Zilverling

Dr. rer. nat. J. A. Iglesias Martínez (José)

Universitair docent
EEMCS-AM-MIA
Zilverling 2102
jose.iglesias@utwente.nl
+31534899773
Visitekaartje

Expertises

  • Mathematics

    • Total Variation
    • Regularization
    • Extremal Point
    • Seminorm
    • Conditionals
    • PDE
    • Extreme Points
    • Fractional Laplacian

Organisaties

Publicaties

2026

Monotonicity of the Jump Set and Jump Amplitudes in One-Dimensional TV Denoising (2026)Journal of nonlinear science, 36(1). Article 13. Cristoferi, R., Ferreira, R., Fonseca, I. & Iglesias, J. A.https://doi.org/10.1007/s00332-025-10227-7Nonlocal perimeters and variations: Extremality and decomposability for finite and infinite horizons (2026)Calculus of Variations and Partial Differential Equations, 65(2). Article 39. Carioni, M., Del Grande, L., Iglesias, J. A. & Schönberger, H.https://doi.org/10.1007/s00526-025-03205-0Manifold limit for the training of shallow graph convolutional neural networks (2026)[Working paper › Preprint]. ArXiv.org. Tengler, J., Brune, C. & Iglesias, J. A.https://doi.org/10.48550/arXiv.2601.06025Conditional gradients for total variation regularization with PDE constraints: A graph cuts approach (2026)Computational optimization and applications, 93(1), 209–265. Cristinelli, G., Iglesias, J. A. & Walter, D.https://doi.org/10.1007/s10589-025-00699-4

2025

Nonlocal perimeters and variations: Extremality and decomposability for finite and infinite horizons (2025)[Working paper › Preprint]. Carioni, M., Grande, L. D., Iglesias, J. A. & Schönberger, H.On extremal points for some vectorial total variation seminorms (2025)ESAIM: Control, Optimization and Calculus of Variations, 31. Article 92. Bredies, K., Iglesias, J. A. & Walter, D.https://doi.org/10.1051/cocv/2025078Vector-Valued Reproducing Kernel Banach Spaces for Neural Networks and Operators (2025)[Working paper › Preprint]. ArXiv.org. Dummer, S., Heeringa, T. J. & Iglesias, J. A.https://doi.org/10.48550/arXiv.2509.26371Second-Order Flows for Approaching Stationary Points of a Class of Nonconvex Energies via Convex-Splitting Schemes (2025)SIAM journal on scientific computing, 47(3), A1604-A1627. Chen, H., Dong, G., Iglesias, J. A., Liu, W. & Xie, Z.https://doi.org/10.1137/24M1681409Linear convergence of a one-cut conditional gradient method for total variation regularization (2025)[Working paper › Preprint]. ArXiv.org (Submitted). Cristinelli, G., Iglesias, J. A. & Walter, D.https://doi.org/10.48550/arXiv.2504.16899One cut conditional gradient method for total variation regularization (2025)[Dataset Types › Dataset]. Zenodo. Cristinelli, G., Iglesias, J. A. & Walter, D.https://doi.org/10.5281/zenodo.15231157

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