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19952022
most citedPath-integral quantization of Galilean Fermi fields

9 citations · 31 across the 20 of their papers we have counts for

collaborators

20 papers

hep-th2022

Non-relativistic Fermi particle in one-dimensional pseudoscalar -function potential

Fuad M. Saradzhev

It is shown that a non-relativistic Fermi particle with a non-zero rest energy moving in a pseudoscalar -function potential in one dimension can be confined for both signs of th…

hep-th2022

Rest energy effects for non-relativistic Fermi fields in external potentials

Fuad M. Saradzhev

The generalized Levy-Leblond equation (GLL) is used to study the bound state problem for a non-relativistic Fermi field in external potentials. A condition when the rest energy ter…

hep-th2014

Solitary waves in Galilean covariant Fermi field theories with self-interaction

Fuad M. Saradzhev

The generalized Levy-Leblond equation for a -dimensional self-interacting Fermi field is considered. Spin up solitary wave solutions with space oscillations in the -coo…

math-ph2011★ 2 cited

Spin operator and spin states in Galilean covariant Fermi field theories

Fuad M. Saradzhev

Spin degrees of freedom of the Galilean covariant Dirac field in (4+1) dimensions and its nonrelativistic counterpart in (3+1) dimensions are examined. Two standard choices of spin…

cond-mat.other2007

A magnetization equation for non-equilibrium spin systems

Fuad M. Saradzhev

A magnetization equation for a system of spins evolving non-adiabatically and out of equilibrium is derived without specifying the internal interactions. For relaxation processes,…

hep-th2007★ 9 cited

Path-integral quantization of Galilean Fermi fields

M. de Montigny, F. C. Khanna, F. M. Saradzhev

The Galilei-covariant fermionic field theories are quantized by using the path-integral method and five-dimensional Lorentz-like covariant expressions of non-relativistic field equ…