on the averaging of differential inclusions with fuzzy right hand side with the average of the right hand side is absent
Authors
abstract
in this article we consider the averaging method for differential inclusions with fuzzy right-hand side for the case when the limit of a method of an average does not exist.
similar resources
On the averaging of differential inclusions with Fuzzy right hand side with the average of the right hand side is absent
In this article we consider the averaging method for differential inclusions with fuzzy right-hand side for the case when the limit of a method of an average does not exist.
full textPositive Invariance and Differential Inclusions with Periodic Right-Hand Side
The paper is concerned with the non-autonomous ordinary differential inclusion in finite dimensional space with periodic, compact, but not necessarily convex valued right-hand side. The existence of periodic solution for such an inclusion which stays in a strongly positively invariant (under inclusion) set continuously depending on the time parameter is proved. The connection between the densit...
full textTranslation Rules with Right-Hand Side Lattices
In Corpus-Based Machine Translation, the search space of the translation candidates for a given input sentence is often defined by a set of (cyclefree) context-free grammar rules. This happens naturally in Syntax-Based Machine Translation and Hierarchical Phrase-Based Machine Translation (where the representation will be the set of the target-side half of the synchronous rules used to parse the...
full textTHE FULL AVERAGING OF FUZZY DIFFERENTIAL INCLUSIONS
In this paper the substantiation of the method of full averaging for fuzzy differential inclusions is considered. These results generalize the results of [17, 20] for differential inclusions with Hukuhara derivative and of [18] for fuzzy differential equations.
full textClassical solutions to differential inclusions with totally disconnected right-hand side
Let F = F(t, x) be a bounded, Hausdorff continuous multifunction with compact, totally disconnected values. Given any y0 ∈ F(t0, x0), we show that the differential inclusion ẋ ∈ F(t, x)⊂ Rm has a globally defined classical solution, with x(t0)= x0, ẋ(t0)= y0. © 2008 Elsevier Inc. All rights reserved.
full textThe P-harmonic System with Measure-valued Right Hand Side
{ For 2 ? 1 n < p < n we prove existence of a distributional solution u of the p-harmonic system ? div(jruj p?2 ru) = in ,
full textMy Resources
Save resource for easier access later
Journal title:
iranian journal of optimizationPublisher: islamic azad university, rasht branch
ISSN
volume 2
issue 2 2010
Hosted on Doprax cloud platform doprax.com
copyright © 2015-2023