Michel THERA

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Professeur Emérite

Université de Limoges

France

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About

Michel THERA is a Professeur Émérite at Université de Limoges Faculté des Sciences et Techniques in France. His research areas include monotone inclusions, bilevel equilibrium problems, and incompressible Navier–Stokes flows, as evidenced by his recent articles. He also explores topics such as convex constraint systems and differential inclusions governed by maximally monotone operators.

Recent Grants

Grant: Close

DIFMOP / DIGOM Investigations on Differential Inclusions Governed by Structured Maximally Mono-tone Operators 2022-2024

Open Date: 2022-09-01

Close Date: 2024-09-01

Grant: Close

SOLEM - Scalable Optimization for Learning and Energy Management

Open Date: 2021-01-01

Close Date: 2023-01-01

Grant: Close

VA-HEAT

Open Date: 2018-01-01

Close Date: 2019-01-01

Grant: Close

Stability of Generalised Equations and Variational Systems

Open Date: 2016-01-01

Close Date: 2019-12-01

Grant: Close

Optimization & stability of stochastic unit-commitment problems

Open Date: 2015-09-01

Close Date: 2018-12-01

Articles (19)

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2025

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2022

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2022

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2022

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2021

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2021

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2021

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2021

Collaborators (1)

Alexander Y. Kruger

Federation University

AUSTRALIA

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Michel THERA

Research Interests

Explore related searches

Contact this professor

About

Recent Grants

Articles (19)

Solving Non-Monotone Inclusions Using Monotonicity of Pairs of Operators

Beyond the Fermat Optimality Rules

Convergence of inertial prox-penalization and inertial forward–backward algorithms for solving monotone bilevel equilibrium problems

A Blowup Criteria of Smooth Solutions to the 3D Boussinesq Equations

Uniform Regularity Estimates for Three Dimensional Nonhomogeneous Incompressible Heat Conducting Navier–Stokes Flows

Primal characterizations of stability of error bounds for semi-infinite convex constraint systems in Banach spaces

Subtransversality and Strong CHIP of Closed Sets in Asplund Spaces

On a new simple algorithm to compute the resolvents

Locating Theorems of Differential Inclusions Governed by Maximally Monotone Operators

Obituary

About Error Bounds in Metrizable Topological Vector Spaces

Miguel A. Goberna: “The Challenge was to Bring Spanish Research in Mathematics to Normality”

Franco Giannessi: “Every Mathematician Can do a True Theorem. Only a Genius Can Make an Important Mistake”

Variational Analysis of Paraconvex Multifunctions

Characterizations of Stability of Error Bounds for Convex Inequality Constraint Systems

Gateaux Differentiability Revisited

Strongly regular points of mappings

Logarithmically improved regularity criterion for the 3D Hall-MHD equations

Enlargements of the Moreau–Rockafellar Subdifferential

Collaborators (1)

Alexander Y. Kruger

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