Detail publikačního výsledku

Capillary transfer coefficient of polynomial type in the diffusion equation

ŠKRIPKOVÁ, L.

Originální název

Capillary transfer coefficient of polynomial type in the diffusion equation

Anglický název

Capillary transfer coefficient of polynomial type in the diffusion equation

Druh

Stať ve sborníku v databázi WoS či Scopus

Originální abstrakt

Problem of the capillary transfer of the liquids in porous media is very actual because most of the standard building materials are characterized by a porous structure. In the present paper, we describe the process of absorbtion by a diffusion equation and investigate an inverse problem for this equation to express capillary transfer coefficient in a form of a polynomial.

Anglický abstrakt

Problem of the capillary transfer of the liquids in porous media is very actual because most of the standard building materials are characterized by a porous structure. In the present paper, we describe the process of absorbtion by a diffusion equation and investigate an inverse problem for this equation to express capillary transfer coefficient in a form of a polynomial.

Klíčová slova

capillary conduction, diffusion equation, inverse problem

Klíčová slova v angličtině

capillary conduction, diffusion equation, inverse problem

Autoři

ŠKRIPKOVÁ, L.

Rok RIV

2014

Vydáno

17.09.2013

Nakladatel

American Institute of Physics

Místo

Melville, New York

ISBN

978-0-7354-1184-5

Kniha

11th International Conference of Numerical Analysis and Applied Mathematics 2013, AIP Conference Proceedings 1558

ISSN

0094-243X

Periodikum

AIP conference proceedings

Stát

Spojené státy americké

Strany od

1008

Strany do

1011

Strany počet

4

BibTex

@inproceedings{BUT103008,
  author="Lucia {Škripková}",
  title="Capillary transfer coefficient of polynomial type in the diffusion equation",
  booktitle="11th International Conference of Numerical Analysis and Applied Mathematics 2013, AIP Conference Proceedings 1558",
  year="2013",
  journal="AIP conference proceedings",
  pages="1008--1011",
  publisher="American Institute of Physics",
  address="Melville, New York",
  doi="10.1063/1.4825674",
  isbn="978-0-7354-1184-5",
  issn="0094-243X"
}