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[DHH86] Klas Diederich, Gilbert Hector, and Ulrich Hirsch

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

3 Pith papers citing it

years

2025 1 2023 2

verdicts

UNVERDICTED 3

representative citing papers

On longitudinal differential operators and Nash blowups

math.DG · 2025-09-01 · unverdicted · novelty 5.0

Links Helffer-Nourrigat cone of singular foliations to Nash algebroids and characterizes longitudinally elliptic operators via symplectic leaves of holonomy Lie algebroids.

Moduli stacks of Higgs bundles on stable curves

math.AG · 2023-10-11 · unverdicted · novelty 5.0

Constructs a flat degeneration of the Higgs bundle moduli stack on curves with intrinsic log-symplectic form, flat Hitchin map with complete fibers, and Lagrangian nilpotent cone locus, extended over stable curves.

A series of Nash resolutions of a singular foliation

math.DG · 2023-01-20 · unverdicted · novelty 5.0

Constructs a series of Nash blowups of singular foliations that turn any such foliation into a Debord foliation after one step, recovering prior cases for i=0 and i=1.

citing papers explorer

Showing 3 of 3 citing papers.

  • On longitudinal differential operators and Nash blowups math.DG · 2025-09-01 · unverdicted · none · ref 12

    Links Helffer-Nourrigat cone of singular foliations to Nash algebroids and characterizes longitudinally elliptic operators via symplectic leaves of holonomy Lie algebroids.

  • Moduli stacks of Higgs bundles on stable curves math.AG · 2023-10-11 · unverdicted · none · ref 17

    Constructs a flat degeneration of the Higgs bundle moduli stack on curves with intrinsic log-symplectic form, flat Hitchin map with complete fibers, and Lagrangian nilpotent cone locus, extended over stable curves.

  • A series of Nash resolutions of a singular foliation math.DG · 2023-01-20 · unverdicted · none · ref 4

    Constructs a series of Nash blowups of singular foliations that turn any such foliation into a Debord foliation after one step, recovering prior cases for i=0 and i=1.