Pages that link to "Item:Q1572891"

The following pages link to New complex- and quaternion-hyperbolic reflection groups (Q1572891):

Displaying 22 items.

• Lattices in one-dimensional quaternionic linear space that are invariant with respect to finite linear groups (Q650390) (← links)
• A new complex reflection group in \(PU(9,1)\) and the Barnes-Wall lattice (Q785757) (← links)
• The complex Lorentzian Leech lattice and the bimonster (Q875074) (← links)
• Reflection group of the quaternionic Lorentzian Leech lattice (Q875075) (← links)
• Reflection groups on the octave hyperbolic plane (Q1282344) (← links)
• The Leech lattice and complex hyperbolic reflections (Q1568819) (← links)
• Theta constants associated with the cyclic triple coverings of the complex projective line branching at six points (Q1596548) (← links)
• The number of convex tilings of the sphere by triangles, squares, or hexagons (Q1637314) (← links)
• Hyperbolic geometry and moduli of real curves of genus three (Q1709771) (← links)
• Modular realizations of hyperbolic Weyl groups (Q1951482) (← links)
• Periods of cubic surfaces with the automorphism group of order \(54\) (Q2665245) (← links)
• Presentations for cusped arithmetic hyperbolic lattices (Q2696149) (← links)
• The complex Lorentzian Leech lattice and the bimonster. II. (Q2790619) (← links)
• Arithmetic hyperbolic reflection groups (Q2810914) (← links)
• Classification of quaternionic hyperbolic isometries (Q2841089) (← links)
• The complex hyperbolic geometry of the moduli space of cubic surfaces (Q3152795) (← links)
• Virtually special embeddings of integral Lorentzian lattices (Q4965268) (← links)
• Integral binary Hamiltonian forms and their waterworlds (Q5013352) (← links)
• Counting and equidistribution in quaternionic Heisenberg groups (Q5081313) (← links)
• Quaternionic hyperbolic lattices of minimal covolume (Q5102250) (← links)
• Picard modular groups generated by complex reflections (Q5886551) (← links)
• Reflective obstructions of unitary modular varieties (Q6203788) (← links)