John Estes

activity

20232026

most citedHolographic Weyl Anomalies for 4d Defects in 6d SCFTs

19 citations · 20 across the 3 of their papers we have counts for

collaborators

3 papers

math.CO2026

Average Steps until Absorption on Random Walks on Sea Dragon Trees

Lillian Ates, Zachary Chapman, John Estes +1

For a graph $G$ and vertices $u, v$ , we define the ASUA of $v$ , $t (G, v, u)$ , to be the average steps until absorption along a random walk terminating at $u$ . We define a sea dragon t…

hep-th2024★ 1 cited

From Large to Small $N = (4, 4)$ Superconformal Surface Defects in Holographic 6d SCFTs

Pietro Capuozzo, John Estes, Brandon Robinson +1

Two-dimensional (2d) $N = (4, 4)$ Lie superalgebras can be either "small" or "large", meaning their R-symmetry is either $so (4)$ or $\mathfrak{so}(4) \oplus \math…

hep-th2023★ 19 cited

Holographic Weyl Anomalies for 4d Defects in 6d SCFTs

Pietro Capuozzo, John Estes, Brandon Robinson +1

In this note, we study $1/4$ - and $1/2$ -BPS co-dimension two superconformal defects in the $6 d$ $N = (2, 0)$ $A_{N - 1}$ SCFT at large $N$ using their holographic descriptions…

Average Steps until Absorption on Random Walks on Sea Dragon Trees

From Large to Small N=(4,4) Superconformal Surface Defects in Holographic 6d SCFTs

Holographic Weyl Anomalies for 4d Defects in 6d SCFTs

From Large to Small $N = (4, 4)$ Superconformal Surface Defects in Holographic 6d SCFTs