Rosa Pardo

Profesora Titular

Universidad Complutense de Madrid

Spain

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Rosa Pardo is a Profesora Titular at Universidad Complutense de Madrid, Spain. Her research focuses on elliptic problems, particularly exploring topics such as a priori estimates, bifurcation results, and positive solutions in elliptic systems with various nonlinearities. Recent publications include contributions to the study of subcritical and superlinear terms within the context of elliptic partial differential equations.

Articles (20)

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2025

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2024

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2024

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2020

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2020

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2020

Collaborators (1)

Angela Pistoia

Sapienza University of Rome

ITALY

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Rosa Pardo

Research Interests

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About

Articles (20)

AN INTERPOLATION APPROACH TO <i>L<SUP>∞</SUP></i> A PRIORI ESTIMATES FOR ELLIPTIC PROBLEMS WITH NONLINEARITY ON THE BOUNDARY

Bifurcation and multiplicity results for elliptic problems with subcritical nonlinearity on the boundary

Bifurcation for indefinite‐weighted p$p$‐Laplacian problems with slightly subcritical nonlinearity

Bifurcation for indefinite-weighted p-Laplacian problems with slightly subcritical nonlinearity

Positive Solutions of Elliptic Systems with Superlinear Terms on the Critical Hyperbola

Positive Solutions of Elliptic Systems with Superlinear Terms on the Critical Hyperbola

$$L^\infty $$ a-priori estimates for subcritical p-laplacian equations with a Carathéodory non-linearity

L<SUP>∞</SUP> a-priori estimates for subcritical <i>p</i>-laplacian equations with a Caratheodory non-linearity

Correction to: $$L^\infty (\Omega )$$ a priori estimates for subcritical semilinear elliptic equations with a Carathéodory non-linearity

$$L^\infty (\Omega )$$ a priori estimates for subcritical semilinear elliptic equations with a Carathéodory non-linearity

L-infinity(Omega) a priori estimates for subcritical semilinear elliptic equations with a Caratheodory non-linearity

Correction to: Positive Solutions for Slightly Subcritical Elliptic Problems Via Orlicz Spaces

Positive Solutions for Slightly Subcritical Elliptic Problems Via Orlicz Spaces

Positive Solutions for Slightly Subcritical Elliptic Problems Via Orlicz Spaces

Maximal and minimal weak solutions for elliptic problems with nonlinearity on the boundary

A solution to a slightly subcritical elliptic problem with non-power nonlinearity

Equivalence Between Uniform $$L^{p^*}$$ A Priori Bounds and Uniform $$L^{\infty }$$ A Priori Bounds for Subcritical p-Laplacian Equations

Infinitely many radial solutions for a sub-super critical p-Laplacian problem

Infinitely many radial solutions for a sub-super critical p-Laplacian problem

A Mathematical Model for the Use of Energy Resources: A Singular Parabolic Equation

Collaborators (1)

Angela Pistoia

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