Publication result detail

Problems with uncertain hysteresis operators and homogenization

Jan Franců

Original Title

Problems with uncertain hysteresis operators and homogenization

English Title

Problems with uncertain hysteresis operators and homogenization

Type

WoS Article

Original Abstract

The paper deals with the reliable solution to the homogenization problem for the scalar heat equation with the uncertain hysteresis Prandtl–Ishlinskii operator. The problem is solved by the so-called worst scenario method. The contribution extends the results of paper Franců (2017), to the corresponding homogenization problem.

English abstract

The paper deals with the reliable solution to the homogenization problem for the scalar heat equation with the uncertain hysteresis Prandtl–Ishlinskii operator. The problem is solved by the so-called worst scenario method. The contribution extends the results of paper Franců (2017), to the corresponding homogenization problem.

Keywords

Heat equation; Homogenization; Reliable solution; Uncertain data; Worst scenario method; Prandtl–Ishlinskii hysteresis operator

Key words in English

Heat equation; Homogenization; Reliable solution; Uncertain data; Worst scenario method; Prandtl–Ishlinskii hysteresis operator

Authors

Jan Franců

RIV year

2022

Released

01.11.2021

Publisher

Elsevier

Location

RADARWEG 29, 1043 NX AMSTERDAM, NETHERLANDS

ISBN

0378-4754

Periodical

MATHEMATICS AND COMPUTERS IN SIMULATION

Volume

189

Number

November 2021

State

Kingdom of the Netherlands

Pages from

368

Pages to

379

Pages count

12

URL

BibTex

@article{BUT175909,
  author="Jan {Franců}",
  title="Problems with uncertain hysteresis operators and homogenization",
  journal="MATHEMATICS AND COMPUTERS IN SIMULATION",
  year="2021",
  volume="189",
  number="November 2021",
  pages="368--379",
  doi="10.1016/j.matcom.2021.04.023",
  issn="0378-4754",
  url="https://www.sciencedirect.com/science/article/pii/S0378475421001543"
}