Currently displaying 1 – 4 of 4

Showing per page

Order by Relevance | Title | Year of publication

Some relations between Hodge numbers and invariant complex structures on compact nilmanifolds

Takumi Yamada — 2017

Complex Manifolds

Let N be a simply connected real nilpotent Lie group, n its Lie algebra, and € a lattice in N. If a left-invariant complex structure on N is Γ-rational, then HƏ̄s,t(Γ/N) ≃ HƏ̄s,t(nC) for each s; t. We can construct different left-invariant complex structures on one nilpotent Lie group by using the complexification and the scalar restriction. We investigate relationships to Hodge numbers of associated compact complex nilmanifolds.

Page 1

Download Results (CSV)