Campana points on biequivariant compactifications of the Heisenberg group

Abstract

We study Campana points on biequivariant compactifications of the Heisenberg group and confirm the log Manin conjecture introduced by Pieropan, Smeets, Tanimoto and Várilly-Alvarado.

References in corpus (4)

• Rational points on compactifications of semi-simple algebraic groups
• An overview of Manin's conjecture for del Pezzo surfaces
• Birational geometry for number theorists
• Height zeta functions of equivariant compactifications of the Heisenberg group

Cited by in corpus (3)

• Campana points and powerful values of norm forms
• Sums of four squareful numbers
• Campana points, Height zeta functions, and log Manin's conjecture