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math.CO2023
Spherical functions and Stolarski's invariance principle
Maksim Skriganov
In the previous paper [25], Stolarsky's invariance principle, known for point distributions on the Euclidean spheres [27], has been extended to the real, complex, and quaternionic…
math.CO2018★ 11 cited
Stolarsky's invariance principle for projective spaces
M. M. Skriganov
We show that Stolarsky's invariance principle, known for point distributions on the Euclidean spheres, can be extended to the real, complex, and quaternionic projective spaces and…