Deflation for semismooth equations
Variational inequalities can in general support distinct solutions. In this paper we study an algorithm for computing distinct solutions of a variational inequality, without varying the initial guess supplied to the solver. The central idea is the combination of a semismooth Newton method with a def...
Autori principali: | Farrell, P, Croci, M, Surowiec, T |
---|---|
Natura: | Journal article |
Lingua: | English |
Pubblicazione: |
Taylor and Francis
2019
|
Documenti analoghi
Documenti analoghi
-
Semismooth Function on Riemannian Manifolds
di: E. Ghahraei
Pubblicazione: (2011-06-01) -
Sparse-spike seismic inversion with semismooth newton algorithm solver
di: Ronghuo Dai
Pubblicazione: (2024-08-01) -
Computing stationary solutions of the two-dimensional Gross–Pitaevskii equation with deflated continuation
di: Charalampidis, E, et al.
Pubblicazione: (2017) -
On strong semismoothness and superlinear convergence of complementarity problems over homogeneous cones
di: Nguyen, Hai Ha
Pubblicazione: (2018) -
Deflation-based identification of nonlinear excitations of the three-dimensional Gross-Pitaevskii equation
di: Boullé, N, et al.
Pubblicazione: (2020)