Pith. sign in

Infinite-dimensional L ie groups

4 Pith papers cite this work. Polarity classification is still indexing.

4 Pith papers citing it

years

2026 4

representative citing papers

A category of locally convex Lie algebroids

math.DG · 2026-07-08 · accept · novelty 6.0

First-order locally convex Lie algebroids form a category whose morphisms are defined by pullback of sheaf-valued forms, and Banach-Lie algebroid morphisms integrate uniquely to source-simply connected Banach-Lie groupoid morphisms.

On the bisections of a local Lie grpoupod

math.DG · 2026-06-17 · unverdicted · novelty 4.0

Studies local Lie group on admissible bisections of local Lie groupoids over compact manifolds and proves globalizability implication from groupoid to bisection group.

citing papers explorer

Showing 4 of 4 citing papers.

  • Complex deformations of the circle: Group cohomology and Virasoro uniformization math-ph · 2026-05-19 · unverdicted · none · ref 57

    The paper computes the second group cohomology of complex deformations of the circle, identifies extending cocycles including a relative one with rotation number and conformal radius, and proves Virasoro uniformization for Segal moduli spaces.

  • A category of locally convex Lie algebroids math.DG · 2026-07-08 · accept · none · ref 12

    First-order locally convex Lie algebroids form a category whose morphisms are defined by pullback of sheaf-valued forms, and Banach-Lie algebroid morphisms integrate uniquely to source-simply connected Banach-Lie groupoid morphisms.

  • On the bisections of a local Lie grpoupod math.DG · 2026-06-17 · unverdicted · none · ref 8

    Studies local Lie group on admissible bisections of local Lie groupoids over compact manifolds and proves globalizability implication from groupoid to bisection group.

  • On $L^p$-spaces of functions with values in locally convex spaces math.FA · 2026-05-28 · unverdicted · none · ref 6 · 2 links

    Defines L^p spaces via Lusin measurability for functions valued in locally convex spaces and proves density of simple functions plus dyadic approximation results in the Hausdorff case.