activity
20102025
most citedHolographic Fermi and Non-Fermi Liquids with Transitions in Dilaton Gravity

179 citations · 966 across the 24 of their papers we have counts for

collaborators

24 papers

hep-th2025

Solvable Models of Heat Transport in Quantum Mechanics

R Loganayagam, Prithvi Narayan, Swathi T S

We investigate solvable models of heat transport between a pair of quantum mechanical systems initialized at two different temperatures. At time , a weak interaction is switch…

hep-th2023★ 2 cited

Gravitational Edge Mode in Asymptotically AdS: JT Gravity Revisited

Euihun Joung, Prithvi Narayan, Junggi Yoon

We study the gravitational edge mode of the Jackiw-Teitelboim (JT) gravity and its BF theory description with the asymptotic AdS boundary condition. We revis…

hep-th2023★ 4 cited

SYK Model with global symmetries in the double scaling limit

Prithvi Narayan, Swathi T S

We discuss the double scaling limit of the SYK model with global symmetries. We develop the chord diagram techniques to compute the moments of the Hamiltonian and the two point fun…

quant-ph2023★ 2 cited

Estimating entanglement in 2D Heisenberg model in the strong rung-coupling limit

Chandrima B. Pushpan, Harikrishnan K. J., Prithvi Narayan +1

In this paper, we calculate entanglement in the isotropic Heisenberg model in a magnetic field on a two-dimensional rectangular zig-zag lattice in the strong rung-coupling limit, u…

hep-th2022★ 3 cited

Quantum groups, non-commutative , and chords in the double-scaled SYK model

Micha Berkooz, Mikhail Isachenkov, Prithvi Narayan +1

We study the double-scaling limit of SYK (DS-SYK) model and elucidate the underlying quantum group symmetry. The DS-SYK model is characterized by a parameter , and in the $q\rig…

cond-mat.stat-mech2022★ 3 cited

Exactly Solvable 1D Quantum Models with Gamma Matrices

Yash Chugh, Kusum Dhochak, Uma Divakaran +2

In this paper, we write exactly solvable generalizations of 1-dimensional quantum XY and Ising-like models by using -dimensional Gamma () matrices as the degrees of freedom…