Journal of Mathematical Physics, Volume 64, Issue 1, January 2023. In this paper, we theoretically study the concept of the wave–particle duality of two entangled neutral Bragg diffracted atoms. This is an extension of a recent study where the same ide…
Journal of Mathematical Physics, Volume 64, Issue 1, January 2023. A viscous quantum hydrodynamic system for particle density, current density, energy density, and electrostatic potential, coupled with a Poisson equation, is studied in spatial one dime…
Journal of Mathematical Physics, Volume 64, Issue 1, January 2023. We generalize the determinant representation of the Kadomtsev–Petviashvili τ functions to the case of the 2D Toda τ functions. The generating functions for the weighted Hurwitz numbers …
Journal of Mathematical Physics, Volume 64, Issue 1, January 2023. In this paper, we give the definition and quantum field presentation for a generalized Hall–Littlewood function using vertex operators, which is an extension of the Hall–Littlewood func…
Journal of Mathematical Physics, Volume 64, Issue 1, January 2023. We comment on the validity of Noether’s theorem and on the conclusions of Anerot et al. [J. Math. Phys. 61(11), 113502 (2020)].
Journal of Mathematical Physics, Volume 64, Issue 1, January 2023.
Journal of Mathematical Physics, Volume MATP2022, Issue 1, December 2022. We review recent results on adiabatic theory for ground states of extended gapped fermionic lattice systems under several different assumptions. More precisely, we present genera…
Journal of Mathematical Physics, Volume 63, Issue 12, December 2022. We review recent results on adiabatic theory for ground states of extended gapped fermionic lattice systems under several different assumptions. More precisely, we present generalized…
Journal of Mathematical Physics, Volume 63, Issue 12, December 2022. This paper is concerned with the steady-state equations describing a motion of some non-Newtonian fluids whose viscosity has a power-structure with an exponent r. The existence of wea…
Journal of Mathematical Physics, Volume 63, Issue 12, December 2022. A recently proposed approach for avoiding the ultraviolet divergence of Hamiltonians with particle creation is based on interior-boundary conditions (IBCs). The approach works well in…