activity
20242026
collaborators

7 papers

hep-th2026

Holographic Krylov Complexity with Lifshitz Scaling and Hyperscaling Violation

Kazem Bitaghsir Fadafan, M. Reza Mohammadi Mozaffar

Following the holographic proposal that identifies the growth rate of Krylov complexity with the proper radial momentum of an infalling massive probe, we study Krylov complexity in…

hep-th2026

Symmetry resolved entanglement in Lifshitz field theories

M. Reza Mohammadi Mozaffar, Ali Mollabashi

We investigate symmetry-resolved entanglement in non-relativistic quantum field theories, including complex Lifshitz scalar chains and Lifshitz fermionic models. Using charged mome…

hep-th2025

Krylov Complexity in Lifshitz-type Dirac Field Theories

Hamid R. Imani, Komeil Babaei Velni, M. Reza Mohammadi Mozaffar

We study Krylov complexity in Lifshitz-type Dirac field theories with a generic dynamical critical exponent . By computing the Lanczos coefficients for massless and massive case…

hep-th2025

Capacity of Entanglement in Lifshitz Theories

Sare Khoshdooni, Komeil Babaei Velni, M. Reza Mohammadi Mozaffar

We study the capacity of entanglement in certain integrable scale-invariant theories which exhibit Lifshitz scaling symmetry with a generic dynamical exponent z at the critical poi…

hep-th2024

Capacity of entanglement and volume law

M. Reza Mohammadi Mozaffar

We investigate various aspects of capacity of entanglement in certain setups whose entanglement entropy becomes extensive and obeys a volume law. In particular, considering geometr…

hep-th2024

Capacity of entanglement for scalar fields in squeezed states

M. Reza Mohammadi Mozaffar

We study various aspects of capacity of entanglement in the squeezed states of a scalar field theory. This quantity is a quantum informational counterpart of heat capacity and char…