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Planiden, Chayne

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Author ID: planiden.chayne Recent zbMATH articles by "Planiden, Chayne"
Published as: Planiden, C.; Planiden, Chayne
Documents Indexed: 13 Publications since 2014

Publications by Year

Citations contained in zbMATH Open

9 Publications have been cited 17 times in 12 Documents Cited by Year
Strongly convex functions, Moreau envelopes, and the generic nature of convex functions with strong minimizers. Zbl 1347.49023
Planiden, C.; Wang, Xianfu
4
2016
Computing proximal points of convex functions with inexact subgradients. Zbl 1401.49039
Hare, W.; Planiden, C.
3
2018
A derivative-free \(\mathcal{V} \mathcal{U}\)-algorithm for convex finite-max problems. Zbl 1443.90331
Hare, Warren; Planiden, Chayne; Sagastizábal, Claudia
2
2020
Epi-convergence: the Moreau envelope and generalized linear-quadratic functions. Zbl 06882319
Planiden, Chayne; Wang, Xianfu
2
2018
Thresholds of prox-boundedness of PLQ functions. Zbl 1347.49022
Hare, W.; Planiden, C.
2
2016
Proximal mappings and Moreau envelopes of single-variable convex piecewise cubic functions and multivariable gauge functions. Zbl 1423.49015
Planiden, C.; Wang, X.
1
2019
Most convex functions have unique minimizers. Zbl 1357.26018
Planiden, C.; Wang, Xianfu
1
2016
Parametrically prox-regular functions. Zbl 1311.49036
Hare, W.; Planiden, C.
1
2014
The NC-proximal average for multiple functions. Zbl 1317.90277
Hare, W.; Planiden, C.
1
2014
A derivative-free \(\mathcal{V} \mathcal{U}\)-algorithm for convex finite-max problems. Zbl 1443.90331
Hare, Warren; Planiden, Chayne; Sagastizábal, Claudia
2
2020
Proximal mappings and Moreau envelopes of single-variable convex piecewise cubic functions and multivariable gauge functions. Zbl 1423.49015
Planiden, C.; Wang, X.
1
2019
Computing proximal points of convex functions with inexact subgradients. Zbl 1401.49039
Hare, W.; Planiden, C.
3
2018
Epi-convergence: the Moreau envelope and generalized linear-quadratic functions. Zbl 06882319
Planiden, Chayne; Wang, Xianfu
2
2018
Strongly convex functions, Moreau envelopes, and the generic nature of convex functions with strong minimizers. Zbl 1347.49023
Planiden, C.; Wang, Xianfu
4
2016
Thresholds of prox-boundedness of PLQ functions. Zbl 1347.49022
Hare, W.; Planiden, C.
2
2016
Most convex functions have unique minimizers. Zbl 1357.26018
Planiden, C.; Wang, Xianfu
1
2016
Parametrically prox-regular functions. Zbl 1311.49036
Hare, W.; Planiden, C.
1
2014
The NC-proximal average for multiple functions. Zbl 1317.90277
Hare, W.; Planiden, C.
1
2014

Citations by Year