Results 101 to 110 of about 63,478 (260)
Wave packet evolution in non-Hermitian quantum systems
The quantum evolution of the Wigner function for Gaussian wave packets generated by a non-Hermitian Hamiltonian is investigated. In the semiclassical limit $\hbar\to 0$ this yields the non-Hermitian analog of the Ehrenfest theorem for the dynamics of ...
Eva-Maria Graefe+7 more
core +1 more source
Universal Einstein-Hermitian Metrics
Lemma 3.4 is wrong.
Brambila-Paz, L., Raghavendra, N.
openaire +2 more sources
Quaternionic Kähler manifolds with Hermitian and Norden metrics [PDF]
Almost hypercomplex manifolds with Hermitian and Norden metrics and more specially the corresponding quaternionic Kaehler manifolds are considered. Some necessary and sufficient conditions the investigated manifolds be isotropic hyper-Kaehlerian and flat are found.
openaire +4 more sources
On the Method of Harmonic Balance for Lumped‐Element Transformer Models
The steady‐state solution of a lumped‐element transformer model with a dry friction‐like hysteresis model depicting the magnetic core is of interest. The harmonic balance method efficiently solves this stiff system. We derive the harmonic balance algorithm, enhance it with performance and convergence improvements, and demonstrate its efficiency by ...
Alexander Sauseng+5 more
wiley +1 more source
Quasi-Statistical Manifolds with Almost Hermitian and Almost Anti-Hermitian Structures
Let (M, g, ∇) be a 2n-dimensional quasi-statistical manifold that admits a pseudo-Riemannian metric g (or h) and a linear connection ∇ with torsion. This paper aims to study an almost Hermitian structure (g, J ) and an almost anti-Hermitian structure (h,
Aktaş Buşra, Gezer Aydin, Durmaz Olgun
doaj +1 more source
Strominger connection and pluriclosed metrics
In this paper, we prove a conjecture raised by Angella, Otal, Ugarte, and Villacampa recently, which states that if the Strominger connection (also known as Bismut connection) of a compact Hermitian manifold is K\"ahler-like, in the sense that its ...
Zhao, Quanting, Zheng, Fangyang
core
Combs, Fast and Slow: Non‐Adiabatic Mean‐Field Theory of Active Cavities
A unified mean‐field theory is developed that describes active cavities with dynamics of any speed, whether they be fast, slow, or anything in between. By creating an operator‐based framework that makes no adiabatic approximation, this approach delivers more efficient simulations and new analytical insights for a wide range of integrated combs, such as
David Burghoff
wiley +1 more source
Almost contact metric (аст-)structures induced on oriented hypersurfaces of a Kählerian manifold are considered in the case when these аст-structures are of cosymplectic type, i. e. the contact form of these structures is closed. As it is known, the
G. Banaru
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Uncovering Hidden Resonances in Non‐Hermitian Systems with Scattering Thresholds
The points where diffraction orders emerge or vanish in the propagating spectrum of periodic non‐Hermitian systems are referred to as scattering thresholds. Close to these branch points, resonances from different Riemann sheets can tremendously impact the optical response.
Fridtjof Betz+7 more
wiley +1 more source
A Note on Hermitian-Einstein Metrics on Parabolic Stable Bundles [PDF]
Jia Yu Li, M. S. Narasimhan
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