Optimal logarithmic energy points on the unit sphere. - Johann S. Brauchart (Math. Comput., 2008)

Menke points on the real line and their connection to classical orthogonal polynomials. - P. Mathur; Johann S. Brauchart; Edward B. Saff (J. Comput. Appl. Math., 2010)

Point Sets on the Sphere S2 with Small Spherical Cap Discrepancy. - Christoph Aistleitner; Johann S. Brauchart; Josef Dick (Discret. Comput. Geom., 2012)

Quasi-Monte Carlo rules for numerical integration over the unit sphere ({ mathbb{S}^2} ). - Johann S. Brauchart; Josef Dick (Numerische Mathematik, 2012)

QMC designs: Optimal order Quasi Monte Carlo integration schemes on the sphere. - Johann S. Brauchart; Edward B. Saff; Ian H. Sloan; Robert S. Womersley (Math. Comput., 2014)

Distributing many points on spheres: Minimal energy and designs. - Johann S. Brauchart; Peter J. Grabner (J. Complex., 2015)

Spatial low-discrepancy sequences, spherical cone discrepancy, and applications in financial modeling. - Johann S. Brauchart; Josef Dick; Lou Fang (J. Comput. Appl. Math., 2015)

Random Point Sets on the Sphere - Hole Radii, Covering, and Separation. - Johann S. Brauchart; Alexander B. Reznikov; Edward B. Saff; Ian H. Sloan; Yuguang Wang 001; Robert S. Womersley (Exp. Math., 2018)

Needlets Liberated. - Johann S. Brauchart; Peter J. Grabner; Ian H. Sloan; Robert S. Womersley (CoRR, 2022)