Publicacións en colaboración con investigadores/as de University of Guelph (14)

2024

  1. Solving direct and inverse problems for Fredholm-type integro-differential equations with application to pollution diffusion modeling

    Mathematics and Computers in Simulation, Vol. 223, pp. 394-404

2023

  1. Solving inverse problems for mixed-variational equations on perforated domains

    Computational and Applied Mathematics, Vol. 42, Núm. 6

2021

  1. A Computational Study for Solving Inverse Problems for Mixed Variational Equations on Perforated Domains

    Springer Proceedings in Mathematics and Statistics

  2. Optimization methods in inverse problems and applications to science and engineering

    Optimization and Engineering

2020

  1. Using the generalized collage theorem for estimating unknown parameters in perturbed mixed variational equations

    Communications in Nonlinear Science and Numerical Simulation, Vol. 91

2018

  1. Using the Collage Method to Solve Inverse Problems for Vector-Valued Variational Problems on a Perforated Domain in Reflexive Banach Spaces

    Springer Proceedings in Mathematics and Statistics

2016

  1. Galerkin method for constrained variational equations and a collage-based approach to related inverse problems

    Journal of Computational and Applied Mathematics, Vol. 292, pp. 67-75

2015

  1. Galerkin schemes and inverse boundary value problems in reflexive Banach spaces

    Journal of Computational and Applied Mathematics, Vol. 275, pp. 100-112

  2. Inverse Problems: Theory and Application to Science and Engineering 2015

    Mathematical Problems in Engineering, Vol. 2015

  3. Inverse problems via the "generalized collage theorem" for vector-valued lax-milgram-based variational problems

    Mathematical Problems in Engineering, Vol. 2015

  4. Optimal control: Theory and application to science, engineering, and social sciences

    Abstract and Applied Analysis

  5. Set-valued nonlinear fredholm integral equations: Direct and inverse problem

    Springer Proceedings in Mathematics and Statistics

2014

  1. Fractal-based methods and inverse problems for differential equations: Current state of the art

    Mathematical Problems in Engineering, Vol. 2014

  2. Inverse problems: Theory and application to science and engineering

    Mathematical Problems in Engineering