def load_FAUST_scan(dpmp, path, isTest):
"""
Load a scan from the Faust dataset
"""
if isTest:
filename = path
else:
filename = path
print 'loading ' + filename
mym = myMesh(filename=filename)
points = mym.v
# Center data
dpmp.scanCenter = np.mean(points, axis=0)
points = points - dpmp.scanCenter
# Build kdtree for likelihood computation
from scipy.spatial import cKDTree
dpmp.kdtree = cKDTree(points)
dpmp.kdpoints = points
# Store mesh and normals
mym.v = points
dpmp.scanMesh = mym
dpmp.scanMeshNormals = mym.estimate_vertex_normals()
def compute_3D_likelihood(dpmp, part, x, return_normals_cost=False):
"""
Computes the likelihood for the particles x (dim * nParticles) of the part part
"""
nParticles = x.shape[1]
logL = np.zeros((nParticles))
zScore = np.zeros((nParticles))
mean=np.zeros(dpmp.nB[part])
sigma=dpmp.body.posePCA[part]['sigma'][0:dpmp.nB[part]]
cov = sigma**2
nScore = np.zeros((nParticles))
if dpmp.likelihoodAlpha[part] == 0:
return dpmp.likelihoodAlpha[part]*logL
for p in xrange(nParticles):
Pw = particle_to_points(dpmp, x[:,p], part)
Pws = Pw[0::dpmp.resolStep,:]
out = dpmp.kdtree.query(Pw[0::dpmp.resolStep,:])
# Also have a cost for matching the normals
if dpmp.compute_normals_cost:
normals = dpmp.scanMeshNormals[out[1],:]
mesh = myMesh(v=Pw, f=dpmp.body.partFaces[part])
K = mesh.estimate_vertex_normals()
L = K[0::dpmp.resolStep,:]
angle = np.arccos(np.sum(normals*L, axis=1))
# Penalty for normals with opposite direction. Arccos returns the angle in [0,pi]
opp = np.where( angle > 3*np.pi/4 )
nScore[p] = - 0.005*len(opp[0])
# Robust function
logL[p] = -np.mean((out[0]**2+dpmp.robustOffset)**dpmp.robustGamma)
logL = logL + zScore + nScore
if return_normals_cost:
return dpmp.likelihoodAlpha[part]*(logL), nScore
else:
return dpmp.likelihoodAlpha[part]*logL
def run(nParticles, nSteps, basePath, faustId, outputPath, isTest, params, code, seed, frameId, genderArgv, lastResult=None):
np.random.seed(seed)
nBtorso = 12
nB = 5
nBshape = 4
gender = 'male'
sbmModel = "model_ho_male_5_reduced"
if genderArgv == 'female':
gender = 'female'
sbmModel = "model_ho_female_5_reduced"
b = sbm.Sbm(basePath)
b.gender = gender
d = dpmp.Dpmp(b, nBtorso, nB, nBshape, nParticles, 0, sbmModel)
d.body.fixedShape = False
d.compute_normals_cost = True
d.select_msg = True
d.probRandomWalk = 0.5
d.use_map_particle_for_rnd_walk = False
d.LMsteps = 5 # Actually is 4
d.init_torso_location = np.zeros((3))
d.init_torso_rotation = np.zeros((3))
d.init_with_global_rotation = True
d.springSigma = 0
d.display = -1
d.verbose = 1
d.likelihoodType = '3Dlikelihood'
if d.verbose > 0:
print 'MODEL ' + sbmModel
print 'GENDER ' + d.body.gender
# Inference parameters
d.particle_genericSigma = params['genericSigma']; d.particle_rSigma = params['rSigma']; d.particle_tSigma = params['tSigma']
d.particle_posePCAsigmaScale = params['posePCAsigmaScale']; d.particle_shapePCAsigmaScale = params['shapePCAsigmaScale']
d.robustOffset = params['robustOffset']; d.robustGamma = params['robustGamma']; l_alphaNormal = params['l_alphaNormal']
l_alphaLoose = params['l_alphaLoose']; l_alphaVeryLoose = params['l_alphaVeryLoose']; s_alphaNormal = params['s_alphaNormal']
s_alphaLoose = params['s_alphaLoose']; s_alphaTight = params['s_alphaTight']; alphaRef = params['alphaRef']
# When to change parameters during inference
if ADAPTIVE_WEIGHTS:
fullModelStart = nSteps/4
refinementStart = 2*nSteps/4
greedyStart = 3*nSteps/4
else:
fullModelStart = 1
refinementStart = nSteps+1
greedyStart = nSteps+1
# Load one example to use as test data
load_mesh.load_FAUST_scan(d, basePath+faustId, isTest)
# Inference
lower_parts = np.array([2, 0, 5, 10, 12, 4, 1, 15])
logB = np.zeros((nSteps))
if ADAPTIVE_WEIGHTS:
d.likelihoodAlpha[:] = l_alphaNormal
d.likelihoodAlpha[lower_parts] = l_alphaVeryLoose
d.stitchAlpha = s_alphaNormal*np.ones((d.nNodes, d.nNodes))
d.stitchAlpha[d.body.parts['ll_r'], d.body.parts['foot_r']] = s_alphaLoose
d.stitchAlpha[d.body.parts['foot_r'], d.body.parts['ll_r']] = s_alphaLoose
d.stitchAlpha[d.body.parts['ll_l'], d.body.parts['foot_l']] = s_alphaLoose
d.stitchAlpha[d.body.parts['foot_l'], d.body.parts['ll_l']] = s_alphaLoose
d.stitchAlpha[d.body.parts['la_r'], d.body.parts['hand_r']] = s_alphaLoose
d.stitchAlpha[d.body.parts['hand_r'], d.body.parts['la_r']] = s_alphaLoose
d.stitchAlpha[d.body.parts['la_l'], d.body.parts['hand_l']] = s_alphaLoose
d.stitchAlpha[d.body.parts['hand_l'], d.body.parts['la_l']] = s_alphaLoose
d.stitchAlpha[d.body.parts['ul_r'], d.body.parts['torso']] = s_alphaTight
d.stitchAlpha[d.body.parts['torso'], d.body.parts['ul_r']] = s_alphaTight
d.stitchAlpha[d.body.parts['ul_l'], d.body.parts['torso']] = s_alphaTight
d.stitchAlpha[d.body.parts['torso'], d.body.parts['ul_l']] = s_alphaTight
else:
d.likelihoodAlpha[:] = l_alphaNormal
d.stitchAlpha = s_alphaNormal*np.ones((d.nNodes, d.nNodes))
d.nSteps = nSteps
for s in range(nSteps):
d.step = s
if ADAPTIVE_WEIGHTS:
if s == fullModelStart:
d.likelihoodAlpha[lower_parts] = l_alphaNormal
d.likelihoodAlpha[d.body.parts['hand_r']] = l_alphaLoose
d.likelihoodAlpha[d.body.parts['hand_l']] = l_alphaLoose
d.likelihoodAlpha[d.body.parts['foot_r']] = l_alphaLoose
d.likelihoodAlpha[d.body.parts['foot_l']] = l_alphaLoose
d.stitchAlpha = s_alphaNormal*np.ones((d.nNodes, d.nNodes))
d.stitchAlpha[d.body.parts['ul_r'], d.body.parts['torso']] = s_alphaTight
d.stitchAlpha[d.body.parts['torso'], d.body.parts['ul_r']] = s_alphaTight
d.stitchAlpha[d.body.parts['ul_l'], d.body.parts['torso']] = s_alphaTight
d.stitchAlpha[d.body.parts['torso'], d.body.parts['ul_l']] = s_alphaTight
# Recompute the likelihood of the particles as I have changed the weight
d.compute_normals_cost = True
for v in d.nodeIdx:
new_L = particles.compute_likelihood(d, v, d.b[v]['x'])
d.b[v]['L'] = new_L.copy()
# Refinement
if s == refinementStart:
d.particle_genericSigma = alphaRef*d.particle_genericSigma
d.particle_rSigma = alphaRef*d.particle_rSigma
d.particle_tSigma = alphaRef*d.particle_tSigma
d.particle_posePCAsigmaScale = alphaRef*d.particle_posePCAsigmaScale
d.particle_shapePCAsigmaScale = alphaRef*d.particle_shapePCAsigmaScale
d.stitchAlpha = s_alphaTight*np.ones((d.nNodes, d.nNodes))
# Greedy resampling around the best solution
if s == greedyStart:
d.select_msg = False # Use m-best instead
d.probRandomWalk = 1.0
d.use_map_particle_for_rnd_walk = True
tic = time.time()
logB[s] = run_DPMP_step(d, s, frameId, lastResult)
toc = time.time() - tic
#if d.display ==4:
#show_all_particles(d, faustId, nParticles, s)
if d.verbose > 0:
#print str(s) + ' time to run DPMP step: ' + str(toc)
logPos, logL, logP = compute_model_log_posterior(d)
#print 'iter ' + str(s) + ' logPos= ' + str(logPos) + ' logL= ' + str(logL) + ' logP= ' + str(logP)
#print str(s) + ': ' + str(logB[s])
#filename = 'faustID_' + faustId + '_' + str(seed) + '_' + str(s) + '.png'
#if d.display > 0:
#ba.show_me(d.body, scan=d.scanMesh, filename='dpmp_step_'+faustId + '_' +str(s)+'.png')
# Show the solution
#if d.display > 0:
#filename = code + 'faustID_' + faustId + '_' + str(seed) + '.png'
#ba.show_me(d.body, dbstop=False, scan=d.scanMesh, filename=filename)
#if d.verbose > 0:
#print 'negative energy at each iteration:'
#print logB
# Save the result as a single mesh
v, f, joints, skeleton = ba.sbm_to_scape_mesh(d.body, d.scanCenter)
mesh_data = {'v':v, 'f':f}
filename = basePath+outputPath+'.pkl'
#dpmp.save_dpmp(d, logB, params, mesh_data, filename)
dpmp.show_result(filename)
# Save in ply
from my_mesh.mesh import myMesh
m = myMesh(v=v, f=f, e=[])
filename = basePath+outputPath + '.ply'
m.save_ply(filename)
# My code starts:
#print len(skeleton)
m = myMesh(v=joints, f=[], e = skeleton)
filename = basePath+outputPath +'_skeleton.ply'
m.save_ply(filename)
# My code ends:
#save landMark file
filename = basePath+outputPath + '.lnd'
m.save_lnd(filename)
return d
'''
This is a short demo to see how to load and use the SMAL model.
Please read the README.txt file for requirements.
'''
from smpl_webuser.serialization import load_model
from my_mesh.mesh import myMesh
import pickle as pkl
import numpy as np
# Load the smal model
model_path = 'smal_CVPR2017.pkl'
model = load_model(model_path)
# Save the mean model
m = myMesh(v=model.r, f=model.f)
m.save_ply('smal_mean_shape.ply')
print 'saved mean shape'
# Load the family clusters data (see paper for details)
# and save the mean per-family shape
# 0-felidae(cats); 1-canidae(dogs); 2-equidae(horses);
# 3-bovidae(cows); 4-hippopotamidae(hippos);
# The clusters are over the shape coefficients (betas);
# setting different betas changes the shape of the model
model_data_path = 'smal_CVPR2017_data.pkl'
data = pkl.load(open(model_data_path))
print(data['cluster_cov'])
for i, betas in enumerate(data['cluster_means']):
if not (i == 4):