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Update IRLS directive to allow multiple GN iterations.
Remove modifications to the ProjGN solver. Update IRLS example.
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@@ -890,14 +890,37 @@ class Tikhonov(Simple):
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class Sparse(Simple):
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"""
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The regularization is:
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.. math::
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R(m) = \\frac{1}{2}\mathbf{(m-m_\\text{ref})^\\top W^\\top R^\\top R W(m-m_\\text{ref})}
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where the IRLS weight
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.. math::
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R = \eta TO FINISH LATER!!!
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So the derivative is straight forward:
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.. math::
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R(m) = \mathbf{W^\\top R^\\top R W (m-m_\\text{ref})}
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The IRLS weights are recomputed after each beta solves.
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It is strongly recommended to do a few Gauss-Newton iterations
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before updating.
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"""
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# set default values
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eps_p = 1e-1
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eps_q = 1e-1
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curModel = None # use a model to compute the weights
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gamma = 1.
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norms = [0., 2., 2., 2.]
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cell_weights = 1.
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eps_p = 1e-1 # Threshold value for the model norm
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eps_q = 1e-1 # Threshold value for the model gradient norm
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curModel = None # Requires model to compute the weights
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gamma = 1. # Model norm scaling to smooth out convergence
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norms = [0., 2., 2., 2.] # Values for norm on (m, dmdx, dmdy, dmdz)
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cell_weights = 1. # Consider overwriting with sensitivity weights
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def __init__(self, mesh, mapping=None, indActive=None, **kwargs):
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Simple.__init__(self, mesh, mapping=mapping, indActive=indActive, **kwargs)
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@@ -971,6 +994,7 @@ class Sparse(Simple):
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def R(self, f_m , eps, exponent):
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# Eta scaling is important for mix-norms...do not mess with it
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eta = (eps**(1.-exponent/2.))**0.5
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r = eta / (f_m**2.+ eps**2.)**((1.-exponent/2.)/2.)
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