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A family of degenerate elliptic operators: Maximum principle and its consequences

Annales de l'Institut Henri Poincaré. Analyse non linéaire, 2018-03, Vol.35 (2), p.417-441

2018

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Fractional truncated Laplacians: representation formula, fundamental solutions and applications

Nonlinear differential equations and applications, 2022-05, Vol.29 (3), Article 26

2022

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Liouville theorems for a family of very degenerate elliptic nonlinear operators

Nonlinear analysis, 2017-09, Vol.161, p.198-211

2017

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Maximum principles and related problems for a class of nonlocal extremal operators

Annali di matematica pura ed applicata, 2022-10, Vol.201 (5), p.2371-2412

2022

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Positivity sets of supersolutions of degenerate elliptic equations and the strong maximum principle

Transactions of the American Mathematical Society, 2021-01, Vol.374 (1), p.539-564

2021

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Concentration and energy invariance for a class of fully nonlinear elliptic equations

Calculus of variations and partial differential equations, 2018-12, Vol.57 (6), p.1-22, Article 158

2018

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Allen-Cahn equation for the truncated Laplacian: Unusual phenomena

Mathematics in engineering, 2020-01, Vol.2 (4), p.722-733

2020

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Principal eigenvalues for k-Hessian operators by maximum principle methods

Mathematics in engineering, 2021-01, Vol.3 (3), p.1-37

2021

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Fully nonlinear operators with Hamiltonian: Hölder regularity of the gradient

Nonlinear differential equations and applications, 2016-08, Vol.23 (4), Article 41

2016

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Symmetry minimizes the principal eigenvalue: an example for the Pucci’s sup-operator

Mathematical research letters, 2014, Vol.21 (5), p.953-967

2014

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First eigenvalue and maximum principle for fully nonlinear singular operators

Advances in differential equations, 2006-01, Vol.11 (1)

2006

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Evolution equations involving nonlinear truncated Laplacian operators

Discrete and continuous dynamical systems. Series A, 2020, Vol.40 (6), p.3057-3073

2020

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The Dirichlet problem for fully nonlinear degenerate elliptic equations with a singular nonlinearity

Calculus of variations and partial differential equations, 2019-10, Vol.58 (5), p.1-13, Article 180

2019

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Propagation of minima for nonlocal operators

Proceedings of the Royal Society of Edinburgh. Section A. Mathematics, 2024-08, Vol.154 (4), p.1033-1046

2024

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Symmetry for Solutions of Two-phase Semilinear Elliptic Equations on Hyperbolic Space

Indiana University mathematics journal, 2009-01, Vol.58 (5), p.2347-2368

2009

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Mixed boundary value problems for fully nonlinear degenerate or singular equations

Nonlinear analysis, 2022-10, Vol.223, p.113006, Article 113006

2022

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Principal eigenvalues and eigenfunctions for fully nonlinear equations in punctured balls

Journal de mathématiques pures et appliquées, 2024-06, Vol.186, p.74-102

2024

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Towards a reversed Faber–Krahn inequality for the truncated Laplacian

Revista matemática iberoamericana, 2020-01, Vol.36 (3), p.723-740

2020

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Uniqueness of the First Eigenfunction for Fully Nonlinear Equations: the Radial Case

Zeitschrift für Analysis und ihre Anwendungen, 2010-01, Vol.29 (1), p.77-90

2010

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Boundary asymptotics of the ergodic functions associated with fully nonlinear operators through a Liouville type theorem

Discrete and continuous dynamical systems. Series A, 2021-07, Vol.41 (7), p.3021

2021

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Symmetry and spectral properties for viscosity solutions of fully nonlinear equations

Journal de mathématiques pures et appliquées, 2017-04, Vol.107 (4), p.409-428

2017

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Ergodic pairs for singular or degenerate fully nonlinear operatorsMathematical Subject Classification : 35J70, 35J75

ESAIM. Control, optimisation and calculus of variations, 2019-12

2019

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Ergodic pairs for singular or degenerate fully nonlinear operators

ESAIM. Control, optimisation and calculus of variations, 2019, Vol.25, p.75

2019

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{\mathcal {C}}^{1, \gamma } $$ regularity for singular or degenerate fully nonlinear equations and applications

Nonlinear differential equations and applications, 2019-10, Vol.26 (5), Article 40

2019

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C 1 , γ regularity for singular or degenerate fully nonlinear equations and applications

Nonlinear differential equations and applications, 2019-01, Vol.26 (5), p.1-13

2019

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A family of degenerate elliptic operators: Maximum principle and its consequences

Fractional truncated Laplacians: representation formula, fundamental solutions and applications

Liouville theorems for a family of very degenerate elliptic nonlinear operators

Maximum principles and related problems for a class of nonlocal extremal operators

Positivity sets of supersolutions of degenerate elliptic equations and the strong maximum principle

Concentration and energy invariance for a class of fully nonlinear elliptic equations

Allen-Cahn equation for the truncated Laplacian: Unusual phenomena

Principal eigenvalues for k-Hessian operators by maximum principle methods

Fully nonlinear operators with Hamiltonian: Hölder regularity of the gradient

Symmetry minimizes the principal eigenvalue: an example for the Pucci’s sup-operator

First eigenvalue and maximum principle for fully nonlinear singular operators

Evolution equations involving nonlinear truncated Laplacian operators

The Dirichlet problem for fully nonlinear degenerate elliptic equations with a singular nonlinearity

Propagation of minima for nonlocal operators

Symmetry for Solutions of Two-phase Semilinear Elliptic Equations on Hyperbolic Space

Mixed boundary value problems for fully nonlinear degenerate or singular equations

Principal eigenvalues and eigenfunctions for fully nonlinear equations in punctured balls

Towards a reversed Faber–Krahn inequality for the truncated Laplacian

Uniqueness of the First Eigenfunction for Fully Nonlinear Equations: the Radial Case

Boundary asymptotics of the ergodic functions associated with fully nonlinear operators through a Liouville type theorem

Symmetry and spectral properties for viscosity solutions of fully nonlinear equations

Ergodic pairs for singular or degenerate fully nonlinear operatorsMathematical Subject Classification : 35J70, 35J75

Ergodic pairs for singular or degenerate fully nonlinear operators

{\mathcal {C}}^{1, \gamma } $$ regularity for singular or degenerate fully nonlinear equations and applications

C 1 , γ regularity for singular or degenerate fully nonlinear equations and applications

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