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Raúl Manásevich

Raúl Manásevich

D-Index & Metrics

Mathematics

D-Index
30
Citations
4444
World Ranking
3483
National Ranking
7

Overview

Raúl Manásevich is affiliated with the University of Chile in Chile and specializes in Mathematics, with a particular focus on Applied Mathematics, Computational Theory and Mathematics, Numerical Analysis, and Mathematical Physics. Their research encompasses various topics, including Advanced Mathematical Modeling in Engineering, Differential Equations and Numerical Methods, Nonlinear Partial Differential Equations, Differential Equations and Boundary Problems, Nonlinear Differential Equations Analysis, Spectral Theory in Mathematical Physics, and Functional Equations Stability Results.

Their recent publications include:

  • "Periodic solutions for nonlinear systems of Ode's with generalized variable exponents operators," 2024, Journal of Differential Equations
  • "Positive Solutions for Systems of Quasilinear Equations with Non-homogeneous Operators and Weights," 2020, Advanced Nonlinear Studies
  • "Monotonicity of the period and positive periodic solutions of a quasilinear equation," 2023, arXiv (Cornell University)
  • "Monotonicity of the Period and Positive Periodic Solutions of a Quasilinear Equation," 2023, SSRN Electronic Journal
  • "An eigenvalue problem for a variable exponent problem, via topological degree," 2023, Discrete and Continuous Dynamical Systems

Frequent coauthors collaborating with Raúl Manásevich are:

  • Marta García-Huidobro
  • Satoshi Tanaka
  • Jean Mawhin
  • Jean Dolbeault

They have published multiple works in several notable venues, including:

  • Journal of Differential Equations
  • Discrete and Continuous Dynamical Systems
  • Advanced Nonlinear Studies
  • arXiv (Cornell University)
  • SSRN Electronic Journal

The research conducted by Raúl Manásevich primarily addresses nonlinear partial differential equations and related mathematical theories, employing techniques from spectral theory and numerical methods to study differential equations and boundary problems. Their investigations into quasilinear equations and eigenvalue problems reflect a focus on both theoretical and applied mathematical approaches within these areas.

Best Publications

  • Periodic solutions for nonlinear systems with p-Laplacian-like operators

    Raúl Manásevich;Jean Mawhin

  • A homotopic deformation along p of a Leray-Schauder degree result and existence for (¦u′¦p − 2u′)′ + ƒ(t, u) = 0, u(0) = u(T) = 0, p > 1

    Manuel del Pino;Manuel Elgueta;Raul Manasevich

  • Global bifurcation from the eigenvalues of the p-Laplacian

    Manuel A del Pino;Raúl F Manásevich

  • On principal eigenvalues for quasilinear elliptic differential operators: an Orlicz-Sobolev space setting

    M. García-Huidobro;Vy Khoi Le;Rául Manásevich;Klaus Schmitt

  • Existence for a fourth-order boundary value problem under a two-parameter nonresonance condition

    Manuel A. del Pino;Raúl F. Manásevich

  • Mountain pass type solutions for quasilinear elliptic equations

    Ph. Clément;M. García-Huidobro;R. Manásevich;K. Schmitt

  • On the closed solution to some nonhomogeneous eigenvalue problems with $p$-Laplacian

    Pavel Drábek;Raúl Manásevich

  • Positive solutions for a quasilinear system via blow up

    Philippe Clément;Raúl Manásevich;Enzo Mitidieri

  • Subharmonic solutions for some second-order differential equations with singularities

    Alessandro Fonda;Raúl Manásevich;Fabio Zanolin

  • Existence and multiplicity of solutions with prescribed period for a second order quasilinear O.D.E.

    Manuel A. del Pino;Raúl F. Manásevich;Alejandro E. Murúa

  • The Fredholm Alternative at the First Eigenvalue for the One Dimensionalp-Laplacian

    Manuel del Pino;Pavel Drábek;Raul Manásevich

  • T-periodic solutions for some second order differential equations with singularities*

    Manuel del Pino;Raúl Manásevich;Alberto Montero

  • Infinitely Many T-Periodic Solutions for a Problem Arising in Nonlinear Elasticity

    M.A. Delpino;R.F. Manasevich

  • Time-mappings and multiplicity of solutions for the one-dimensional p -Laplacian

    Raúl Manásevich;Fabio Zanolin

  • A Liouville-type theorem for Lane-Emden system

    Unknown

  • Boundary value problems for nonlinear perturbations of vector p-Laplacian-like operators ∗

    Raul Manasevich;Jean Mawhin

  • A Fredholm like Result for Strongly Nonlinear Second Order ODE′s

    M. Garciahuidobro;R. Manasevich;F. Zanolin

  • Global Bifurcation of Solutions for Crime Modeling Equations

    Robert Stephen Cantrell;Chris Cosner;Raúl Manásevich

  • Existence and Uniquenss of Positive Solutions for Certain Quasilinear Elliptic Systems

    Patricio Felmer;Raúl F. Manásevich;Franç de Thélin

  • Qualitative properties of ground states for singular elliptic equations with weights

    Patrizia Pucci;Marta García-Huidobro;Raúl Manásevich;James Serrin

  • A Min Max theorem

    Raul F Manasevich

  • The Fredholm alternative at the first eigenvalue for the one-dimensional p-Laplacian

    Manuel del Pino;Pavel Drábek;Raul Manasevich

Frequent Co-Authors

Fabio Zanolin
Fabio Zanolin University of Udine
Jean Mawhin
Jean Mawhin Université Catholique de Louvain
Manuel del Pino
Manuel del Pino University of Bath
Klaus Schmitt
Klaus Schmitt University of Utah
Pavel Drábek
Pavel Drábek University of West Bohemia
Jean Dolbeault
Jean Dolbeault Paris Dauphine University
Enzo Mitidieri
Enzo Mitidieri University of Trieste
Patricio Felmer
Patricio Felmer University of Chile
Philippe Souplet
Philippe Souplet Paris 13 University
Marcos E. Orchard
Marcos E. Orchard University of Chile

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