Detail výsledku

On a certain tree of two-dimensional function spaces growing from a linear space of continuous functions

CHVALINA, J.; CHVALINOVÁ, L.; NOVÁK, M. On a certain tree of two-dimensional function spaces growing from a linear space of continuous functions. In XXVII International Colloquium on the Management of Educational Process. Brno: Univerzita obrany, 2009. p. 1-11. ISBN: 978-80-7231-650-2.
Typ
článek ve sborníku konference
Jazyk
angličtina
Autoři
Chvalina Jan, prof. RNDr., DrSc., UMAT (FEKT)
Chvalinová Ludmila, RNDr., CSc., ÚM OPGG (FSI)
Novák Michal, doc. RNDr., Ph.D., UMAT (FEKT)
Abstrakt

Application of algebraic, topological and geometrical methods on investigation of ordinary differential equations and their transformations belongs to characteristic approaches of the school founded by Professor Otakar Boruvka. This contribution is devoted to continuation of the study in the above mentioned direction based on some previous results concerning multi -structures of linear ordinary differential operators of the second order. A certain tree of solution spaces of linear differential homogeneous equations is constructed and some of its properties are studied.

Klíčová slova

hyperstructures, multistructures, ordinary differential equations, transformation operators

Rok
2009
Strany
1–11
Sborník
XXVII International Colloquium on the Management of Educational Process
Konference
XXVIIth International Colloquium on the Management of Educational Process
ISBN
978-80-7231-650-2
Vydavatel
Univerzita obrany
Místo
Brno
UT WoS
000271552100010
BibTeX 
@inproceedings{BUT30961,
  author="Jan {Chvalina} and Ludmila {Chvalinová} and Michal {Novák}",
  title="On a certain tree of two-dimensional function spaces growing from a linear space of continuous functions",
  booktitle="XXVII International Colloquium on the Management of Educational Process",
  year="2009",
  pages="1--11",
  publisher="Univerzita obrany",
  address="Brno",
  isbn="978-80-7231-650-2"
}
Pracoviště
Ústav matematiky (ÚM)
Ústav matematiky (UMAT)
Nahoru