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Showing 1–5 of 5 results for author: Pinsolle, J

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  1. arXiv:2605.11014  [pdf, ps, other

    cs.LG cs.AI

    Backbone-Equated Diffusion OOD via Sparse Internal Snapshots

    Authors: Yadang Alexis Rouzoumka, Jean Pinsolle, Eugénie Terreaux, Christèle Morisseau, Jean-Philippe Ovarlez, Chengfang Ren

    Abstract: Fair comparison between diffusion-based OOD detectors is challenging, as conclusions can vary with backbone choice, corruption parameterization, and test-time budget. We address this issue through a Mutualized Backbone-Equated (MBE) protocol that aligns canonical corruption levels and logical test-time cost across diffusion backbones. Within this setting, we introduce Canonical Feature Snapshots (… ▽ More

    Submitted 10 May, 2026; originally announced May 2026.

  2. arXiv:2602.18486  [pdf, ps, other

    cs.LG eess.SP stat.ML

    Support Vector Data Description for Radar Target Detection

    Authors: Jean Pinsolle, Yadang Alexis Rouzoumka, Chengfang Ren, Chistèle Morisseau, Jean-Philippe Ovarlez

    Abstract: Classical radar detection techniques rely on adaptive detectors that estimate the noise covariance matrix from target-free secondary data. While effective in Gaussian environments, these methods degrade in the presence of clutter, which is better modeled by heavy-tailed distributions such as the Complex Elliptically Symmetric (CES) and Compound-Gaussian (CGD) families. Robust covariance estimators… ▽ More

    Submitted 11 February, 2026; originally announced February 2026.

    Comments: 5 pages, 2 figures, to appear in Acoustics, Speech and Signal Processing (ICASSP), 2026 IEEE International Conference on, Barcelona, Spain, May 2026

  3. arXiv:2602.00191  [pdf, ps, other

    cs.LG cs.CV

    GEPC: Group-Equivariant Posterior Consistency for Out-of-Distribution Detection in Diffusion Models

    Authors: Yadang Alexis Rouzoumka, Jean Pinsolle, Eugénie Terreaux, Christèle Morisseau, Jean-Philippe Ovarlez, Chengfang Ren

    Abstract: Diffusion models learn a time-indexed score field $\mathbf{s}_θ(\mathbf{x}_t,t)$ that often inherits approximate equivariances (flips, rotations, circular shifts) from in-distribution (ID) data and convolutional backbones. Most diffusion-based out-of-distribution (OOD) detectors exploit score magnitude or local geometry (energies, curvature, covariance spectra) and largely ignore equivariances. We… ▽ More

    Submitted 18 February, 2026; v1 submitted 30 January, 2026; originally announced February 2026.

    Comments: preprint

  4. arXiv:2601.18677  [pdf, ps, other

    stat.ML cs.LG

    Out-of-Distribution Radar Detection with Complex VAEs: Theory, Whitening, and ANMF Fusion

    Authors: Yadang Alexis Rouzoumka, Jean Pinsolle, Eugénie Terreaux, Christèle Morisseau, Jean-Philippe Ovarlez, Chengfang Ren

    Abstract: We investigate the detection of weak complex-valued signals immersed in non-Gaussian, range-varying interference, with emphasis on maritime radar scenarios. The proposed methodology exploits a Complex-valued Variational AutoEncoder (CVAE) trained exclusively on clutter-plus-noise to perform Out-Of-Distribution detection. By operating directly on in-phase / quadrature samples, the CVAE preserves ph… ▽ More

    Submitted 26 January, 2026; originally announced January 2026.

    Comments: 13 pages, 12 figures, submitted to IEEE Transactions on Signal Processing

  5. Deinterleaving of Discrete Renewal Process Mixtures with Application to Electronic Support Measures

    Authors: Jean Pinsolle, Olivier Goudet, Cyrille Enderli, Sylvain Lamprier, Jin-Kao Hao

    Abstract: In this paper, we propose a new deinterleaving method for mixtures of discrete renewal Markov chains. This method relies on the maximization of a penalized likelihood score. It exploits all available information about both the sequence of the different symbols and their arrival times. A theoretical analysis is carried out to prove that minimizing this score allows to recover the true partition of… ▽ More

    Submitted 8 November, 2024; v1 submitted 14 February, 2024; originally announced February 2024.