Standard

NONSMOOTHNESS AND QUASIDIFFERENTIABILITY. / Demyanov, V. F.; Polyakova, L. N.; Rubinov, A. M.

в: Mathematical Programming Study, № 29, 01.05.1986, стр. 1-19.

Результаты исследований: Научные публикации в периодических изданиях › статья › Рецензирование

Harvard

Demyanov, VF, Polyakova, LN & Rubinov, AM 1986, 'NONSMOOTHNESS AND QUASIDIFFERENTIABILITY.', Mathematical Programming Study, № 29, стр. 1-19.

APA

Demyanov, V. F., Polyakova, L. N., & Rubinov, A. M. (1986). NONSMOOTHNESS AND QUASIDIFFERENTIABILITY. Mathematical Programming Study, (29), 1-19.

Vancouver

Demyanov VF, Polyakova LN, Rubinov AM. NONSMOOTHNESS AND QUASIDIFFERENTIABILITY. Mathematical Programming Study. 1986 Май 1;(29):1-19.

Author

Demyanov, V. F. ; Polyakova, L. N. ; Rubinov, A. M. / NONSMOOTHNESS AND QUASIDIFFERENTIABILITY. в: Mathematical Programming Study. 1986 ; № 29. стр. 1-19.

BibTeX

@article{9947241554234bebb2c8c05706c48f35,
title = "NONSMOOTHNESS AND QUASIDIFFERENTIABILITY.",
abstract = "It is first shown that quasidifferentiable functions form a very distinct class of nondifferentiable functions. It is demonstrated that we do not need to consider any other class of nonsmooth functions, at least from the point of view of first-order approximation. The heart of quasidifferential calculus is the concept of a quasidifferential - this replaces the concept of a gradient in the smooth case and that of a subdifferential in the convex case.",
author = "Demyanov, {V. F.} and Polyakova, {L. N.} and Rubinov, {A. M.}",
year = "1986",
month = may,
day = "1",
language = "English",
pages = "1--19",
journal = "Mathematical Programming",
issn = "0025-5610",
publisher = "Springer Nature",
number = "29",

}

RIS

TY - JOUR

T1 - NONSMOOTHNESS AND QUASIDIFFERENTIABILITY.

AU - Demyanov, V. F.

AU - Polyakova, L. N.

AU - Rubinov, A. M.

PY - 1986/5/1

Y1 - 1986/5/1

N2 - It is first shown that quasidifferentiable functions form a very distinct class of nondifferentiable functions. It is demonstrated that we do not need to consider any other class of nonsmooth functions, at least from the point of view of first-order approximation. The heart of quasidifferential calculus is the concept of a quasidifferential - this replaces the concept of a gradient in the smooth case and that of a subdifferential in the convex case.

AB - It is first shown that quasidifferentiable functions form a very distinct class of nondifferentiable functions. It is demonstrated that we do not need to consider any other class of nonsmooth functions, at least from the point of view of first-order approximation. The heart of quasidifferential calculus is the concept of a quasidifferential - this replaces the concept of a gradient in the smooth case and that of a subdifferential in the convex case.

UR - http://www.scopus.com/inward/record.url?scp=0022721062&partnerID=8YFLogxK

M3 - Article

AN - SCOPUS:0022721062

SP - 1

EP - 19

JO - Mathematical Programming

JF - Mathematical Programming

SN - 0025-5610

IS - 29

ER -

ID: 36585509