On one two-point boundary value problem for the system of evolutional differential equations

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dc.contributor.author Cabrnochová, Renáta
dc.date.accessioned 2009-03-12T16:10:21Z
dc.date.available 2009-03-12T16:10:21Z
dc.date.issued 2000
dc.identifier Univerzitní knihovna (studovna) cze
dc.identifier.issn 1211-5541
dc.identifier.uri http://hdl.handle.net/10195/32616
dc.description.abstract In this paper there are established effective criteria for the existence and uniqueness of the solution of one two-point boutndary value problem for the system of differential equations with delays dx(t)=f (t,x(T1 (t)),....,x (Tm(t))) ----- dt x(0) = (1 - u)x(l) + uc, x(0) =(t) for tˇ0, where for a natural number n, an integer m, u ţ[0, 1], and the interval I = [0, l]ţR, the function f: I x R n(1+m) »Rn is a vector-valued function satisfying the local Carathočodory conditions, Tj : I»R (j = l,....m) are measurable functions such that Tj(t)ˇt (j=l,...m) for almost all tţI, cţRn, is a continuous and bounded vector-valued function. eng
dc.format p. 147-158 cze
dc.language.iso eng
dc.publisher Univerzita Pardubice cze
dc.relation.ispartof Scientific papers of the University of Pardubice. Series A, Faculty of Chemical technology. 6 (2000) eng
dc.rights open access eng
dc.subject diferenciální rovnice cze
dc.subject matematické metody cze
dc.title On one two-point boundary value problem for the system of evolutional differential equations eng
dc.type article cze
dc.identifier.signature 47333
dc.peerreviewed yes eng
dc.publicationstatus published eng


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