A perturbed collage theorem and its application to inverse interval integral problems

@article{AranaJimnez2020APC,
  title={A perturbed collage theorem and its application to inverse interval integral problems},
  author={Manuel Arana-Jim{\'e}nez and M. I. Berenguer and Domingo G{\'a}mez and A. I. Garralda Guillem and Manuel Ruiz Gal{\'a}n},
  journal={Commun. Nonlinear Sci. Numer. Simul.},
  year={2020},
  volume={90},
  pages={105365}
}
View PDF on arXiv
1 Citations

Tables from this paper

One Citation

Uncertain inverse problem for fractional dynamical systems using perturbed collage theorem

References

SHOWING 1-10 OF 30 REFERENCES

Some notes on generalized Hukuhara differentiability of interval-valued functions and interval differential equations

Introduction to Interval Computation

Differential inclusions

A generalized collage method based upon the Lax–Milgram functional for solving boundary value inverse problems

CORRIGENDUM: Solving inverse problems for ordinary differential equations using the Picard contraction mapping

We consider the use of Banach's fixed point theorem for contraction maps to solve the following class of inverse problems for ordinary differential equations (ODEs): given a function x(t) (which may…

Schauder Bases in Banach Spaces of Continuous Functions

General properties of bases in C(X).- Bases of broken-line functions of a single varaible.- Bases of pyramidal and multiaffine functions of several variables.- Further properties of bases in C(X).

Karush-Kuhn-Tucker conditions for interval and fuzzy optimization in several variables under total and directional generalized differentiability

Bases of tensor products of Banach spaces

l Introduction* In this note we use the conventions and notations of Schatten [4] with the exception that we use B to indicate the dual (conjugate) space of a Banach space B and ζx, xy as the action…

Interval analysis: theory and applications

Solution of an inverse problem for fractals and other sets.

The problem of providing succinct approximate descriptions of given bounded subsets of R(n) can be solved by application of the contraction mapping principle.