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Jean-François Aujol

Jean-François Aujol

D-Index & Metrics

Computer Science

D-Index
38
Citations
6207
World Ranking
10225
National Ranking
244

Overview

Jean-François Aujol is a researcher affiliated with the University of Bordeaux in France. Their work primarily spans the fields of computer science and engineering, with a particular emphasis on computer vision, pattern recognition, and computational mechanics.

Their research topics include:

  • Sparse and Compressive Sensing Techniques
  • Image and Signal Denoising Methods
  • Stochastic Gradient Optimization Techniques
  • Advanced Image Processing Techniques
  • Photoacoustic and Ultrasonic Imaging
  • Optimization and Variational Analysis
  • Advanced Optimization Algorithms Research

Among recent publications associated with or closely related to Jean-François Aujol's field of study are:

  • "Generative Adversarial Network for Pansharpening With Spectral and Spatial Discriminators," 2021, IEEE Transactions on Geoscience and Remote Sensing
  • "Projected Gradient Descent for Non-Convex Sparse Spike Estimation," 2020, IEEE Signal Processing Letters
  • "Convergence rates of an inertial gradient descent algorithm under growth and flatness conditions," 2020, Mathematical Programming
  • "Convergence Rates of the Heavy Ball Method for Quasi-strongly Convex Optimization," 2022, SIAM Journal on Optimization
  • "Convergence rates of the Heavy-Ball method under the Łojasiewicz property," 2022, Mathematical Programming

Frequent co-authors collaborating with Jean-François Aujol include:

  • Yann Traonmilin
  • Aude Rondepierre
  • Charles Dossal
  • Hippolyte Labarrière
  • Yannick Berthoumieu

Publications have often appeared in venues such as:

  • arXiv (Cornell University)
  • Mathematical Programming
  • IEEE Signal Processing Letters
  • SIAM Journal on Optimization
  • SIAM Journal on Imaging Sciences

Their research contributions show a significant focus on optimization methods, particularly involving gradient descent algorithms and heavy ball methods. These methods are explored both theoretically and in applied contexts related to imaging and signal processing. The range of topics also suggests an interdisciplinary approach blending mathematical programming with applications in engineering and computer vision.

Best Publications

  • Structure-Texture Image Decomposition--Modeling, Algorithms, and Parameter Selection

    Jean-François Aujol;Guy Gilboa;Tony Chan;Stanley Osher

  • A Variational Approach to Removing Multiplicative Noise

    Gilles Aubert;Jean-François Aujol

  • Image Decomposition into a Bounded Variation Component and an Oscillating Component

    Jean-François Aujol;Gilles Aubert;Laure Blanc-Féraud;Antonin Chambolle

  • Dual Norms and Image Decomposition Models

    Jean-François Aujol;Antonin Chambolle

  • Wavelet-based level set evolution for classification of textured images

    J.-F. Aujol;G. Aubert;L. Blanc-Feraud

  • Regularized Discrete Optimal Transport

    Sira Ferradans;Nicolas Papadakis;Gabriel Peyré;Jean-François Aujol

  • Some First-Order Algorithms for Total Variation Based Image Restoration

    Jean-François Aujol

  • Adaptive regularization of the NL-means: Application to image and video denoising

    Camille Sutour;Charles-Alban Deledalle;Jean-François Aujol

  • Modeling very oscillating signals. Application to image processing

    Gilles Aubert;Jean-Francois Aujol;Jean-Francois Aujol

  • Exemplar-Based Inpainting from a Variational Point of View

    Jean-François Aujol;Saïd Ladjal Ladjal;Simon Masnou

  • Normal Integration: A Survey

    Yvain Quéau;Jean-Denis Durou;Jean-François Aujol

  • Color image decomposition and restoration

    Jean-François Aujol;Sung Ha Kang

  • The TVL1 Model: A Geometric Point of View

    Vincent Duval;Jean-François Aujol;Yann Gousseau

  • A Bias-Variance Approach for the Nonlocal Means

    Vincent Duval;Jean-François Aujol;Yann Gousseau

  • Stability of over-relaxations for the Forward-Backward algorithm, application to FISTA

    Jean-François Aujol;Charles Dossal

  • Scale Recognition, Regularization Parameter Selection, and Meyer's G Norm in Total Variation Regularization

    David M. Strong;Jean Francois Aujol;Tony F. Chan

  • Image decomposition application to SAR images

    Jean-François Aujol;Gilles Aubert;Laure Blanc-Féraud;Antonin Chambolle

  • Constrained and SNR-Based Solutions for TV-Hilbert Space Image Denoising

    Jean-François Aujol;Guy Gilboa

  • Regularized Discrete Optimal Transport

    Sira Ferradans;Nicolas Papadakis;Julien Rabin;Gabriel Peyré

  • Integrating the Normal Field of a Surface in the Presence of Discontinuities

    Jean-Denis Durou;Jean-François Aujol;Frédéric Courteille

  • Scale Space and Variational Methods in Computer Vision

    Jean-François Aujol;Mila Nikolova;Nicolas Papadakis

  • The TVL1 model : a geometric point of view Une étude géométrique du modèle TVL1

    Vincent Duval;Jean-François Aujol;Yann Gousseau

Frequent Co-Authors

Yann Gousseau
Yann Gousseau Télécom ParisTech
Gabriel Peyré
Gabriel Peyré École Normale Supérieure
Bin Luo
Bin Luo Anhui University
Gilles Aubert
Gilles Aubert Université Côte d'Azur
Tony F. Chan
Tony F. Chan University of California, Los Angeles
Gui-Song Xia
Gui-Song Xia Wuhan University
Vincent Lepetit
Vincent Lepetit École des Ponts ParisTech
Vicent Caselles
Vicent Caselles University of Valencia
Jalal M. Fadili
Jalal M. Fadili École Nationale Supérieure d'Ingénieurs de Caen
Mila Nikolova
Mila Nikolova École Normale Supérieure Paris-Saclay

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