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Geometric conditions of reduction of coexhausters. / Abbasov, Majid E.

2017 Constructive Nonsmooth Analysis and Related Topics (Dedicated to the Memory of V.F. Demyanov), CNSA 2017 - Proceedings. ред. / L. N. Polyakova. Institute of Electrical and Electronics Engineers Inc., 2017. стр. 12-14 7973926.

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Harvard

Abbasov, ME 2017, Geometric conditions of reduction of coexhausters. в LN Polyakova (ред.), 2017 Constructive Nonsmooth Analysis and Related Topics (Dedicated to the Memory of V.F. Demyanov), CNSA 2017 - Proceedings., 7973926, Institute of Electrical and Electronics Engineers Inc., стр. 12-14, 2017 Constructive Nonsmooth Analysis and Related Topics (Dedicated to the Memory of V.F. Demyanov), CNSA 2017, Saint-Petersburg, Российская Федерация, 22/05/17. https://doi.org/10.1109/CNSA.2017.7973926, https://doi.org/10.1109/cnsa.2017.7973926, https://doi.org/10.1109/CNSA.2017.7973926

APA

Abbasov, M. E. (2017). Geometric conditions of reduction of coexhausters. в L. N. Polyakova (Ред.), 2017 Constructive Nonsmooth Analysis and Related Topics (Dedicated to the Memory of V.F. Demyanov), CNSA 2017 - Proceedings (стр. 12-14). [7973926] Institute of Electrical and Electronics Engineers Inc.. https://doi.org/10.1109/CNSA.2017.7973926, https://doi.org/10.1109/cnsa.2017.7973926, https://doi.org/10.1109/CNSA.2017.7973926

Vancouver

Abbasov ME. Geometric conditions of reduction of coexhausters. в Polyakova LN, Редактор, 2017 Constructive Nonsmooth Analysis and Related Topics (Dedicated to the Memory of V.F. Demyanov), CNSA 2017 - Proceedings. Institute of Electrical and Electronics Engineers Inc. 2017. стр. 12-14. 7973926 https://doi.org/10.1109/CNSA.2017.7973926, https://doi.org/10.1109/cnsa.2017.7973926, https://doi.org/10.1109/CNSA.2017.7973926

Author

Abbasov, Majid E. / Geometric conditions of reduction of coexhausters. 2017 Constructive Nonsmooth Analysis and Related Topics (Dedicated to the Memory of V.F. Demyanov), CNSA 2017 - Proceedings. Редактор / L. N. Polyakova. Institute of Electrical and Electronics Engineers Inc., 2017. стр. 12-14

BibTeX

@inproceedings{4b7adc2ca33148df965f5cfa094f9048,
title = "Geometric conditions of reduction of coexhausters",
abstract = "Exhausters and coexhausters were proposed by V.F. Demyanov and is used for studying nonsmooth functions. These objects are families of convex compact sets in terms of which optimality conditions are described. This makes possible to construct effective optimization algorithms for nonsmooth problems. Exhausters and coexhausters are not uniquely defined. The smaller families the easier computations. So the problem of finding the minimal family arises. V.A. Roshchina was the first who considered this problem for exhausters. Here we consider the same problem for coexhausters. We use Roshchina's definition of minimality but propose another, more geometric approach to this question.",
author = "Abbasov, {Majid E.}",
note = "Publisher Copyright: {\textcopyright} 2017 IEEE.; 2017 Constructive Nonsmooth Analysis and Related Topics (Dedicated to the Memory of V.F. Demyanov), CNSA 2017 ; Conference date: 22-05-2017 Through 27-05-2017",
year = "2017",
month = jul,
day = "10",
doi = "10.1109/CNSA.2017.7973926",
language = "English",
pages = "12--14",
editor = "Polyakova, {L. N.}",
booktitle = "2017 Constructive Nonsmooth Analysis and Related Topics (Dedicated to the Memory of V.F. Demyanov), CNSA 2017 - Proceedings",
publisher = "Institute of Electrical and Electronics Engineers Inc.",
address = "United States",

}

RIS

TY - GEN

T1 - Geometric conditions of reduction of coexhausters

AU - Abbasov, Majid E.

N1 - Publisher Copyright: © 2017 IEEE.

PY - 2017/7/10

Y1 - 2017/7/10

N2 - Exhausters and coexhausters were proposed by V.F. Demyanov and is used for studying nonsmooth functions. These objects are families of convex compact sets in terms of which optimality conditions are described. This makes possible to construct effective optimization algorithms for nonsmooth problems. Exhausters and coexhausters are not uniquely defined. The smaller families the easier computations. So the problem of finding the minimal family arises. V.A. Roshchina was the first who considered this problem for exhausters. Here we consider the same problem for coexhausters. We use Roshchina's definition of minimality but propose another, more geometric approach to this question.

AB - Exhausters and coexhausters were proposed by V.F. Demyanov and is used for studying nonsmooth functions. These objects are families of convex compact sets in terms of which optimality conditions are described. This makes possible to construct effective optimization algorithms for nonsmooth problems. Exhausters and coexhausters are not uniquely defined. The smaller families the easier computations. So the problem of finding the minimal family arises. V.A. Roshchina was the first who considered this problem for exhausters. Here we consider the same problem for coexhausters. We use Roshchina's definition of minimality but propose another, more geometric approach to this question.

UR - http://www.scopus.com/inward/record.url?scp=85027463519&partnerID=8YFLogxK

U2 - 10.1109/CNSA.2017.7973926

DO - 10.1109/CNSA.2017.7973926

M3 - Conference contribution

SP - 12

EP - 14

BT - 2017 Constructive Nonsmooth Analysis and Related Topics (Dedicated to the Memory of V.F. Demyanov), CNSA 2017 - Proceedings

A2 - Polyakova, L. N.

PB - Institute of Electrical and Electronics Engineers Inc.

T2 - 2017 Constructive Nonsmooth Analysis and Related Topics (Dedicated to the Memory of V.F. Demyanov), CNSA 2017

Y2 - 22 May 2017 through 27 May 2017

ER -

ID: 7756130