By combining the language of groups with that of geometry and linear algebra, Marius Sophus Lie created one of math’s most ...

The field of complex geometry, intertwined with Lie theory, represents a vibrant area where algebraic and differential techniques converge to unravel the structure of complex manifolds and their ...

M. H. A. Newman proved that if $M$ is a connected topological manifold with metric $d$, there exists a number $\varepsilon > 0$, depending only upon $M$ and $d$, such ...