Detail publikačního výsledku

Solution of the Dirichlet Boundary Value problem for One System of Linear Partial Differential Equations with Delay

DIBLÍK, J.; KHUSAINOV, D.; KUKHARENKO, O.

Originální název

Solution of the Dirichlet Boundary Value problem for One System of Linear Partial Differential Equations with Delay

Anglický název

Solution of the Dirichlet Boundary Value problem for One System of Linear Partial Differential Equations with Delay

Druh

Stať ve sborníku v databázi WoS či Scopus

Originální abstrakt

The Dirichlet boundary value problem for a system of linear autonomous delayed partial differential equations of the second order is considered. A solution is presented in an analytical form of formal series for the case, when matrices of coefficients are commutative and their eigenvalues are real and different.

Anglický abstrakt

The Dirichlet boundary value problem for a system of linear autonomous delayed partial differential equations of the second order is considered. A solution is presented in an analytical form of formal series for the case, when matrices of coefficients are commutative and their eigenvalues are real and different.

Klíčová slova

partial differential system, first boundary value problem, time delay argument

Klíčová slova v angličtině

partial differential system, first boundary value problem, time delay argument

Autoři

DIBLÍK, J.; KHUSAINOV, D.; KUKHARENKO, O.

Rok RIV

2012

Vydáno

22.09.2011

Nakladatel

UNOB

Místo

Brno

ISBN

978-80-7231-815-5

Kniha

7. konference o matematice a fyzice na vysokých školách technických s mezinárodní účastí

Strany od

235

Strany do

242

Strany počet

8

BibTex

@inproceedings{BUT73517,
  author="Josef {Diblík} and Denys {Khusainov} and Oleksandra {Kukharenko}",
  title="Solution of the Dirichlet Boundary Value problem for One System of Linear Partial Differential Equations with Delay",
  booktitle="7. konference o matematice a fyzice na vysokých školách technických s mezinárodní účastí",
  year="2011",
  pages="235--242",
  publisher="UNOB",
  address="Brno",
  isbn="978-80-7231-815-5"
}