[J64] B. Haak, Ph. Jaming, M. Wang & Y. Wang
Curved Ingham inequalities and observability of the toroidal Schrödinger equation.
(HAL à compléter)

[J63] Ph. Jaming & M. Speckbacher
Convergence of Hermite expansions in modulation spaces
[PDF HAL]

[J62] Y. Bourroux, A. Fernández-Bertolin & Ph. Jaming
On the Three Balls Inequality for Discrete Schrödinger Operators on Certain Periodic Graphs.
Nagoya Journal of Mathematics
[PDF HAL]

[J61] Ph. Jaming, K. Kellay & R. Perez III
On Wiener’s Lemma on locally compact Abelian groups.
Archiv der Mathematik
[PDF HAL]

[J60] A. Iosevich, Ph. Jaming & A. Mayeli
Uncertainty Principle, annihilating pairs and Fourier restriction.
Acta Mathematica Hungarica
[PDF HAL]

[J59] Ph. Jaming & M. Rathmair
Gabor phase retrieval via semidefinite programming.
Foundations of Computational Mathematics
[PDF HAL] [Journal]

[J58] S. Ghosh & Ph. Jaming
Uncertainty principle for solutions of the Schrödinger equation on the Heisenberg group.
Proceedings of the American Mathematical Society 153 (2025), 3795–3809.
[PDF HAL] [Journal] [Zbl]

[J57] Ph. Jaming, K. Kellay, C. Saba & Y. Wang
On L¹-norms for non-harmonic trigonometric polynomials with sparse frequencies.
Journal of Fourier Analysis and Applications 23 (2025), Article 31.
[PDF HAL] [Journal]

[J56] Ph. Jaming & Y. Wang
Null-controllability of the generalized Baouendi-Grushin heat-like equations.
Journal of Evolution Equations 25 (2025), Article 43.
[PDF HAL] [Journal]

[P13] Ph. Jaming
Phase retrieval for solutions of the Shr\"odinger equations.
SampTA 2025, Vienna [PDF HAL] [Journal]

[P12] Ph. Jaming & R. Perez III
Sign retrieval in spaces of variable bandwidth.
SampTA 2025, Vienna [PDF HAL] [Journal]

[J55] A. Baranov, Ph. Jaming, K. Kellay & M. Speckbacher
Oversampling and Donoho-Logan type theorems in model spaces.
Annales Fennici Mathematici 49 (2024), 167–182.
[PDF HAL]

[J54] Ph. Jaming, K. Kellay & C. Saba
The Littlewood problem and non-harmonic Fourier series.
Mathematische Annalen 389 (2024), 1939–1961.
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[P11] Ph. Jaming & C. Saba
From Ingham to Nazarov’s inequality: a survey on some trigonometric inequalities.
Advances in Pure and Applied Mathematics 15 (2024), 12–76.
[PDF HAL] [Journal]

[J53] Ph. Jaming & M. Rathmair
Uniqueness of phase retrieval from three measurements.
Advances in Computational Mathematics 49 (2023), Article 47.
[PDF HAL] [Journal]

[P10] Ph. Jaming, K. Kellay & C. Saba
The Littlewood problem and non-harmonic Fourier series.
SampTA 2023, Yale
[PDF HAL]

[J52] Ph. Jaming, K. Kellay & R. Perez III
On the effect of zero-flipping on the stability in phase retrieval.
Monatshefte für Mathematik 198 (2022), 757–776.
[PDF HAL] [Journal]

[N4] Ph. Jaming
A Simple Observation on the Uncertainty Principle for the Fractional Fourier Transform.
Journal of Fourier Analysis and Applications 28 (2022), Article 51.
[PDF HAL] [Journal]

[J51] A. Aldroubi, K. Gröchenig, L. Huang, Ph. Jaming, I. Krishtal & J.-L. Romero
Sampling the flow of a bandlimited function.
Journal of Geometric Analysis 31 (2021), 9241–9275.
[PDF HAL] [Journal]

[J50] A. Fernández-Bertolin, Ph. Jaming & S. Pérez-Esteva
An uncertainty principle for solutions of the Schrödinger equation on H-type groups.
Journal of the Australian Mathematical Society 111 (2021), 1–16.
[PDF HAL] [Journal]

[J49] Ph. Jaming & M. Speckbacher
Concentration estimates for finite expansions of spherical harmonics on two-point homogeneous spaces via the large sieve principle.
Sampling Theory, Signal Processing, and Data Analysis 19 (2021), Article 9.
[PDF HAL]

[J48] K. Beauchard, Ph. Jaming & K. Pravda-Starov
Spectral inequality for Hermite functions and null-controllability of hypoelliptic quadratic equations from thick sets.
Studia Mathematica 260 (2021), 1–43.
[PDF HAL]

[J47] Ph. Jaming & M. Speckbacher
Planar sampling sets for the short-time Fourier transform.
Constructive Approximation 53 (2021), 479–502.
[PDF HAL] [Journal]

[J46] F. Negreira, Ph. Jaming & J.-L. Romero
The Nyquist sampling rate for spiraling curves.
Applied and Computational Harmonic Analysis 52 (2021), 198–230.
[PDF HAL] [Journal]

[J45] A. Bonami, Ph. Jaming & A. Karoui
Non-asymptotic behaviour of the spectrum of the Sinc kernel operator.
Journal of Mathematical Physics 62 (2021), 033511.
[PDF HAL] [Journal]

[J44] Ph. Jaming & I. Simon
Müntz–Szász type theorems for the density of the span of powers of functions.
Bulletin des Sciences Mathématiques (2021), Article 102933.
[PDF HAL] [Journal]

[J43] Ph. Jaming & M. Speckbacher
Almost Everywhere Convergence of Prolate Spheroidal Series.
Illinois Journal of Mathematics 64 (2020), 467–479.
[PDF HAL]

[J42] K. Gröchenig, Ph. Jaming & E. Malinnikova
Zeros of the Wigner distribution and the short-time Fourier transform.
Revista Matemática Complutense 33 (2020), 723–744.
[PDF HAL] [Journal]

[J41] A. Hartmann, Ph. Jaming & K. Kellay
Quantitative estimates of sampling constants in model spaces.
American Journal of Mathematics 142 (2020), 1301–1326.
[PDF HAL]

[J40] Ph. Jaming, K. Kellay & R. Perez III
Phase Retrieval for Wide Band Signals.
Journal of Fourier Analysis and Applications 26 (2020), Article 54.
[PDF HAL]

[J39] Ph. Jaming & V. Komornik
Moving and oblique observations of beams and plates.
Evolution Equations and Control Theory 9 (2020), 447–468.
[PDF HAL] [Journal]

[J38] A. Fernández-Bertolin & Ph. Jaming
On unique continuation for solutions of the Schrödinger equation on trees.
Annali di Matematica Pura ed Applicata 199 (2020), 681–708.

[J37] K. Gröchenig & Ph. Jaming
The Cramer–Wold theorem on quadratic surfaces and Heisenberg uniqueness pairs.
Journal of the Institute of Mathematics of Jussieu 19 (2020), 117–135.
[PDF HAL] [Journal]

[J36] M. Boulsane, Ph. Jaming & A. Souabni
Mean convergence of prolate spheroidal series and their extensions.
Journal of Functional Analysis 277 (2019), 108295.
[PDF HAL] [Journal]

[J35] Ph. Jaming & F. Negreira
A Plancherel–Pólya inequality in Besov spaces on spaces of homogeneous type.
Journal of Geometric Analysis 29 (2019), 1571–1582.
[PDF HAL] [Journal]

[J34] A. Fernández-Bertolin, K. Gröchenig & Ph. Jaming
From Heisenberg uniqueness pairs to properties of the Helmholtz and Laplace equations.
Journal of Mathematical Analysis and Applications 469 (2019), 202–219.
[PDF HAL] [Journal]

[P9] Ph. Jaming, F. Negreira & J.-L. Romero
Sampling over spiraling curves.
SampTA 2019, Bordeaux

[P8] Ph. Jaming, K. Kellay & R. Perez III
Phase Retrieval for Wide Band Signals.
SampTA 2019, Bordeaux

[J33] Ph. Jaming, Y. Lyubarskii, E. Malinnikova & K.-M. Perfekt
Uniqueness for discrete Schrödinger evolutions
Revista Matemática Iberoamericana 34 (2018), 949–966
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[J32] Ph. Jaming, E. Pozzi & B. D. Wick
Lower bounds for the Dyadic Hilbert transform
Annales de la Faculté des Sciences de Toulouse 27 (2018), 265–284
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[J31] Ph. Jaming & K. Kellay
A dynamical system approach to Heisenberg uniqueness pairs
Journal d’Analyse Mathématique 134 (2018), 273–301
[PDF HAL] [Journal] [MathSciNet] [Zbl]
[Slides of talk]

[O5] Ph. Jaming et al. (Editors)
Harmonic Analysis, Function Theory, Operator Theory, and Their Applications: Conference Proceedings, Bordeaux, June 1–4, 2015
Theta Foundation International Book Series of Mathematical Texts 22 (2018), 267 pp.
[Buy a copy]

[J30] Ph. Jaming & S. Pérez-Esteva
The phase retrieval problem for solutions of the Helmholtz equation
Inverse Problems 33 (2017), Article 105007
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[P7] Ph. Jaming & F. Negreira
A sampling theorem for functions in Besov spaces on the sphere
SAMPTA 2017, Tallinn
[PDF HAL] [MathSciNet] [Zbl]

[P6] Ph. Jaming
Phase retrieval for solutions of the Schrödinger and Helmholtz equations
SAMPTA 2017, Tallinn
[PDF HAL] [MathSciNet] [Zbl]

[P5] A. Fernández-Bertolin, Ph. Jaming & K. Gröchenig
Determining point distributions from their projections
SAMPTA 2017, Tallinn (Invited session)
[PDF HAL] [MathSciNet] [Zbl]

[J29] S. Andreys & Ph. Jaming
Zak Transform and non-uniqueness in an extension of Pauli’s phase retrieval problem
Analysis Mathematica 42 (2016), 185–201
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[J28] Ph. Jaming, A. Karoui & S. Spektor
The approximation of almost time and band limited functions by their expansion in some orthogonal polynomials bases
Journal of Approximation Theory 212 (2016), 41–65
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[J27] Ph. Jaming & E. Malinnikova
An uncertainty principle and sampling inequalities in Besov spaces
Journal of Fourier Analysis and Applications 22 (2016), 768–786
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[J26] Ph. Jaming & M. Matolcsi
On the existence of flat orthogonal matrices
Acta Mathematica Hungarica 147 (2015), 179–188
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[J25] Ph. Jaming
Uniqueness results in an extension of Pauli’s phase retrieval
Applied and Computational Harmonic Analysis 37 (2014), 413–441
[PDF HAL] [MathSciNet] [Zbl]

[J24] S. Ghobber & Ph. Jaming
Uncertainty principles for integral operators
Studia Mathematica 220 (2014), 197–220
[PDF HAL] [MathSciNet] [Zbl]
[Slides of talk]

[J23] S. Ghobber & Ph. Jaming
The Logvinenko–Sereda theorem for the Fourier–Bessel transform
Integral Transforms and Special Functions 24 (2013), 270–284
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[J22] S. Ghobber & Ph. Jaming
On uncertainty principles in the finite dimensional setting
Linear Algebra and its Applications 435 (2011), 751–768
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[J21] Ph. Jaming & A. M. Powell
Time-frequency concentration of generating systems
Proceedings of the American Mathematical Society 139 (2011), 3279–3290
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[J20] Ph. Jaming
On the Fourier transform of the symmetric decreasing rearrangements of L¹ and L² functions
Annales de l’Institut Fourier 61 (2011), 53–77
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[J19] S. Ghobber & Ph. Jaming
Strong annihilating pairs for the Fourier–Bessel transform
Journal of Mathematical Analysis and Applications 377 (2011), 501–515
[PDF HAL] [Journal] [MathSciNet] [Zbl]

[P4] Ph. Jaming
The Phase Retrieval Problem for the Radar Ambiguity Function and vice versa.
2010 IEEE International Radar Conference “Global Innovation in Radar”
[PDF] [DOI]

[P3] Ph. Jaming, M. Matolcsi & P. Móra
The problem of mutually unbiased bases in dimension 6.
Cryptography and Communications 2 (2010), 211–220.
[PDF] [DOI]

[O4] C. Anantharaman-Delaroche et al.
Théorèmes ergodiques pour les actions de groupes.
L’Enseignement Mathématique 41 (2010), 270 pp.
[PDF] [MR2643350] [Zbl 1193.37002]

[J18] Ph. Jaming
A characterization of Fourier transforms.
Colloquium Mathematicum 118 (2010), 569–580.
[HAL PDF] [Journal] [MR2602166] [Zbl 1193.43004]

[J17] Ph. Jaming, M. Matolcsi & S. Révész
On the extremal rays of the cone of positive, positive definite functions.
Journal of Fourier Analysis and Applications 15 (2009), 561–582.
[HAL PDF] [DOI] [MR2549945] [Zbl 1181.42007]

[J16] Ph. Jaming
The spherical ergodic theorem revisited.
Expositiones Mathematicae 27 (2009), 257–269.
[DOI] [MR2555372] [Zbl 1183.28026]

[J15] E. Damek, J. Dziubański, Ph. Jaming & S. Pérez-Esteva
Distributions that are convolvable with generalized Poisson kernels.
Mathematica Scandinavica 105 (2009), 31–65.
[HAL PDF] [MR2549797] [Zbl 05604363]

[J14] Ph. Jaming, M. Matolcsi, P. Móra, F. Szöllősi & M. Weiner
A generalized Pauli problem and an infinite family of MUB-triplets in dimension 6.
Journal of Physics A: Mathematical and Theoretical 42 (2009), no. 24, 245305 (25 pp).
[arXiv PDF] [DOI] [MR2515542] [Zbl 1166.81011]

[J13] A. Iosevich & Ph. Jaming
Fourier bases for planar convex sets and distance sets that are a shift of the integer lattice.
Acta Mathematica Hungarica 121 (2008), 107–118.
[PDF sur HAL] [Journal] [MR2463253]

[N3] W. Czaja, Ph. Jaming & M. Matolcsi
An efficient algorithm for positive realizations.
Systems & Control Letters 57 (2008), 436–441.
[PDF sur HAL] [Journal] [MR2405112] [Zbl 1139.93013]

[J12] Ph. Jaming
Nazarov's uncertainty principle in higher dimension.
Journal of Approximation Theory 149 (2007), 611–630.
[PDF sur HAL] [Journal] [MR2371612] [Zbl pre05237721]

[J11] A. Bonami, G. Garrigós & Ph. Jaming
Discrete radar ambiguity problems.
Applied and Computational Harmonic Analysis 23 (2007), 388–414.
[PDF sur HAL] [Journal] [MR2362409] [Zbl pre05223904]

[J10] Ph. Jaming & A. Powell
Uncertainty principles for orthonormal bases.
Journal of Functional Analysis 243 (2007), 611–630.
[PDF sur HAL] [Journal] [MR2289698] [Zbl 1119.42012]

[O3] Ph. Jaming
Contributions à l’analyse harmonique réelle et complexe et à ses applications.
Habilitation à diriger des recherches, Université d’Orléans, juillet 2007.
[TEL PDF]

[P2] Ph. Jaming
Uncertainty principles for orthonormal bases.
Séminaire d’Équations aux Dérivées Partielles, École Polytechnique, année 2005–2006, février, exposé No XV.
[HAL PDF] [MR2276080] [Zbl 05076666]

[J9] A. Bonami, D. Buraczewski, E. Damek, A. Hulanicki & Ph. Jaming
Maximum boundary regularity of bounded Hua-harmonic functions on tube domains.
Journal of Geometric Analysis 14 (2004), 457–486.
[HAL PDF] [DOI] [MR2077161] [Zbl 1069.31002]

[J8] S. Grellier & Ph. Jaming
Harmonic functions on the real hyperbolic ball II: Hardy and Lipschitz spaces.
Mathematische Nachrichten 268 (2004), 50–73.
[HAL PDF] [DOI] [MR2054532] [Zbl 1051.43004]

[J7] Ph. Jaming & M. Kolountzakis
Reconstruction of functions from their triple correlations.
New York Journal of Mathematics 9 (2003), 149–164.
[HAL PDF] [Journal] [MR2016188] [Zbl 1040.42009]

[J6] A. Bonami, B. Demange & Ph. Jaming
Hermite functions and uncertainty principles for the Fourier and the windowed Fourier transforms.
Revista Matemática Iberoamericana 19 (2003), 23–55.
[HAL PDF] [MR1993414] [Zbl 1037.42010]

[J5] Ph. Jaming & M. Roginskaya
Boundary behaviour of M-harmonic functions and non-isotropic Hausdorff measure.
Monatshefte für Mathematik 134 (2002), 217–226.
[PDF HAL] [Journal] [MathSciNet] [Zbl 1037.31008]

[O1] G. Garrigós, Ph. Jaming & J.-B. Poly
Zéros de fonctions holomorphes et contre-exemples en théorie des radars [Zeros of holomorphic functions and counterexamples in radar theory]
Actes des rencontres d'analyse complexe (Poitiers–Futuroscope, 1999), 81–104, Atlantique, Poitiers, 2002.
[PDF HAL] [MathSciNet] [Zbl 1040.32003]

[J4] Ph. Jaming
Harmonic functions on classical rank one balls.
Bollettino della Unione Matematica Italiana, Serie 4-B 8 (2001), 685–702.
[PDF HAL] [MathSciNet] [Zbl pre05214433]

[N2] C. Domenichino & Ph. Jaming
Estimations du noyau de Green, propriété de valeur moyenne et géométrie des boules hyperboliques [Green kernel estimates, mean value properties and geometry of classical rank one balls].
Comptes Rendus de l’Académie des Sciences – Série I Mathématique 332 (2001), 1053–1058.
[PDF HAL] [Journal] [MathSciNet] [Zbl 0982.35010]

[J3] Ph. Jaming & W. Moran Tensor Products and p-induction of Representations on Banach Spaces.
Collectanea Mathematica 51 (2000), 83–109.
[Pdf sur HAL] [Journal] [MR1757851 (2001g:22008)] [Zbl 0949.43007]

[J2] Ph. Jaming Harmonic Functions on the Real Hyperbolic Ball I: Boundary Values and Atomic Decompositions of Hardy Spaces.
Colloquium Mathematicum 80 (1999), 63–82.
[Pdf sur HAL] [Journal] [MR1684571 (2000g:43011)] [Zbl 0930.43012]

[J1] Ph. Jaming Phase Retrieval Techniques for Radar Ambiguity Problems.
Journal of Fourier Analysis and Applications 5 (1999), 313–333.
[Pdf sur HAL] [Journal] [MR1700086 (2000g:94007)] [Zbl 0940.94003]

[N1] Ph. Jaming Principe d'incertitude qualitatif et reconstruction de phase pour la transformée de Wigner [A qualitative uncertainty principle and phase retrieval for the Wigner distribution].
Comptes Rendus de l’Académie des Sciences – Série I Mathématiques 327 (1998), 249–254.
[Pdf sur HAL] [Journal] [MR1650249 (99h:42022)] [Zbl 0931.42006]

[O2] Ph. Jaming Trois Problèmes d’Analyse Harmonique (sous la direction de A. Bonami & C. Anantharaman-Delaroche).
Doctorat de l’Université d’Orléans, juin 1998.
Bientôt disponible.

[O1] Ph. Jaming Inversibilité Restreinte, Problème de Kadison–Singer et Applications à l’Analyse Harmonique — d’après J. Bourgain et L. Tzafriri — (sous la direction de M. Deschamps).
Publications Mathématiques d’Orsay n^o 94-24 (1994), 71–154.