J. Lange

most citedGeometric models for Lie--Hamilton systems on

R^{2}

1 citations · 1 across the 1 of their papers we have counts for

collaborators

2 papers

math.AG2023

The diagonal of (3,3) fivefolds

Jan Lange, Bjørn Skauli

We show that a very general (3,3) complete intersection in $P^{7}$ over an algebraically closed uncountable field of characteristic different from 2 admits no decomposition…

math-ph2019★ 1 cited

Geometric models for Lie--Hamilton systems on $R^{2}$

J. Lange, J. de Lucas

This paper provides a geometric description for Lie--Hamilton systems on $R^{2}$ with locally transitive Vessiot--Guldberg Lie algebras through two types of geometric models…

The diagonal of (3,3) fivefolds

Geometric models for Lie--Hamilton systems on R2

Geometric models for Lie--Hamilton systems on $R^{2}$