def __init__(self,
pot,
mindist,
tsSearchParams=None,
verbosity=1,
NEBparams=None,
nrefine_max=100,
reoptimize_climbing=0,
pushoff_params=None,
create_neb=NEBDriver):
if pushoff_params is None: pushoff_params = dict()
if NEBparams is None: NEBparams = dict()
if tsSearchParams is None: tsSearchParams = dict()
self.pot = pot
self.mindist = mindist
self.tsSearchParams = tsSearchParams
self.verbosity = int(verbosity)
self.nrefine_max = nrefine_max
self.NEBparams = NEBparams
self.reoptimize_climbing = reoptimize_climbing
self.pushoff_params = pushoff_params
self.res = Result()
self.res.new_transition_states = []
self.create_neb = create_neb
def cg(coords, pot, iprint=-1, tol=1e-3, nsteps=5000, **kwargs):
"""
a wrapper function for conjugate gradient routine in scipy
"""
import scipy.optimize
ret = scipy.optimize.fmin_cg(pot.getEnergy,
coords,
pot.getGradient,
gtol=tol,
full_output=True,
disp=iprint > 0,
maxiter=nsteps,
**kwargs)
res = Result()
res.coords = ret[0]
res.nfev = ret[2]
res.nfev += ret[3] # calls to gradient
res.success = True
warnflag = ret[4]
if warnflag > 0:
# print "warning: problem with quench: ",
res.success = False
if warnflag == 1:
res.message = "Maximum number of iterations exceeded"
if warnflag == 2:
print "Gradient and/or function calls not changing"
res.energy, res.grad = pot.getEnergyGradient(res.coords)
res.nfev += 1
g = res.grad
res.rms = np.linalg.norm(g) / np.sqrt(len(g))
return res
def make_result(self, coords, energy):
from pele.optimize import Result
res = Result()
res.coords = coords
res.energy = energy
res.eigenval = 1.
res.eigenvec = coords.copy()
return res
def lbfgs_scipy(coords, pot, iprint=-1, tol=1e-3, nsteps=15000):
"""
a wrapper function for lbfgs routine in scipy
.. warn::
the scipy version of lbfgs uses linesearch based only on energy
which can make the minimization stop early. When the step size
is so small that the energy doesn't change to within machine precision (times the
parameter `factr`) the routine declares success and stops. This sounds fine, but
if the gradient is analytical the gradient can still be not converged. This is
because in the vicinity of the minimum the gradient changes much more rapidly then
the energy. Thus we want to make factr as small as possible. Unfortunately,
if we make it too small the routine realizes that the linesearch routine
isn't working and declares failure and exits.
So long story short, if your tolerance is very small (< 1e-6) this routine
will probably stop before truly reaching that tolerance. If you reduce `factr`
too much to mitigate this lbfgs will stop anyway, but declare failure misleadingly.
"""
import scipy.optimize
res = Result()
res.coords, res.energy, dictionary = scipy.optimize.fmin_l_bfgs_b(
pot.getEnergyGradient,
coords,
iprint=iprint,
pgtol=tol,
maxfun=nsteps,
factr=10.)
res.grad = dictionary["grad"]
res.nfev = dictionary["funcalls"]
warnflag = dictionary['warnflag']
# res.nsteps = dictionary['nit'] # new in scipy version 0.12
res.nsteps = res.nfev
res.message = dictionary['task']
res.success = True
if warnflag > 0:
print("warning: problem with quench: ", end=' ')
res.success = False
if warnflag == 1:
res.message = "too many function evaluations"
else:
res.message = str(dictionary['task'])
print(res.message)
# note: if the linesearch fails the lbfgs may fail without setting warnflag. Check
# tolerance exactly
if False:
if res.success:
maxV = np.max(np.abs(res.grad))
if maxV > tol:
print(
"warning: gradient seems too large", maxV, "tol =", tol,
". This is a known, but not understood issue of scipy_lbfgs"
)
print(res.message)
res.rms = res.grad.std()
return res
def run(self, Emax):
self.Emax = Emax
res = Result()
res.mciter = 100
res.nsteps = 100
res.naccept = 70
res.x = self.system.get_random_configuration_Emax(self.Emax)
res.energy = self.pot.getEnergy(res.x)
return res
def ode_julia_naive(coords,
pot,
tol=1e-4,
nsteps=2000,
convergence_check=None,
solver_type=de.ROCK2(),
reltol=1e-5,
abstol=1e-5,
**kwargs):
class feval_pot:
""" wrapper class that makes sure the function is right
"""
def __init__(self):
self.nfev = 0
def get_negative_grad(self, x, p, t):
self.nfev += 1
return -pot.getEnergyGradient(x.copy())[1]
def get_energy_gradient(self, x):
self.nfev += 1
return pot.getEnergyGradient(x.copy())
function_evaluate_pot = feval_pot()
converged = False
n = 0
if convergence_check == None:
convergence_check = lambda g: np.max(g) < tol
# initialize ode problem
tspan = (0.0, 10.0)
# tspan
# tspan = (0.0, 10.0)
prob = de.ODEProblem(function_evaluate_pot.get_negative_grad, coords,
tspan)
integrator = de.init(prob, solver_type, reltol=reltol, abstol=abstol)
x_ = np.full(len(coords), np.nan)
while not converged and n < nsteps:
xold = x_
de.step_b(integrator)
x_ = integrator.u
n += 1
converged = convergence_check(de.get_du(integrator))
if converged:
print(de.get_du(integrator))
res = Result()
res.coords = x_
res.energy = pot.getEnergy(x_)
res.rms = 0
res.grad = 0
res.nfev = function_evaluate_pot.nfev
res.nsteps = n
res.success = converged
return res
def __call__(self, x0, stepsize, Emax, energy, seed=None):
if seed is None:
seed = np.random.randint(0, sys.maxint)
x, energy, naccept = lj_mc_cython(x0, self.mciter, stepsize, Emax,
self.radius, seed)
# print ret
res = Result()
res.x0 = x0
res.x = x
res.nsteps = self.mciter
res.naccept = naccept
res.energy = energy
return res
def get_result(self):
res = Result()
res.energy = self.energy
res.gradient = self.gradient
res.coords = self.coords
res.nsteps = self.iter_number
res.rms = np.linalg.norm(res.gradient) / np.sqrt(len(res.gradient))
res.nfev = self.transverse_potential.nfev
res.eigenval = self.eigenval
res.eigenvec = self.get_eigenvector()
res.success = self.stop_criterion_satisfied()
return res
def __init__(self,
coords,
potential,
takeStep,
storage=None,
event_after_step=None,
acceptTest=None,
temperature=1.0,
confCheck=None,
outstream=sys.stdout,
store_initial=True,
iprint=1):
# note: make a local copy of lists of events so that an inputted list is not modified.
if confCheck is None: confCheck = []
if event_after_step is None: event_after_step = []
self.coords = np.copy(coords)
self.storage = storage
self.potential = potential
self.takeStep = takeStep
self.event_after_step = copy.copy(event_after_step) # not deepcopy
self.temperature = temperature
self.naccepted = 0
self.result = Result()
self.result.nfev = 0
self.outstream = outstream
self.printfrq = iprint # controls how often printing is done
self.confCheck = confCheck
if acceptTest:
self.acceptTest = acceptTest
else:
self.acceptTest = metropolis.Metropolis(self.temperature)
self.stepnum = 0
#########################################################################
# store intial structure
#########################################################################
energy = self.potential.getEnergy(self.coords)
self.result.nfev += 1
if self.storage and store_initial:
self.storage(energy, self.coords)
self.markovE = energy
self.result.energy = self.markovE
self.result.coords = self.coords.copy()
def get_results(self):
res = Result()
with self.g.as_default(), self.g.device(self.device):
with self.session.as_default():
g, x = self.compute_gradients(self.model.gloss,
var_list=[self.model.x])[0]
g, x = self.process_grad(g, x)
res.energy = self.model.gloss.eval()
res.coords = x.eval()
res.grad = g.eval()
res.nfev = self.nfev.eval()
res.rms = self.rms.eval()
res.success = self.success.eval()
res.nsteps = self.neval
return res
def _get_lowest_eigenvector_diagonalization(self, coords, **kwargs):
"""compute the lowest eigenvector by diagonalizing the Hessian
This scales as N**3, so can be very slow for large systems.
"""
if self.verbosity > 3:
print "computing the lowest eigenvector by diagonalizing the Hessian"
hess = self.pot.getHessian(coords)
eigenval, evec = get_smallest_eig(hess)
res = Result()
res.eigenval = eigenval
res.eigenvec = evec
res.nfev = 1
res.success = True
res.rms = 0.
return res
def steepest_descent(x0,
pot,
iprint=-1,
dx=1e-4,
nsteps=100000,
tol=1e-3,
maxstep=-1.,
events=None):
"""steepest descent minimization
Notes
-----
this should never be used except for testing purposes. It is a bad implementation
of a terrible minimization routine. It will be very slow.
"""
N = len(x0)
x = x0.copy()
E, V = pot.getEnergyGradient(x)
funcalls = 1
for k in xrange(nsteps):
stp = -V * dx
if maxstep > 0:
stpsize = np.max(np.abs(V))
if stpsize > maxstep:
stp *= maxstep / stpsize
x += stp
E, V = pot.getEnergyGradient(x)
funcalls += 1
rms = np.linalg.norm(V) / np.sqrt(N)
if iprint > 0:
if funcalls % iprint == 0:
print "step %8d energy %20.12g rms gradient %20.12g" % (
funcalls, E, rms)
if events is not None:
for event in events:
event(energy=E, coords=x, rms=rms)
if rms < tol:
break
res = Result()
res.coords = x
res.energy = E
res.rms = rms
res.grad = V
res.nfev = funcalls
res.nsteps = k
res.success = res.rms <= tol
return res
def __call__(self, spins, mciter, stepsize, Emax, energy, seed=None):
mciter = mciter * len(spins)
# energy = self.pot.getEnergy(spins)
newspins, Enew, naccept = mc_ising_c(spins,
mciter, Emax, seed,
self.neighbor_list,
self.nbegin,
self.nend,
energy)
if False:
# test the returned energy
etest = self.pot.getEnergy(newspins)
if np.abs(etest - Enew) > 0.1:
raise Exception("energy returned from c ising mc")
res = Result(x=newspins, energy=Enew, nsteps=mciter, naccept=naccept)
return res
def run(self, fmax=1e-3, steps=100000):
"""Run structure optimization algorithm.
This method will return when the forces on all individual
atoms are less than *fmax* or when the number of steps exceeds
*steps*.
"""
self.fmax = fmax
step = 0
res = Result()
res.success = False
while step < steps:
E, f = self.potential.getEnergyGradient(self.coords)
self.nfev += 1
if self.alternate_stop_criterion is None:
i_am_done = self.converged(f)
else:
i_am_done = self.alternate_stop_criterion(energy=E,
gradient=f,
tol=self.fmax)
if i_am_done:
res.success = True
break
self.step(-f)
self.nsteps += 1
rms = np.linalg.norm(f) / np.sqrt(len(f))
if self.iprint > 0:
if step % self.iprint == 0:
self.logger.info("fire: %s E %s rms %s", step, E, rms)
for event in self.events:
event(coords=self.coords, energy=E, rms=rms)
step += 1
res.nsteps = step
res.nfev = self.nfev
res.coords = self.coords
res.energy = E
res.grad = -f
res.rms = np.linalg.norm(res.grad) / np.sqrt(len(res.grad))
self.result = res
return res
def get_result(self):
"""return a results object"""
trans_res = self.translator.get_result()
rot_result = self.rotator.get_result()
res = Result()
res.eigenval = rot_result.eigenval
res.eigenvec = rot_result.eigenvec
res.coords = trans_res.coords
res.energy, res.grad = self.get_true_energy_gradient(res.coords)
res.rms = trans_res.rms
res.nfev = rot_result.nfev + trans_res.nfev
res.nsteps = self.iter_number
res.success = self.stop_criterion_satisfied()
if res.eigenval > 0:
res.success = False
return res
def read_minimum(self, fin):
"""
the minima and transition states are stored as
1 line with energy
1 line with point group info
natoms lines with eigenvalues
natoms lines with coords
"""
res = Result()
# read energy
line = self.get_next_line()
# print line
res.energy = float(line.split()[0])
# ignore the line with the point group
line = self.get_next_line()
res.eigenvalues = self.read_coords(fin)
res.coords = self.read_coords(fin)
return res
def bfgs_scipy(coords, pot, iprint=-1, tol=1e-3, nsteps=5000, **kwargs):
"""
a wrapper function for the scipy BFGS algorithm
"""
import scipy.optimize
ret = scipy.optimize.fmin_bfgs(pot.getEnergy,
coords,
fprime=pot.getGradient,
gtol=tol,
full_output=True,
disp=iprint > 0,
maxiter=nsteps,
**kwargs)
res = Result()
res.coords = ret[0]
res.energy = ret[1]
res.grad = ret[2]
res.rms = np.linalg.norm(res.grad) / np.sqrt(len(res.grad))
res.nfev = ret[4] + ret[5]
res.nsteps = res.nfev # not correct, but no better information
res.success = np.max(np.abs(res.grad)) < tol
return res
def ode_julia_naive(coords,
pot,
tol=1e-4,
nsteps=20000,
convergence_check=None,
solver_type=de.CVODE_BDF(),
rtol=1e-4,
atol=1e-4,
**kwargs):
class feval_pot:
""" wrapper class that interfaces base potential to functions for ode solver
"""
def __init__(self):
self.nfev = 0
self.nhev = 0
def get_negative_grad(self, x, p, t):
"""
negative grad is f(u, p, t)
"""
self.nfev += 1
return -pot.getEnergyGradient(x.copy())[1]
def get_energy_gradient(self, x):
self.nfev += 1
return pot.getEnergyGradient(x.copy())
def get_jacobian(self, x, p, t):
self.nhev += 1
return -pot.getEnergyGradientHessian(x.copy())[2]
function_evaluate_pot = feval_pot()
converged = False
n = 0
if convergence_check == None:
convergence_check = lambda g: np.linalg.norm(g) < tol
# odefunc = de.ODEFunction(function_evaluate_pot.get_negative_grad, function_evaluate_pot.get_jacobian)
# initialize ode problem
tspan = (0, 10000.0)
f_bound = de.ODEFunction(function_evaluate_pot.get_negative_grad)
# f_free = de.ODEFunction(get_negative_grad,jac = get_jacobian)
prob = de.ODEProblem(f_bound, coords, tspan)
solver = Main.eval("CVODE_BDF(linear_solver=:GMRES)")
integrator = de.init(prob, solver, reltol=rtol, abstol=atol)
x_ = np.full(len(coords), np.nan)
while not converged and n < nsteps:
xold = x_
de.step_b(integrator)
x_ = integrator.u
n += 1
converged = convergence_check(de.get_du(integrator))
res = Result()
res.coords = x_
res.energy = pot.getEnergy(x_)
res.grad = 0
res.nfev = function_evaluate_pot.nfev
res.nsteps = n
res.nhev = function_evaluate_pot.nhev
res.success = converged
# res.nhev = function_evaluate_pot.nhev
return res
def run(self):
"""The main loop of the algorithm"""
coords = np.copy(self.coords)
res = Result() # return object
res.message = []
self._compute_gradients(coords)
iend = 0
for i in xrange(self.nsteps):
iend = i
# get the lowest eigenvalue and eigenvector
self.overlap = self._getLowestEigenVector(coords, i)
overlap = self.overlap
if self.eigenval < 0:
self.negatives_before_check -= 1
# determine whether everything looks OK.
all_ok = self.eigenval < 0 or not self.check_negative
if not all_ok:
if i == 0:
# we need to accept because we haven't saved the state yet
# Also, demand_initial_negative_vec will stop later if needed
all_ok = True
if not all_ok:
if self.negatives_before_check > 0 and not self.demand_initial_negative_vec:
print " positive before check. setting all ok"
all_ok = True
# if everything is OK, then continue, else revert the step
if all_ok:
self._saveState(coords)
self.reduce_step = 0
else:
self.npositive += 1
if self.npositive > self.npositive_max:
logger.warning(
"positive eigenvalue found too many times. ending %s",
self.npositive)
res.message.append(
"positive eigenvalue found too many times %d" %
self.npositive)
break
if self.verbosity > 2:
logger.info(
"the eigenvalue turned positive. %s %s", self.eigenval,
"Resetting last good values and taking smaller steps")
coords = self._resetState()
self.reduce_step += 1
# step uphill along the direction of the lowest eigenvector
coords = self._stepUphill(coords)
# minimize the coordinates in the space perpendicular to the lowest eigenvector
tangent_ret = self._minimizeTangentSpace(
coords, energy=self.get_energy(), gradient=self.get_gradient())
coords = tangent_ret.coords
tangentrms = tangent_ret.rms
# check if we are done and print some stuff
# self._compute_gradients(coords) # this is unnecessary
E = self.get_energy()
grad = self.get_gradient()
rms = np.linalg.norm(grad) * self.rmsnorm
gradpar = np.dot(grad, self.eigenvec) / np.linalg.norm(
self.eigenvec)
if self.iprint > 0:
if (i + 1) % self.iprint == 0:
ostring = "findTS: %3d E %9g rms %8g eigenvalue %9g rms perp %8g grad par %9g overlap %g" % (
i, E, rms, self.eigenval, tangentrms, gradpar, overlap)
extra = " Evec search: %d rms %g" % (
self.leig_result.nfev, self.leig_result.rms)
extra += " Tverse search: %d step %g" % (
self.tangent_result.nfev, self.tangent_move_step)
extra += " Uphill step:%g" % (self.uphill_step_size, )
logger.info("%s %s", ostring, extra)
if callable(self.event):
self.event(energy=E,
coords=coords,
rms=rms,
eigenval=self.eigenval,
stepnum=i)
if rms < self.tol:
break
if self.nfail >= self.nfail_max:
logger.warning(
"stopping findTransitionState. too many failures in eigenvector search %s",
self.nfail)
res.message.append(
"too many failures in eigenvector search %d" % self.nfail)
break
if i == 0 and self.eigenval > 0.:
if self.verbosity > 1:
logger.warning(
"initial eigenvalue is positive - increase NEB spring constant?"
)
if self.demand_initial_negative_vec:
logger.warning(
" aborting transition state search")
res.message.append("initial eigenvalue is positive %f" %
self.eigenval)
break
# done. do one last eigenvector search because coords may have changed
self._getLowestEigenVector(coords, iend)
# print some data
if self.verbosity > 0 or self.iprint > 0:
logger.info("findTransitionState done: %s %s %s %s %s", iend, E,
rms, "eigenvalue", self.eigenval)
success = True
# check if results make sense
if self.eigenval >= 0.:
if self.verbosity > 2:
logger.info(
"warning: transition state is ending with positive eigenvalue %s",
self.eigenval)
success = False
if rms > self.tol:
if self.verbosity > 2:
logger.info(
"warning: transition state search appears to have failed: rms %s",
rms)
success = False
if iend >= self.nsteps:
res.message.append("maximum iterations reached %d" % iend)
# update nfev with the number of calls from the transverse walker
if self._transverse_walker is not None:
twres = self._transverse_walker.get_result()
self.nfev += twres.nfev
res.coords = coords
res.energy = E
res.eigenval = self.eigenval
res.eigenvec = self.eigenvec
res.grad = grad
res.rms = rms
res.nsteps = iend
res.success = success
res.nfev = self.nfev
return res
def __init__(self,
X,
pot,
maxstep=0.1,
maxErise=1e-4,
M=4,
rel_energy=False,
H0=0.1,
events=None,
alternate_stop_criterion=None,
debug=False,
iprint=-1,
nsteps=10000,
tol=1e-5,
logger=None,
energy=None,
gradient=None,
armijo=False,
armijo_c=1e-4,
fortran=False):
X = X.copy()
self.X = X
self.N = len(X)
self.M = M
self.pot = pot
self._use_wolfe = False # this didn't work very well. should probably remove
self._armijo = bool(armijo)
self._wolfe1 = armijo_c
self._wolfe2 = 0.99
self._cython = False # we could make this passable
self._fortran = bool(fortran)
self.funcalls = 0
if energy is not None and gradient is not None:
self.energy = energy
self.G = gradient
else:
self.energy, self.G = self.pot.getEnergyGradient(self.X)
self.funcalls += 1
self.rms = np.linalg.norm(self.G) / np.sqrt(self.N)
self.maxstep = maxstep
self.maxErise = maxErise
self.rel_energy = rel_energy # use relative energy comparison for maxErise
self.events = events # a list of events to run during the optimization
if self.events is None: self.events = []
self.iprint = iprint
self.nsteps = nsteps
self.tol = tol
if logger is None:
self.logger = _logger
else:
self.logger = logger
self.alternate_stop_criterion = alternate_stop_criterion
self.debug = debug # print debug messages
self.s = np.zeros([self.M, self.N]) # position updates
self.y = np.zeros([self.M, self.N]) # gradient updates
if H0 is None:
self.H0 = 0.1
else:
self.H0 = H0
if self.H0 < 1e-10:
self.logger.warning(
"initial guess for inverse Hessian diagonal is negative or too small %s %s",
self.H0, "resetting it to 0.1")
self.H0 = 0.1
self.rho = np.zeros(M)
self.k = 0
self.s[0, :] = self.X
self.y[0, :] = self.G
self.rho[0] = 0. # 1. / np.dot(X,G)
self.dXold = np.zeros(self.X.size)
self.dGold = np.zeros(self.X.size)
self._have_dXold = False
self.nfailed = 0
self.iter_number = 0
self.result = Result()
self.result.message = []
def ode_scipy_naive(coords,
pot,
t_bound=1000,
tol=1e-4,
nsteps=20000,
convergence_check=None,
solver_type='rk45',
**kwargs):
""" This uses rk45 in a minimizer like approach to find the ode
The idea is to solve for the path
dx/dt = - \\grad{E}
Parameters
----------
coords: array
coords input for the quench
pot: array
potential class that has a
getenergygradient function that we need for stepping
nsteps: int
maximum number of steps
tol: float
gives a tolerance for making sure that we have found the minima
kwargs: ...
extra arguments for the integrator
Return
----------
result container with steps and function evaluations
"""
class feval_pot:
""" wrapper class that calculates function evaluations
and makes sure to point the gradient in the right direction
"""
def __init__(self):
self.nfev = 0
def get_gradient(self, t, x):
self.nfev += 1
return -pot.getEnergyGradient(x.copy())[1]
def get_energy_gradient(self, x):
self.nfev += 1
return pot.getEnergyGradient(x.copy())
# This code seems to work for these two solvers
# if solver_type == 'RK23':
# solver = RK23_LS
# else:
# solver = RK23_LS
solver = Radau
# def get_gradient(t, x):
# # gets just the gradient from the potential
# return pot.getEnergyGradient(x)[1]
function_evaluate_pot = feval_pot()
solver = solver(
function_evaluate_pot.get_gradient,
# function_evaluate_pot.get_energy_gradient,
0,
coords,
t_bound,
rtol=1e-3,
atol=1e-3)
# min_step = 10 * np.abs(np.nextafter(t, self.direction * np.inf) - t)
converged = False
n = 0
if convergence_check == None:
convergence_check = lambda g: np.linalg.norm(g) < tol
x_ = np.full(len(coords), np.nan)
while not converged and n < nsteps:
xold = x_
solver.step()
x_ = solver.dense_output().y_old
n += 1
converged = convergence_check(pot.getEnergyGradient(x_)[1])
res = Result()
res.coords = x_
res.nfev = function_evaluate_pot.nfev
print(res.nfev)
res.coords = x_
res.energy = pot.getEnergy(x_)
res.rms = 0
res.grad = 0
res.nsteps = n
res.success = converged
return res
def optimize(self, quenchRoutine=None, **kwargs):
"""
Optimize the band
Notes
-----
the potential for the NEB optimization is not Hamiltonian. This
means that there is no meaningful energy associated with the
potential. Therefore, during the optimization, we can do gradient
following, but we can't rely on the energy for, e.g. determining
step size, which is the default behavior for many optimizers. This
can be worked around by choosing a small step size and a large
maxErise, or by using an optimizer that uses only gradients.
scipy.lbfgs_b seems to work with NEB pretty well, but lbfgs_py and
mylbfgs tend to fail. If you must use one of those try, e.g.
maxErise = 1., maxstep=0.01, tol=1e-2
:quenchRoutine: quench algorithm to use for optimization.
:quenchParams: parameters for the quench """
if quenchRoutine is None:
if self.quenchRoutine is None:
quenchRoutine = mylbfgs
else:
quenchRoutine = self.quenchRoutine
# combine default and passed params. passed params will overwrite default
quenchParams = dict([("nsteps", 300)] +
list(self.quenchParams.items()) +
list(kwargs.items()))
if "iprint" in quenchParams:
self.iprint = quenchParams["iprint"]
if "logger" not in quenchParams:
quenchParams["logger"] = logging.getLogger(
"pele.connect.neb.quench")
if self.use_minimizer_callback:
quenchParams["events"] = [self._step]
self.step = 0
qres = quenchRoutine(self.active.reshape(self.active.size), self,
**quenchParams)
# if isinstance(qres, tuple): # for compatability with old and new quenchers
# qres = qres[4]
self.active[:, :] = qres.coords.reshape(self.active.shape)
if self.copy_potential:
for i in range(0, self.nimages):
pot = self.potential_list[i]
self.energies[i] = pot.getEnergy(self.coords[i, :])
else:
for i in range(0, self.nimages):
self.energies[i] = self.potential.getEnergy(self.coords[i, :])
res = Result()
res.path = self.coords
res.nsteps = qres.nsteps
res.energy = self.energies
res.rms = qres.rms
res.success = False
if qres.rms < quenchParams["tol"]:
res.success = True
return res