NSO
Nonsmooth optimization (NSO) refers to the general problem of minimizing (or maximizing) functions that are typically not differentiable at their minimizers (maximizers). Since the classical theory of optimization presumes certain differentiability and strong regularity assumptions upon the functions to be optimized, it can not be directly utilized. However, due to the complexity of the real world, functions involved in practical applications are often nonsmooth. That is, they are not necessarily differentiable. In what follows, we briefly introduce the basic concepts of nonsmooth analysis and optimization.
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References in zbMATH (referenced in 8 articles , 1 standard article )
Showing results 1 to 8 of 8.
Sorted by year (- Canelas, Alfredo; Carrasco, Miguel; López, Julio: A feasible direction algorithm for nonlinear second-order cone programs (2019)
- Karmitsa, N.; Gaudioso, M.; Joki, K.: Diagonal bundle method with convex and concave updates for large-scale nonconvex and nonsmooth optimization (2019)
- Freire, Wilhelm P.; Lemonge, Afonso C. C.; Fonseca, Tales L.; Franco, Hernando J. R.: A hybrid epigraph directions method for nonsmooth and nonconvex constrained optimization via generalized augmented Lagrangian duality and a genetic algorithm (2018)
- Karmitsa, Napsu: Diagonal bundle method for nonsmooth sparse optimization (2015)
- Burachik, Regina S.; Freire, Wilhelm P.; Kaya, C. Yalçın: Interior epigraph directions method for nonsmooth and nonconvex optimization via generalized augmented Lagrangian duality (2014)
- Tang, Chun-Ming; Liu, Shuai; Jian, Jin-Bao; Li, Jian-Ling: A feasible SQP-GS algorithm for nonconvex, nonsmooth constrained optimization (2014)
- Karmitsa, N.; Bagirov, A. M.: Limited memory discrete gradient bundle method for nonsmooth derivative-free optimization (2012)
- Karmitsa, Napsu; Tanaka Filho, Mario; Herskovits, José: Globally convergent cutting plane method for nonconvex nonsmooth minimization (2011)
Further publications can be found at: http://napsu.karmitsa.fi/publications/