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zm}O+D7rpb-u!|Kkh53i4+CQ(trM1`@jnn7l@H6xoK_vQcq diff --git a/_modules/implementations/convergence_controller_classes/estimate_extrapolation_error.html b/_modules/implementations/convergence_controller_classes/estimate_extrapolation_error.html index 3f5bf5d65f..5477e03dcb 100644 --- a/_modules/implementations/convergence_controller_classes/estimate_extrapolation_error.html +++ b/_modules/implementations/convergence_controller_classes/estimate_extrapolation_error.html @@ -544,6 +544,8 @@

Source code for implementations.convergence_controller_classes.estimate_extr default_params = { 'Taylor_order': 2 * num_nodes, 'n': num_nodes, + 'recompute_coefficients': False, + **params, } return {**super().setup(controller, params, description, **kwargs), **default_params} @@ -573,18 +575,21 @@

Source code for implementations.convergence_controller_classes.estimate_extr t_eval = S.time + nodes_[-1] dts = np.append(nodes_[0], nodes_[1:] - nodes_[:-1]) - self.params.Taylor_order = 2 * len(nodes) + self.params.Taylor_order = len(nodes) self.params.n = len(nodes) # compute the extrapolation coefficients - # TODO: Maybe this can be reused - self.get_extrapolation_coefficients(nodes, dts, t_eval) + if None in self.coeff.u or self.params.recompute_coefficients: + self.get_extrapolation_coefficients(nodes, dts, t_eval) # compute the extrapolated solution + if lvl.f[0] is None: + lvl.f[0] = lvl.prob.eval_f(lvl.u[0], lvl.time) + if type(lvl.f[0]) == imex_mesh: - f = [me.impl + me.expl for me in lvl.f] + f = [lvl.f[i].impl + lvl.f[i].expl if self.coeff.f[i] and lvl.f[i] else 0.0 for i in range(len(lvl.f) - 1)] elif type(lvl.f[0]) == mesh: - f = lvl.f + f = [lvl.f[i] if self.coeff.f[i] else 0.0 for i in range(len(lvl.f) - 1)] else: raise DataError( f"Unable to store f from datatype {type(lvl.f[0])}, extrapolation based error estimate only\ @@ -594,7 +599,7 @@

Source code for implementations.convergence_controller_classes.estimate_extr # compute the error with the weighted sum if self.comm: idx = (self.comm.rank + 1) % self.comm.size - sendbuf = self.coeff.u[idx] * lvl.u[idx] + self.coeff.f[idx] * lvl.f[idx] + sendbuf = self.coeff.u[idx] * lvl.u[idx] + self.coeff.f[idx] * f[idx] u_ex = lvl.prob.dtype_u(lvl.prob.init, val=0.0) if self.comm.rank == self.comm.size - 1 else None self.comm.Reduce(sendbuf, u_ex, op=self.sum, root=self.comm.size - 1) else: diff --git a/_modules/implementations/convergence_controller_classes/inexactness.html b/_modules/implementations/convergence_controller_classes/inexactness.html index 5ca750174f..7495a14d5d 100644 --- a/_modules/implementations/convergence_controller_classes/inexactness.html +++ b/_modules/implementations/convergence_controller_classes/inexactness.html @@ -67,8 +67,42 @@

Source code for implementations.convergence_controller_classes.inexactness"ratio": 1e-2, "min_tol": 0, "max_tol": 1e99, + "maxiter": None, + "use_e_tol": 'e_tol' in description['level_params'].keys(), + "initial_tol": 1e-3, + **super().setup(controller, params, description, **kwargs), } - return {**defaults, **super().setup(controller, params, description, **kwargs)} + if defaults['maxiter']: + self.set_maxiter(description, defaults['maxiter']) + return defaults + + +
+[docs] + def dependencies(self, controller, description, **kwargs): + """ + Load the embedded error estimator if needed. + + Args: + controller (pySDC.Controller): The controller + description (dict): The description object used to instantiate the controller + + Returns: + None + """ + super().dependencies(controller, description) + + if self.params.use_e_tol: + from pySDC.implementations.convergence_controller_classes.estimate_embedded_error import ( + EstimateEmbeddedError, + ) + + controller.add_convergence_controller( + EstimateEmbeddedError, + description=description, + ) + + return None
@@ -85,11 +119,27 @@

Source code for implementations.convergence_controller_classes.inexactness None """ for lvl in step.levels: - lvl.prob.newton_tol = max( - [min([lvl.status.residual * self.params.ratio, self.params.max_tol]), self.params.min_tol] + SDC_accuracy = ( + lvl.status.get('error_embedded_estimate', lvl.status.residual) + if self.params.use_e_tol + else lvl.status.residual ) + SDC_accuracy = self.params.initial_tol if SDC_accuracy is None else SDC_accuracy + tol = max([min([SDC_accuracy * self.params.ratio, self.params.max_tol]), self.params.min_tol]) + self.set_tolerance(lvl, tol) + self.log(f'Changed tolerance to {tol:.2e}', step)

+ + +
+[docs] + def set_tolerance(self, lvl, tol): + lvl.prob.newton_tol = tol
+ - self.log(f'Changed Newton tolerance to {lvl.prob.newton_tol:.2e}', step) +
+[docs] + def set_maxiter(self, description, maxiter): + description['problem_params']['newton_maxiter'] = maxiter
diff --git a/_modules/implementations/problem_classes/AllenCahn_2D_FD.html b/_modules/implementations/problem_classes/AllenCahn_2D_FD.html index 166f830bba..c32348dc7a 100644 --- a/_modules/implementations/problem_classes/AllenCahn_2D_FD.html +++ b/_modules/implementations/problem_classes/AllenCahn_2D_FD.html @@ -42,7 +42,7 @@

Source code for implementations.problem_classes.AllenCahn_2D_FD

from scipy.sparse.linalg import cg from pySDC.core.Errors import ParameterError, ProblemError -from pySDC.core.Problem import ptype +from pySDC.core.Problem import ptype, WorkCounter from pySDC.helpers import problem_helper from pySDC.implementations.datatype_classes.mesh import mesh, imex_mesh, comp2_mesh @@ -119,6 +119,7 @@

Source code for implementations.problem_classes.AllenCahn_2D_FD

newton_tol=1e-12, lin_tol=1e-8, lin_maxiter=100, + inexact_linear_ratio=None, radius=0.25, order=2, ): @@ -137,14 +138,19 @@

Source code for implementations.problem_classes.AllenCahn_2D_FD

'nvars', 'nu', 'eps', + 'radius', + 'order', + localVars=locals(), + readOnly=True, + ) + self._makeAttributeAndRegister( 'newton_maxiter', 'newton_tol', 'lin_tol', 'lin_maxiter', - 'radius', - 'order', + 'inexact_linear_ratio', localVars=locals(), - readOnly=True, + readOnly=False, ) # compute dx and get discretization matrix A @@ -165,6 +171,10 @@

Source code for implementations.problem_classes.AllenCahn_2D_FD

self.newton_ncalls = 0 self.lin_ncalls = 0 + self.work_counters['newton'] = WorkCounter() + self.work_counters['rhs'] = WorkCounter() + self.work_counters['linear'] = WorkCounter() + @staticmethod def __get_A(N, dx): """ @@ -241,6 +251,10 @@

Source code for implementations.problem_classes.AllenCahn_2D_FD

# if g is close to 0, then we are done res = np.linalg.norm(g, np.inf) + # do inexactness in the linear solver + if self.inexact_linear_ratio: + self.lin_tol = res * self.inexact_linear_ratio + if res < self.newton_tol: break @@ -249,11 +263,15 @@

Source code for implementations.problem_classes.AllenCahn_2D_FD

# newton update: u1 = u0 - g/dg # u -= spsolve(dg, g) - u -= cg(dg, g, x0=z, tol=self.lin_tol, atol=0)[0] + u -= cg( + dg, g, x0=z, tol=self.lin_tol, maxiter=self.lin_maxiter, atol=0, callback=self.work_counters['linear'] + )[0] # increase iteration count n += 1 # print(n, res) + self.work_counters['newton']() + # if n == self.newton_maxiter: # raise ProblemError('Newton did not converge after %i iterations, error is %s' % (n, res)) @@ -288,12 +306,13 @@

Source code for implementations.problem_classes.AllenCahn_2D_FD

v = u.flatten() f[:] = (self.A.dot(v) + 1.0 / self.eps**2 * v * (1.0 - v**self.nu)).reshape(self.nvars) + self.work_counters['rhs']() return f
[docs] - def u_exact(self, t): + def u_exact(self, t, u_init=None, t_init=None): r""" Routine to compute the exact solution at time :math:`t`. @@ -307,13 +326,19 @@

Source code for implementations.problem_classes.AllenCahn_2D_FD

me : dtype_u The exact solution. """ - - assert t == 0, 'ERROR: u_exact only valid for t=0' me = self.dtype_u(self.init, val=0.0) - for i in range(self.nvars[0]): - for j in range(self.nvars[1]): - r2 = self.xvalues[i] ** 2 + self.xvalues[j] ** 2 - me[i, j] = np.tanh((self.radius - np.sqrt(r2)) / (np.sqrt(2) * self.eps)) + if t > 0: + + def eval_rhs(t, u): + return self.eval_f(u.reshape(self.init[0]), t).flatten() + + me[:] = self.generate_scipy_reference_solution(eval_rhs, t, u_init, t_init) + + else: + for i in range(self.nvars[0]): + for j in range(self.nvars[1]): + r2 = self.xvalues[i] ** 2 + self.xvalues[j] ** 2 + me[i, j] = np.tanh((self.radius - np.sqrt(r2)) / (np.sqrt(2) * self.eps)) return me
@@ -365,6 +390,7 @@

Source code for implementations.problem_classes.AllenCahn_2D_FD

f.impl[:] = self.A.dot(v).reshape(self.nvars) f.expl[:] = (1.0 / self.eps**2 * v * (1.0 - v**self.nu)).reshape(self.nvars) + self.work_counters['rhs']() return f
@@ -396,6 +422,7 @@

Source code for implementations.problem_classes.AllenCahn_2D_FD

def callback(xk): context.num_iter += 1 + self.work_counters['linear']() return context.num_iter me = self.dtype_u(self.init) @@ -416,6 +443,35 @@

Source code for implementations.problem_classes.AllenCahn_2D_FD

self.lin_itercount += context.num_iter return me
+ + +
+[docs] + def u_exact(self, t, u_init=None, t_init=None): + """ + Routine to compute the exact solution at time t. + + Parameters + ---------- + t : float + Time of the exact solution. + + Returns + ------- + me : dtype_u + The exact solution. + """ + me = self.dtype_u(self.init, val=0.0) + if t > 0: + + def eval_rhs(t, u): + f = self.eval_f(u.reshape(self.init[0]), t) + return (f.impl + f.expl).flatten() + + me[:] = self.generate_scipy_reference_solution(eval_rhs, t, u_init, t_init) + else: + me[:] = super().u_exact(t, u_init, t_init) + return me
diff --git a/_modules/implementations/problem_classes/Quench.html b/_modules/implementations/problem_classes/Quench.html index fb1a716306..eed164bfd5 100644 --- a/_modules/implementations/problem_classes/Quench.html +++ b/_modules/implementations/problem_classes/Quench.html @@ -101,6 +101,10 @@

Source code for implementations.problem_classes.Quench

Maximum number of linear iterations inside the Newton solver. direct_solver : bool, optional Indicates if a direct solver should be used. + inexact_linear_ratio : float, optional + Ratio of tolerance of linear solver to the Newton residual, overrides `lintol` + min_lintol : float, optional + Minimal tolerance for the linear solver reference_sol_type : str, optional Indicates which method should be used to compute a reference solution. Choose between ``'scipy'``, ``'SDC'``, or ``'DIRK'``. @@ -147,6 +151,7 @@

Source code for implementations.problem_classes.Quench

liniter=99, direct_solver=True, inexact_linear_ratio=None, + min_lintol=1e-12, reference_sol_type='scipy', ): """ @@ -183,6 +188,7 @@

Source code for implementations.problem_classes.Quench

'lintol', 'liniter', 'inexact_linear_ratio', + 'min_lintol', localVars=locals(), readOnly=False, ) @@ -359,11 +365,11 @@

Source code for implementations.problem_classes.Quench

u = self.dtype_u(u0) res = np.inf delta = self.dtype_u(self.init, val=0.0) - z = self.dtype_u(self.init, val=0.0) # construct a preconditioner for the space solver if not self.direct_solver: M = inv((self.Id - factor * self.A).toarray()) + zero = self.dtype_u(self.init, val=0.0) for n in range(0, self.newton_maxiter): # assemble G such that G(u) = 0 at the solution of the step @@ -377,7 +383,7 @@

Source code for implementations.problem_classes.Quench

break if self.inexact_linear_ratio: - self.lintol = max([res * self.inexact_linear_ratio, 1e-12]) + self.lintol = max([res * self.inexact_linear_ratio, self.min_lintol]) # assemble Jacobian J of G J = self.Id - factor * (self.A + self.get_non_linear_Jacobian(u)) @@ -389,7 +395,7 @@

Source code for implementations.problem_classes.Quench

delta, info = gmres( J, G, - x0=z, + x0=zero, M=M, tol=self.lintol, maxiter=self.liniter, diff --git a/_modules/implementations/problem_classes/polynomial_test_problem.html b/_modules/implementations/problem_classes/polynomial_test_problem.html index b0a2bde42a..0993e56946 100644 --- a/_modules/implementations/problem_classes/polynomial_test_problem.html +++ b/_modules/implementations/problem_classes/polynomial_test_problem.html @@ -40,7 +40,7 @@

Source code for implementations.problem_classes.polynomial_test_problem

import numpy as np from pySDC.core.Problem import ptype -from pySDC.implementations.datatype_classes.mesh import mesh +from pySDC.implementations.datatype_classes.mesh import mesh, imex_mesh
@@ -139,6 +139,44 @@

Source code for implementations.problem_classes.polynomial_test_problem

return me
+ + +
+[docs] +class polynomial_testequation_IMEX(polynomial_testequation): + """ + IMEX version of the polynomial test problem that assigns half the derivative to the implicit part and the other half to the explicit part. + Keep in mind that you still cannot Really perform any solves. + """ + + dtype_f = imex_mesh + +
+[docs] + def eval_f(self, u, t): + """ + Derivative of the polynomial. + + Parameters + ---------- + u : dtype_u + Current values of the numerical solution. + t : float + Current time of the numerical solution is computed. + + Returns + ------- + f : dtype_f + The right-hand side of the problem. + """ + + f = self.dtype_f(self.init) + derivative = self.poly.deriv(m=1)(t) + f.impl[:] = derivative / 2 + f.expl[:] = derivative / 2 + return f
+
+
diff --git a/coverage/coverage-badge.svg b/coverage/coverage-badge.svg index 3be25f96b5..960ad446fd 100644 --- a/coverage/coverage-badge.svg +++ b/coverage/coverage-badge.svg @@ -1 +1 @@ -coverage: 74.24%coverage74.24% \ No newline at end of file +coverage: 74.08%coverage74.08% \ No newline at end of file diff --git a/coverage/d_020efe120a771d8a_fput_py.html b/coverage/d_020efe120a771d8a_fput_py.html index dc1777b0b7..e8e16519b3 100644 --- a/coverage/d_020efe120a771d8a_fput_py.html +++ b/coverage/d_020efe120a771d8a_fput_py.html @@ -65,7 +65,7 @@

» next       coverage.py v7.3.2, - created at 2023-11-09 08:56 +0000 + created at 2023-11-10 06:59 +0000

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» next       coverage.py v7.3.2, - created at 2023-11-09 08:56 +0000 + created at 2023-11-10 06:59 +0000

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» next       coverage.py v7.3.2, - created at 2023-11-09 08:56 +0000 + created at 2023-11-10 06:59 +0000

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» next       coverage.py v7.3.2, - created at 2023-11-09 08:56 +0000 + created at 2023-11-10 06:59 +0000

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» next       coverage.py v7.3.2, - created at 2023-11-09 08:56 +0000 + created at 2023-11-10 06:59 +0000

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» next       coverage.py v7.3.2, - created at 2023-11-09 08:56 +0000 + created at 2023-11-10 06:59 +0000

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