N. L. Holanda

activity

20142019

most citedMachine learning topological phases in real space

46 citations · 91 across the 4 of their papers we have counts for

collaborators

Showing hep-thShow all

3 papers · 1 filter

hep-th2016★ 19 cited

From worldline to quantum superconformal mechanics with/without oscillatorial terms: $D (2, 1; α)$ and $s l (2∣1)$ models

I. E. Cunha, N. L. Holanda, F. Toppan

In this paper we quantize superconformal $σ$ -models defined by worldline supermultiplets. Two types of superconformal mechanics, with and without a DFF term, are considered. Withou…

hep-th2015★ 2 cited

A world-line framework for 1D Topological Conformal sigma-models

L. Baulieu, N. L. Holanda, F. Toppan

We use world-line methods for pseudo-supersymmetry to construct $s l (2∣1)$ -invariant actions for the $(2, 2, 0)$ chiral and ( $1, 2, 1)$ real supermultiplets of the twisted $D$ -module re…

hep-th2014★ 24 cited

Four types of (super)conformal mechanics: D-module reps and invariant actions

N. L. Holanda, F. Toppan

(Super)conformal mechanics in one dimension is induced by parabolic or hyperbolic/trigonometric transformations, either homogeneous (for a scaling dimension $λ$ ) or inhomogeneous (…

From worldline to quantum superconformal mechanics with/without oscillatorial terms: D(2,1;α) and sl(2∣1) models

A world-line framework for 1D Topological Conformal sigma-models

Four types of (super)conformal mechanics: D-module reps and invariant actions

From worldline to quantum superconformal mechanics with/without oscillatorial terms: $D (2, 1; α)$ and $s l (2∣1)$ models