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RAVI PRAKASH

Profesor Asociado

Universidad de Concepción

CONCEPCIÓN, Chile

Líneas de Investigación


PARTIAL DIFFERENTIAL EQUATIONS; HOMOGENIZATION; OPTIMIZATION; INVERSE PROBLEMS

Educación

  •  Integrated PhD, INDIAN INSTITUTE OF SCIENCE. India, 2013
  •  Master of Science, Indian Institute of Science. India, 2009
  •  Bachelor of Science, Banaras Hindu University. India, 2006

Experiencia Académica

  •   Assistant Professor Full Time

    UNIVERSIDAD DE CONCEPCION

    Facultad de Ciencia Física y Matemáticas

    Concepción, Chile

    2016 - 2020

  •   Associate Professor Full Time

    UNIVERSIDAD DE CONCEPCION

    Facultad de Ciencia Física y Matemáticas

    Concepción, Chile

    2021 - A la fecha

Experiencia Profesional

  •   RESEARCH SCHOLAR (PHD STUDENT)

    DEPARTMENT OF MATHEMATICS, INDIAN INSTITUTE OF SCIENCE

    India

    2009 - 2013

  •   Postdoctoral Research Fellow

    Tata Institute of Fundamental Research-Center for Applicable Mathematics

    India

    2013 - 2013

  •   Postdoctoral Research Fellow

    University of Marseille

    Francia

    2013 - 2013

  •   Postdoctoral Research Fellow

    Universidad de Concepción

    Chile

    2013 - 2015

  •   Postdoctoral Research Fellow

    LNCC/MCT

    Brasil

    2015 - 2016


 

Article (27)

Approximation of unknown sources in a time fractional PDE by the optimal ones and their reconstruction
Bending Shell Theories for Multiscale Materials from 3D Nonlinear Elasticity
The inverse obstacle problem for nonlinear inclusions
Towards a non-invasive cancer treatment by electromagnetic hyperthermia therapy
Piecewise nonlinear materials and Monotonicity Principle
Reconstruction of a Singular Source in a Fractional Subdiffusion Problem from a Single Point Measurement
THE p-LAPLACE SIGNATURE FOR QUASILINEAR INVERSE PROBLEMS WITH LARGE BOUNDARY DATA
The p0-Laplace ``Signature for Quasilinear Inverse Problems*
A noniterative reconstruction method for solving a time-fractional inverse source problem from partial boundary measurements
Homogenization of a nonlinear monotone problem in a locally periodic domain via unfolding method
Imaging of small penetrable obstacles based on the topological derivative method
Monotonicity Principle in tomography of nonlinear conducting materials *
Pollution Sources Reconstruction Based on the Topological Derivative Method
Homogenization of an Elliptic Equation in a Domain with Oscillating Boundary with Non-homogeneous Non-linear Boundary Conditions
Semi-linear optimal control problem on a smooth oscillating domain
A noniterative reconstruction method for the inverse potential problem with partial boundary measurements
Locally periodic unfolding operator for highly oscillating rough domains
Noniterative Reconstruction Method for an Inverse Potential Problem Modeled by a Modified Helmholtz Equation
Topological asymptotic analysis of an optimal control problem modeled by a coupled system
Homogenization of boundary optimal control problem in a domain with highly oscillating boundary via periodic unfolding method
PERIODIC CONTROLS IN AN OSCILLATING DOMAIN: CONTROLS VIA UNFOLDING AND HOMOGENIZATION
Asymptotic behavior of the solutions of a degenerating elliptic equation in a thin multidomain
STOKES' SYSTEM IN A DOMAIN WITH OSCILLATING BOUNDARY: HOMOGENIZATION AND ERROR ANALYSIS OF AN INTERIOR OPTIMAL CONTROL PROBLEM
Homogenization of an optimal control problem in a domain with highly oscillating boundary using periodic unfolding method
Homogenization of Boundary Optimal Control Problems with Oscillating Boundary
Optimal control problem for the time-dependent Kirchhoff-Love plate in a domain with rough boundary
Asymptotic analysis and error estimates for an optimal control problem with oscillating boundaries

ConferencePaper (5)

A topological derivative-based method for the reconstruction of multiple pollution sources
A reconstruction method based on topological derivatives for an inverse problem modeled by the Helmholtz equation
A topological derivative-based method for an inverse potential problem modeled by a modified Helmholtz equation
A TOPOLOGICAL DERIVATIVE-BASED METHOD FOR AN INVERSE PROBLEM MODELED BY THE HELMHOLTZ EQUATION
Topological derivative method for an inverse problem modeled by the Schrödinger equation

Proyecto (3)

Inverse Problems : Monotonicity Principles and Topological Derivatives
The p-Laplace ``Signature'' for Quasilinear Electrical Conductivity Problems
Asymptotic Analysis in a Locally Periodic Oscillating Boundary Domain
1
Rajesh Mahadevan

Profesor Asociado

Departamento de Matemática

UNIVERSIDAD DE CONCEPCION

Concepcion, Chile

35
RAVI PRAKASH

Profesor Asociado

Matemática

Universidad de Concepción

CONCEPCIÓN, Chile