Clifford V. Johnson

collaborators

4 papers

hep-th2026

$N = 1$ Supersymmetry, Weil-Petersson Volume Recursion, and a Spectral Curve

Clifford V. Johnson

The Stanford-Witten-Norbury generalization of Mirzakhani's volume recursion computes $V_{g, n}^{(2 m)} ({b_{i}})$ , the Weil-Petersson volumes of the moduli space of $N = 1$ supersymmetr…

hep-th2026

Universal formulae for correlators of a broad class of models

Clifford V. Johnson

A simple method is presented for deriving universal formulae for the correlators, frequently denoted $W_{g, n} ({z_{i}}), i = 1, .. n$ , of a wide range of models of physical and mathemat…

hep-th2026

Ramond from Random: Weil-Petersson Volumes for Super-Riemann surfaces with NS Boundaries and R Punctures

Clifford V. Johnson

The Weil-Petersson (WP) volumes of the (compactified) moduli space of $N = 1$ supersymmetric Riemann surfaces with Neveu-Schwarz (NS) boundaries are frequently discussed in the lit…

hep-th2025

Non-Perturbative Random Matrix Model of $N = 2$ JT Supergravity

Clifford V. Johnson

It is shown how to non-perturbatively define a random matrix model that captures key physics of $N = 2$ Jackiw-Teitelboim (JT) supergravity, going well beyond the perturbati…

N=1 Supersymmetry, Weil-Petersson Volume Recursion, and a Spectral Curve

Universal formulae for correlators of a broad class of models

Ramond from Random: Weil-Petersson Volumes for Super-Riemann surfaces with NS Boundaries and R Punctures

Non-Perturbative Random Matrix Model of N=2 JT Supergravity

$N = 1$ Supersymmetry, Weil-Petersson Volume Recursion, and a Spectral Curve

Non-Perturbative Random Matrix Model of $N = 2$ JT Supergravity