Fast and Accurate Computation of the Myriad Filter via Branch-and-Bound Search. - Rafael Camilo Nunez; Juan G. Gonzalez; Gonzalo R. Arce; John P. Nolan (IEEE Trans. Signal Process., 2008)

Multivariate elliptically contoured stable distributions: theory and estimation. - John P. Nolan (Comput. Stat., 2013)

Dense classes of multivariate extreme value distributions. - Anne-Laure Fougères; Cécile Mercadier; John P. Nolan (J. Multivar. Anal., 2013)

On the Behavior of EMD and MEMD in Presence of Symmetric α-Stable Noise. - Ali Komaty; Abdel-Ouahab Boudraa; John P. Nolan; Delphine Dare-Emzivat (IEEE Signal Process. Lett., 2015)

Compressive Sensing of Temporally Correlated Sources Using Isotropic Multivariate Stable Laws. - George Tzagkarakis; John P. Nolan; Panagiotis Tsakalides (EUSIPCO, 2018)

Compressive Sensing Using Symmetric Alpha-Stable Distributions for Robust Sparse Signal Reconstruction. - George Tzagkarakis; John P. Nolan; Panagiotis Tsakalides (IEEE Trans. Signal Process., 2019)

Robust nonlinear compressive sampling using symmetric alpha-stable distributions. - George Tzagkarakis; John P. Nolan; Panagiotis Tsakalides (Signal Process., 2021)

Multivariate Subgaussian Stable Distributions in R. - Bruce J. Swihart; John P. Nolan (R J., 2022)

Computation of Riesz ( boldsymbol{ alpha } )-Capacity ( boldsymbol{ textrm{C}}_{ boldsymbol{ alpha}} ) of General Sets in ( boldsymbol{ mathbb{R}}^{ boldsymbol{d}} ) Using Stable Random Walks. - John P. Nolan; Debra J. Audus; Jack F. Douglas (SIAM J. Appl. Math., 2024)

Taming impulsive high-frequency data using optimal sampling periods. - George Tzagkarakis; Frantz Maurer; John P. Nolan (Ann. Oper. Res., 2024)