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Category: Journal of Mathematical Physics

Potentials vs geometry, revisited

Potentials vs geometry, revisited

Journal of Mathematical Physics, Volume 63, Issue 11, November 2022. We revisit an old subject to discuss relationships between the dynamics for particles subjected to potentials and the dynamics for particles moving freely on background geometries, in…

Is the continuum SSH model topological?

Is the continuum SSH model topological?

Journal of Mathematical Physics, Volume MATP2022, Issue 1, December 2022. The discrete Hamiltonian of Su, Schrieffer, and Heeger (SSH) [Phys. Rev. Lett. 42, 1698–1701 (1979)] is a well-known one-dimensional translation-invariant model in condensed matt…

Is the continuum SSH model topological?

Is the continuum SSH model topological?

Journal of Mathematical Physics, Volume 63, Issue 11, November 2022. The discrete Hamiltonian of Su, Schrieffer, and Heeger (SSH) [Phys. Rev. Lett. 42, 1698–1701 (1979)] is a well-known one-dimensional translation-invariant model in condensed matter ph…

Dynamical stability of random delayed FitzHugh–Nagumo lattice systems driven by nonlinear Wong–Zakai noise

Dynamical stability of random delayed FitzHugh–Nagumo lattice systems driven by nonlinear Wong–Zakai noise

Journal of Mathematical Physics, Volume 63, Issue 11, November 2022. In this paper, two problems related to FitzHugh–Nagumo lattice systems are analyzed. The first one is concerned with the asymptotic behavior of random delayed FitzHugh–Nagumo lattice …

Optimal form of the Kretschmann–Schlingemann–Werner theorem for energy-constrained quantum channels and operations

Optimal form of the Kretschmann–Schlingemann–Werner theorem for energy-constrained quantum channels and operations

Journal of Mathematical Physics, Volume 63, Issue 11, November 2022. It is proved that the energy-constrained Bures distance between arbitrary infinite-dimensional quantum channels is equal to the operator E-norm distance from any given Stinespring iso…