Data(PyTreeNode):
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efc_aref: reference pseudo-acceleration (nefc,)
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efc_force: constraint force in constraint space (nefc,)
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_qM_sparse: qM in sparse representation (nM,)
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_qLD_sparse: qLD in sparse representation (nC,)
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_qLD_sparse: qLD in sparse representation (nM,)
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_qLDiagInv_sparse: qLDiagInv in sparse representation (nv,)
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""" # fmt: skip
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# constant sizes:
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@@ -5356,7 +5356,7 @@ STRUCTS: Mapping[str, StructDecl] = dict([
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inner_type=ValueType(name='mjtNum'),
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),
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doc="L'*D*L factorization of M (sparse)",
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array_extent=('nC',),
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array_extent=('nM',),
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),
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StructFieldDecl(
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name='qLDiagInv',
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@@ -5492,7 +5492,7 @@ STRUCTS: Mapping[str, StructDecl] = dict([
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inner_type=ValueType(name='mjtNum'),
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),
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doc="L'*D*L factorization of modified M",
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array_extent=('nC',),
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array_extent=('nM',),
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),
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StructFieldDecl(
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name='qHDiagInv',
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@@ -2131,7 +2131,7 @@ void mj_projectConstraint(const mjModel* m, mjData* d) {
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// inverse square root of D from inertia LDL decomposition
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mjtNum* sqrtInvD = mjSTACKALLOC(d, nv, mjtNum);
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for (int i=0; i < nv; i++) {
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int diag = d->C_rowadr[i] + d->C_rownnz[i] - 1;
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int diag = d->M_rowadr[i] + d->M_rownnz[i] - 1;
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sqrtInvD[i] = 1 / mju_sqrt(d->qLD[diag]);
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}
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@@ -2167,11 +2167,11 @@ void mj_projectConstraint(const mjModel* m, mjData* d) {
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continue;
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}
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// traverse row j of C, marking new unique nonzeros
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int nnzC = d->C_rownnz[j];
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int adrC = d->C_rowadr[j];
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for (int k=0; k < nnzC; k++) {
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int c = d->C_colind[adrC + k];
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// traverse row j of M, marking new unique nonzeros
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int nnzM = d->M_rownnz[j];
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int adrM = d->M_rowadr[j];
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for (int k=0; k < nnzM; k++) {
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int c = d->M_colind[adrM + k];
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if (marker[c] != r) {
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marker[c] = r;
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nnz++;
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@@ -2251,10 +2251,10 @@ void mj_projectConstraint(const mjModel* m, mjData* d) {
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continue;
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}
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int j = B_colind[i];
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int adrC = d->C_rowadr[j];
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mju_addToSclSparseInc(B + adrB, d->qLD + adrC,
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int adrM = d->M_rowadr[j];
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mju_addToSclSparseInc(B + adrB, d->qLD + adrM,
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nnzB, B_colind + adrB,
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d->C_rownnz[j]-1, d->C_colind + adrC, -b);
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d->M_rownnz[j]-1, d->M_colind + adrM, -b);
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}
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// B(r,:) <- sqrt(inv(D)) * B(r,:)
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@@ -1469,11 +1469,11 @@ void mj_factorI_legacy(const mjModel* m, mjData* d, const mjtNum* M, mjtNum* qLD
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// sparse L'*D*L factorizaton of the inertia matrix M, assumed spd
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void mj_factorM(const mjModel* m, mjData* d) {
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TM_START;
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int nC = m->nC;
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for (int i=0; i < nC; i++) {
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d->qLD[i] = d->qM[d->mapM2C[i]];
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int nM = m->nM;
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for (int i=0; i < nM; i++) {
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d->qLD[i] = d->qM[d->mapM2M[i]];
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}
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mj_factorI(d->qLD, d->qLDiagInv, m->nv, d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
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mj_factorI(d->qLD, d->qLDiagInv, m->nv, d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
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TM_ADD(mjTIMER_POS_INERTIA);
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}
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@@ -1715,7 +1715,7 @@ void mj_solveM(const mjModel* m, mjData* d, mjtNum* x, const mjtNum* y, int n) {
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mju_copy(x, y, n*m->nv);
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}
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mj_solveLD(x, d->qLD, d->qLDiagInv, m->nv, n,
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d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
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d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
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}
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@@ -1727,14 +1727,14 @@ void mj_solveM_island(const mjModel* m, const mjData* d, mjtNum* restrict x, int
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const mjtNum* qLDiagInv = d->qLDiagInv;
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if (island < 0) {
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mj_solveLD(x, qLD, qLDiagInv, m->nv, 1,
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d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
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d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
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return;
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}
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// local copies of key variables
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const int* rownnz = d->C_rownnz;
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const int* rowadr = d->C_rowadr;
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const int* colind = d->C_colind;
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const int* rownnz = d->M_rownnz;
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const int* rowadr = d->M_rowadr;
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const int* colind = d->M_colind;
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const int* diagnum = m->dof_simplenum;
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// local constants: island specific
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@@ -1785,9 +1785,9 @@ void mj_solveM2(const mjModel* m, mjData* d, mjtNum* x, const mjtNum* y,
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int nv = m->nv;
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// local copies of key variables
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const int* rownnz = d->C_rownnz;
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const int* rowadr = d->C_rowadr;
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const int* colind = d->C_colind;
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const int* rownnz = d->M_rownnz;
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const int* rowadr = d->M_rowadr;
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const int* colind = d->M_colind;
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const int* diagnum = m->dof_simplenum;
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const mjtNum* qLD = d->qLD;
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+11
-11
@@ -770,7 +770,7 @@ static void mj_advance(const mjModel* m, mjData* d,
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// Euler integrator, semi-implicit in velocity, possibly skipping factorisation
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void mj_EulerSkip(const mjModel* m, mjData* d, int skipfactor) {
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TM_START;
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int nv = m->nv, nC = m->nC;
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int nv = m->nv, nM = m->nM;
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mj_markStack(d);
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mjtNum* qfrc = mjSTACKALLOC(d, nv, mjtNum);
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mjtNum* qacc = mjSTACKALLOC(d, nv, mjtNum);
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@@ -795,22 +795,22 @@ void mj_EulerSkip(const mjModel* m, mjData* d, int skipfactor) {
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else {
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if (!skipfactor) {
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// qH = M + h*diag(B)
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for (int i=0; i < nC; i++) {
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d->qH[i] = d->qM[d->mapM2C[i]];
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for (int i=0; i < nM; i++) {
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d->qH[i] = d->qM[d->mapM2M[i]];
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}
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for (int i=0; i < nv; i++) {
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d->qH[d->C_rowadr[i] + d->C_rownnz[i] - 1] += m->opt.timestep * m->dof_damping[i];
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d->qH[d->M_rowadr[i] + d->M_rownnz[i] - 1] += m->opt.timestep * m->dof_damping[i];
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}
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// factorize in-place
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mj_factorI(d->qH, d->qHDiagInv, nv, d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
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mj_factorI(d->qH, d->qHDiagInv, nv, d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
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}
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// solve
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mju_add(qfrc, d->qfrc_smooth, d->qfrc_constraint, nv);
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mju_copy(qacc, qfrc, m->nv);
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mj_solveLD(qacc, d->qH, d->qHDiagInv, nv, 1,
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d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
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d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
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}
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// advance state and time
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@@ -939,7 +939,7 @@ void mj_RungeKutta(const mjModel* m, mjData* d, int N) {
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// fully implicit in velocity, possibly skipping factorization
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void mj_implicitSkip(const mjModel* m, mjData* d, int skipfactor) {
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TM_START;
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int nv = m->nv, nM = m->nM, nD = m->nD, nC = m->nC;
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int nv = m->nv, nM = m->nM, nD = m->nD;
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mj_markStack(d);
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mjtNum* qfrc = mjSTACKALLOC(d, nv, mjtNum);
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@@ -987,18 +987,18 @@ void mj_implicitSkip(const mjModel* m, mjData* d, int skipfactor) {
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mju_addScl(MhB, d->qM, MhB, -m->opt.timestep, nM);
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// copy into qH
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for (int i=0; i < nC; i++) {
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d->qH[i] = MhB[d->mapM2C[i]];
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for (int i=0; i < nM; i++) {
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d->qH[i] = MhB[d->mapM2M[i]];
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}
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// factorize in-place
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mj_factorI(d->qH, d->qHDiagInv, nv, d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
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mj_factorI(d->qH, d->qHDiagInv, nv, d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
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}
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// solve for qacc: (qM - dt*qDeriv) * qacc = qfrc
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mju_copy(qacc, qfrc, nv);
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mj_solveLD(qacc, d->qH, d->qHDiagInv, nv, 1,
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d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
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d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
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} else {
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mjERROR("integrator must be implicit or implicitfast");
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@@ -1127,12 +1127,12 @@ void mj_printFormattedData(const mjModel* m, const mjData* d, const char* filena
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printInertia("QM", d->qM, m, fp, float_format);
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printSparse("QLD", d->qLD, m->nv, d->C_rownnz,
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d->C_rowadr, d->C_colind, fp, float_format);
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printSparse("QLD", d->qLD, m->nv, d->M_rownnz,
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d->M_rowadr, d->M_colind, fp, float_format);
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printArray("QLDIAGINV", m->nv, 1, d->qLDiagInv, fp, float_format);
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if (!mju_isZero(d->qHDiagInv, m->nv)) {
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printSparse("QH", d->qH, m->nv, d->C_rownnz, d->C_rowadr, d->C_colind, fp, float_format);
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printSparse("QH", d->qH, m->nv, d->M_rownnz, d->M_rowadr, d->M_colind, fp, float_format);
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printArray("QHDIAGINV", m->nv, 1, d->qHDiagInv, fp, float_format);
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}
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@@ -1097,14 +1097,14 @@ void mj_mulM2(const mjModel* m, const mjData* d, mjtNum* res, const mjtNum* vec)
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// non-simple: add off-diagonals
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if (!m->dof_simplenum[i]) {
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int adr = d->C_rowadr[i];
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res[i] += mju_dotSparse(qLD+adr, vec, d->C_rownnz[i] - 1, d->C_colind+adr, /*flg_unc1=*/0);
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int adr = d->M_rowadr[i];
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res[i] += mju_dotSparse(qLD+adr, vec, d->M_rownnz[i] - 1, d->M_colind+adr, /*flg_unc1=*/0);
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}
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}
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// res *= sqrt(D)
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for (int i=0; i < nv; i++) {
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int diag = d->C_rowadr[i] + d->C_rownnz[i] - 1;
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int diag = d->M_rowadr[i] + d->M_rownnz[i] - 1;
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res[i] *= mju_sqrt(qLD[diag]);
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}
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}
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@@ -556,7 +556,7 @@ void mjv_initPerturb(const mjModel* m, mjData* d, const mjvScene* scn, mjvPertur
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// compute average spatial inertia at selection point
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for (int i=0; i < nv; i++) {
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int diag = d->C_rowadr[i] + d->C_rownnz[i] - 1;
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int diag = d->M_rowadr[i] + d->M_rownnz[i] - 1;
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sqrtInvD[i] = 1 / mju_sqrt(d->qLD[diag]);
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}
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mj_jac(m, d, jac, NULL, selpos, sel);
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@@ -44,9 +44,9 @@ static void BM_factorI(benchmark::State& state, bool legacy, bool coil) {
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mj_markStack(d);
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// M: mass matrix in CSR format
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mjtNum* M = mj_stackAllocNum(d, m->nC);
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for (int i=0; i < m->nC; i++) {
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M[i] = d->qM[d->mapM2C[i]];
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mjtNum* M = mj_stackAllocNum(d, m->nM);
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for (int i=0; i < m->nM; i++) {
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M[i] = d->qM[d->mapM2M[i]];
|
||||
}
|
||||
|
||||
// LDlegacy: legacy LD matrix (size nM)
|
||||
@@ -60,7 +60,7 @@ static void BM_factorI(benchmark::State& state, bool legacy, bool coil) {
|
||||
} else {
|
||||
mju_copy(d->qLD, M, m->nC);
|
||||
mj_factorI(d->qLD, d->qLDiagInv, m->nv,
|
||||
d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
|
||||
d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
@@ -46,9 +46,9 @@ static void BM_solve(benchmark::State& state, SolveType type) {
|
||||
mj_markStack(d);
|
||||
|
||||
// M: mass matrix in CSR format
|
||||
mjtNum* M = mj_stackAllocNum(d, m->nC);
|
||||
for (int i=0; i < m->nC; i++) {
|
||||
M[i] = d->qM[d->mapM2C[i]];
|
||||
mjtNum* M = mj_stackAllocNum(d, m->nM);
|
||||
for (int i=0; i < m->nM; i++) {
|
||||
M[i] = d->qM[d->mapM2M[i]];
|
||||
}
|
||||
|
||||
// LDlegacy: legacy LD matrix (size nM)
|
||||
@@ -74,9 +74,9 @@ static void BM_solve(benchmark::State& state, SolveType type) {
|
||||
case SolveType::kCsr:
|
||||
mju_copy(d->qLD, M, m->nC);
|
||||
mj_factorI(d->qLD, d->qLDiagInv, m->nv,
|
||||
d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
|
||||
d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
|
||||
mj_solveLD(res, d->qLD, d->qLDiagInv, m->nv, 1,
|
||||
d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
|
||||
d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
@@ -52,9 +52,8 @@ static void BM_solveLD(benchmark::State& state, bool featherstone, bool coil) {
|
||||
|
||||
// make legacy matrix
|
||||
mjtNum* LDlegacy = mj_stackAllocNum(d, m->nM);
|
||||
mju_zero(LDlegacy, m->nM);
|
||||
for (int i=0; i < m->nC; i++) {
|
||||
LDlegacy[d->mapM2C[i]] = d->qLD[i];
|
||||
for (int i=0; i < m->nM; i++) {
|
||||
LDlegacy[d->mapM2M[i]] = d->qLD[i];
|
||||
}
|
||||
|
||||
// benchmark
|
||||
@@ -65,7 +64,7 @@ static void BM_solveLD(benchmark::State& state, bool featherstone, bool coil) {
|
||||
mj_solveLD_legacy(m, res, 1, LDlegacy, d->qLDiagInv);
|
||||
} else {
|
||||
mj_solveLD(res, d->qLD, d->qLDiagInv, m->nv, 1,
|
||||
d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
|
||||
d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
|
||||
}
|
||||
}
|
||||
}
|
||||
|
||||
@@ -476,7 +476,7 @@ TEST_F(CoreSmoothTest, FactorI) {
|
||||
int nv = model->nv;
|
||||
vector<mjtNum> Ldense(nv*nv, 0);
|
||||
mju_sparse2dense(Ldense.data(), data->qLD, nv, nv,
|
||||
data->C_rownnz, data->C_rowadr, data->C_colind);
|
||||
data->M_rownnz, data->M_rowadr, data->M_colind);
|
||||
for (int i=0; i < nv; i++) {
|
||||
// set diagonal to 1
|
||||
Ldense[i*nv+i] = 1;
|
||||
@@ -485,7 +485,7 @@ TEST_F(CoreSmoothTest, FactorI) {
|
||||
// dense D matrix
|
||||
vector<mjtNum> Ddense(nv*nv);
|
||||
mju_sparse2dense(Ddense.data(), data->qLD, nv, nv,
|
||||
data->C_rownnz, data->C_rowadr, data->C_colind);
|
||||
data->M_rownnz, data->M_rowadr, data->M_colind);
|
||||
for (int i=0; i < nv; i++) {
|
||||
for (int j=0; j < nv; j++) {
|
||||
// zero everything except the diagonal
|
||||
@@ -521,18 +521,17 @@ TEST_F(CoreSmoothTest, SolveLDs) {
|
||||
|
||||
int nv = m->nv;
|
||||
int nM = m->nM;
|
||||
int nC = m->nC;
|
||||
|
||||
// copy M into LD: Legacy format
|
||||
vector<mjtNum> LDlegacy(nM, 0);
|
||||
for (int i=0; i < nC; i++) {
|
||||
LDlegacy[d->mapM2C[i]] = d->qLD[i];
|
||||
vector<mjtNum> LDlegacy(nM);
|
||||
for (int i=0; i < nM; i++) {
|
||||
LDlegacy[d->mapM2M[i]] = d->qLD[i];
|
||||
}
|
||||
|
||||
// compare LD and LDs densified matrices
|
||||
vector<mjtNum> LDdense(nv*nv);
|
||||
mju_sparse2dense(LDdense.data(), d->qLD, nv, nv,
|
||||
d->C_rownnz, d->C_rowadr, d->C_colind);
|
||||
d->M_rownnz, d->M_rowadr, d->M_colind);
|
||||
vector<mjtNum> LDdense2(nv*nv);
|
||||
mj_fullM(m, LDdense2.data(), LDlegacy.data());
|
||||
|
||||
@@ -551,7 +550,7 @@ TEST_F(CoreSmoothTest, SolveLDs) {
|
||||
|
||||
mj_solveLD_legacy(m, vec.data(), 1, LDlegacy.data(), d->qLDiagInv);
|
||||
mj_solveLD(vec2.data(), d->qLD, d->qLDiagInv, nv, 1,
|
||||
d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
|
||||
d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
|
||||
|
||||
// expect vectors to match up to floating point precision
|
||||
for (int i=0; i < nv; i++) {
|
||||
@@ -573,12 +572,11 @@ TEST_F(CoreSmoothTest, SolveLDmultipleVectors) {
|
||||
|
||||
int nv = m->nv;
|
||||
int nM = m->nM;
|
||||
int nC = m->nC;
|
||||
|
||||
// copy LD into LDlegacy: Legacy format
|
||||
vector<mjtNum> LDlegacy(nM, 0);
|
||||
for (int i=0; i < nC; i++) {
|
||||
LDlegacy[d->mapM2C[i]] = d->qLD[i];
|
||||
vector<mjtNum> LDlegacy(nM);
|
||||
for (int i=0; i < nM; i++) {
|
||||
LDlegacy[d->mapM2M[i]] = d->qLD[i];
|
||||
}
|
||||
|
||||
// compare n LD and LDs vector solve
|
||||
@@ -590,7 +588,7 @@ TEST_F(CoreSmoothTest, SolveLDmultipleVectors) {
|
||||
|
||||
mj_solveLD_legacy(m, vec.data(), n, LDlegacy.data(), d->qLDiagInv);
|
||||
mj_solveLD(vec2.data(), d->qLD, d->qLDiagInv, nv, n,
|
||||
d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
|
||||
d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
|
||||
|
||||
// expect vectors to match up to floating point precision
|
||||
for (int i=0; i < nv*n; i++) {
|
||||
@@ -614,7 +612,7 @@ TEST_F(CoreSmoothTest, SolveM2) {
|
||||
int nv = m->nv;
|
||||
vector<mjtNum> sqrtInvD(nv);
|
||||
for (int i=0; i < nv; i++) {
|
||||
int diag = d->C_rowadr[i] + d->C_rownnz[i] - 1;
|
||||
int diag = d->M_rowadr[i] + d->M_rownnz[i] - 1;
|
||||
sqrtInvD[i] = 1 / mju_sqrt(d->qLD[diag]);
|
||||
}
|
||||
|
||||
@@ -628,7 +626,7 @@ TEST_F(CoreSmoothTest, SolveM2) {
|
||||
|
||||
mj_solveM2(m, d, res.data(), vec.data(), sqrtInvD.data(), n);
|
||||
mj_solveLD(vec2.data(), d->qLD, d->qLDiagInv, nv, n,
|
||||
d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
|
||||
d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
|
||||
|
||||
// expect equality of dot(v, M^-1 * v) and dot(M^-1/2 * v, M^-1/2 * v)
|
||||
for (int i=0; i < n; i++) {
|
||||
@@ -649,29 +647,29 @@ TEST_F(CoreSmoothTest, FactorIs) {
|
||||
mjData* d = mj_makeData(m);
|
||||
mj_forward(m, d);
|
||||
|
||||
int nC = m->nC, nM = m->nM, nv = m->nv;
|
||||
int nM = m->nM, nv = m->nv;
|
||||
|
||||
// copy qM into into qLDlegacy and factorize
|
||||
vector<mjtNum> qLDlegacy(nM);
|
||||
mj_factorI_legacy(m, d, d->qM, qLDlegacy.data(), d->qLDiagInv);
|
||||
|
||||
// copy qLDlegacy into qLDexpected: CSR format
|
||||
vector<mjtNum> qLDexpected(nC);
|
||||
for (int i=0; i < nC; i++) {
|
||||
qLDexpected[i] = qLDlegacy[d->mapM2C[i]]; // mj_factorIs is in-place
|
||||
vector<mjtNum> qLDexpected(nM);
|
||||
for (int i=0; i < nM; i++) {
|
||||
qLDexpected[i] = qLDlegacy[d->mapM2M[i]];
|
||||
}
|
||||
|
||||
// copy qM into qLD: CSR format
|
||||
vector<mjtNum> qLD(nC);
|
||||
for (int i=0; i < nC; i++) {
|
||||
qLD[i] = d->qM[d->mapM2C[i]]; // mj_factorIs is in-place
|
||||
vector<mjtNum> qLD(nM);
|
||||
for (int i=0; i < nM; i++) {
|
||||
qLD[i] = d->qM[d->mapM2M[i]]; // mj_factorI is in-place
|
||||
}
|
||||
|
||||
vector<mjtNum> qLDiagInvExpected(d->qLDiagInv, d->qLDiagInv + nv);
|
||||
vector<mjtNum> qLDiagInv(nv, 0);
|
||||
|
||||
mj_factorI(qLD.data(), qLDiagInv.data(), nv,
|
||||
d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
|
||||
d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
|
||||
|
||||
// expect outputs to match to floating point precision
|
||||
EXPECT_THAT(qLD, Pointwise(DoubleNear(1e-12), qLDexpected));
|
||||
@@ -681,12 +679,12 @@ TEST_F(CoreSmoothTest, FactorIs) {
|
||||
vector<mjtNum> LDdense(nv*nv);
|
||||
|
||||
mju_sparse2dense(LDdense.data(), qLDexpected.data(), nv, nv,
|
||||
d->C_rownnz, d->C_rowadr, d->C_colind);
|
||||
PrintMatrix(LDdense.data(), nv, nv, 2);
|
||||
d->M_rownnz, d->M_rowadr, d->M_colind);
|
||||
PrintMatrix(LDdense.data(), nv, nv, 2, "qLDexpected");
|
||||
|
||||
mju_sparse2dense(LDdense.data(), qLDs.data(), nv, nv,
|
||||
d->C_rownnz, d->C_rowadr, d->C_colind);
|
||||
PrintMatrix(LDdense.data(), nv, nv, 2);
|
||||
mju_sparse2dense(LDdense.data(), qLD.data(), nv, nv,
|
||||
d->M_rownnz, d->M_rowadr, d->M_colind);
|
||||
PrintMatrix(LDdense.data(), nv, nv, 2, "qLD");
|
||||
*/
|
||||
|
||||
mj_deleteData(d);
|
||||
|
||||
@@ -436,7 +436,7 @@ static void LinearSystem(const mjModel* m, mjData* d, mjtNum* A, mjtNum* B) {
|
||||
Ac[nv*nv + i*nv + i] = -m->dof_damping[i];
|
||||
}
|
||||
mj_solveLD(Ac, d->qH, d->qHDiagInv, nv, 2*nv,
|
||||
d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
|
||||
d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
|
||||
|
||||
// A = [dt*Ac; Ac]
|
||||
mju_transpose(A, Ac, 2*nv, nv);
|
||||
@@ -464,7 +464,7 @@ static void LinearSystem(const mjModel* m, mjData* d, mjtNum* A, mjtNum* B) {
|
||||
mju_sparse2dense(Bc, d->actuator_moment, nu, nv, d->moment_rownnz,
|
||||
d->moment_rowadr, d->moment_colind);
|
||||
mj_solveLD(Bc, d->qH, d->qHDiagInv, nv, nu,
|
||||
d->C_rownnz, d->C_rowadr, m->dof_simplenum, d->C_colind);
|
||||
d->M_rownnz, d->M_rowadr, m->dof_simplenum, d->M_colind);
|
||||
mju_transpose(BcT, Bc, nu, nv);
|
||||
mju_scl(B, BcT, dt*dt, nu*nv);
|
||||
mju_scl(B+nu*nv, BcT, dt, nu*nv);
|
||||
|
||||
@@ -32,7 +32,6 @@ namespace {
|
||||
using ::std::vector;
|
||||
using ::testing::ContainsRegex; // NOLINT
|
||||
using ::testing::DoubleNear;
|
||||
using ::testing::ElementsAreArray;
|
||||
using ::testing::Eq;
|
||||
using ::testing::MatchesRegex;
|
||||
using ::testing::NotNull;
|
||||
|
||||
+3
-2
@@ -113,9 +113,10 @@ inline std::vector<mjtNum> AsVector(const mjtNum* array, int n) {
|
||||
}
|
||||
|
||||
// Prints a matrix to stderr, useful for debugging.
|
||||
inline void PrintMatrix(const mjtNum* mat, int nrow, int ncol, int p = 5) {
|
||||
inline void PrintMatrix(const mjtNum* mat, int nrow, int ncol, int p = 5,
|
||||
std::string_view name = "") {
|
||||
std::cerr.precision(p);
|
||||
std::cerr << "\n";
|
||||
std::cerr << name << "\n";
|
||||
for (int r = 0; r < nrow; r++) {
|
||||
for (int c = 0; c < ncol; c++) {
|
||||
mjtNum val = mat[c + r*ncol];
|
||||
|
||||
Reference in New Issue
Block a user