Control approach to an ill-posed variational inequality

S. Anita; N. Hritonenko; A. Swierniak; G. Marinoschi

doi:10.1051/mmnp/20149410

Control approach to an ill-posed variational inequality

S. Anita
, N. Hritonenko
, A. Swierniak
, G. Marinoschi

Katedra Inżynierii i Biologii Systemów (RAU/RAU1)

Romanian Academy

Wyniki badań: Wkład do czasopisma › Artykuł › recenzja

4 Cytowania z bazy Scopus

Abstrakt

We are concerned with the proof of a generalized solution to an ill-posed variational inequality. This is determined as a solution to an appropriate minimization problem involving a nonconvex functional, treated by an optimal control technique.

Język oryginału	angielski
Strony (od–do)	153-170
Liczba stron	18
Czasopismo	Mathematical Modelling of Natural Phenomena
Tom	9
Numer wydania	4
Identyfikatory DOI	https://doi.org/10.1051/mmnp/20149410
Status publikacji	Opublikowano - 2014

Obszary tematyczne ASJC Scopus

Modelowanie i symulacja
Matematyka stosowana

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10.1051/mmnp/20149410

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title = "Control approach to an ill-posed variational inequality",

abstract = "We are concerned with the proof of a generalized solution to an ill-posed variational inequality. This is determined as a solution to an appropriate minimization problem involving a nonconvex functional, treated by an optimal control technique.",

keywords = "Absorption-desorption processes, Free boundary problems, Ill-posed problems, Nonlinear parabolic equations, Optimal control, Variational inequalities",

author = "S. Anita and N. Hritonenko and A. Swierniak and G. Marinoschi",

year = "2014",

doi = "10.1051/mmnp/20149410",

language = "English",

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journal = "Mathematical Modelling of Natural Phenomena",

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T1 - Control approach to an ill-posed variational inequality

AU - Anita, S.

AU - Hritonenko, N.

AU - Swierniak, A.

AU - Marinoschi, G.

PY - 2014

Y1 - 2014

N2 - We are concerned with the proof of a generalized solution to an ill-posed variational inequality. This is determined as a solution to an appropriate minimization problem involving a nonconvex functional, treated by an optimal control technique.

AB - We are concerned with the proof of a generalized solution to an ill-posed variational inequality. This is determined as a solution to an appropriate minimization problem involving a nonconvex functional, treated by an optimal control technique.

KW - Absorption-desorption processes

KW - Free boundary problems

KW - Ill-posed problems

KW - Nonlinear parabolic equations

KW - Optimal control

KW - Variational inequalities

UR - https://www.scopus.com/pages/publications/84903207245

U2 - 10.1051/mmnp/20149410

DO - 10.1051/mmnp/20149410

M3 - Article

AN - SCOPUS:84903207245

SN - 0973-5348

VL - 9

SP - 153

EP - 170

JO - Mathematical Modelling of Natural Phenomena

JF - Mathematical Modelling of Natural Phenomena

IS - 4

ER -

Control approach to an ill-posed variational inequality

Abstrakt

Obszary tematyczne ASJC Scopus

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