Exact(1)
The function ϕ:ℜ → ℜ is a diffusion function that controls the regularization behavior.
Similar(59)
Usually, during the modeling process, the SA is controlled through a rather simple regularization imposing smooth behavior in space and time.
To deal with such an ill-posed behavior, Tikhonov's regularization method in conjunction with the generalized singular-value decomposition (GSVD) is adopted.
The latter is needed for area-incompressible material behavior, where penalty-type regularizations can lead to misleading results.
Numerical convergence due to cohesive/friction softening behaviors is solved by viscous regularization.
According to the ill-posed behavior of the inverse problem, some regularization tools must be performed and the Tikhonov penalization type is the most commonly used in optical tomography applications.
A two-stage Tikhonov regularization numerical strategy was developed to obtain the true viscous behavior and wall slip of barite-weighted drilling fluids containing a high particle fraction.
Progressive microcracking in brittle or quasi-brittle materials, as described by damage models, presents a softening behavior that in turn requires the use of regularization methods in order to maintain objective results.
Such regularization phases seem to be a primary characteristic of self-organized behavior in these ecosystems.
Clearly, their behavior is strongly biased in case of the small regularization parameter, while they perform similarly in case of a proper regularization.
Regularization of the third time derivative alone leads to highly oscillating field behavior.
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