Seokbong Seol

collaborators

2 papers

math.DG2026

Linearisation, splitting property and homotopy algebras

Seokbong Seol, Kai Wang

We study the linearisation of formal vector fields and homotopy algebras using graded coalgebras. We prove that a formal vector field is linearisable if and only if it satisfies a…

math.DG2025

Kapranov $L_{\infty} [1]$ algebras

Ruggero Bandiera, Seokbong Seol, Mathieu Stiénon +1

Given any Kähler manifold $X$ , Kapranov discovered an $L_{\infty} [1]$ algebra structure on $Ω_{X}^{0, ∙} (T_{X}^{1, 0})$ . Motivated by this result, we introduce, as a generalization o…

Linearisation, splitting property and homotopy algebras

Kapranov L∞​[1] algebras

Kapranov $L_{\infty} [1]$ algebras