Geometric phase and Hasimoto-like maps via the anholonomic coordinates in Lorentzian 3-Lie group

3区物理与天体物理 Q1 Engineering

Waves in Random and Complex Media Pub Date : 2024-02-27 DOI:10.1080/17455030.2024.2319873

Nevin Ertuğ Gürbüz

引用次数: 0

Abstract

In this work, we obtain intrinsic derivatives of the Frenet–Serret (FS) triad in the n, b−lines directions within a three-dimensional Lorentzian Lie group (3LLg). Additionally, we present some form...

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通过洛伦兹 3-Lie 群中的anholonomic 坐标的几何相位和哈希莫托类映射

在这项研究中，我们在三维洛伦兹李群（3LLg）中获得了弗莱涅-塞雷特（Frenet-Serret，FS）三元组在 n、b 线方向上的本征导数。此外，我们还提出了一些形式...

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来源期刊

Waves in Random and Complex Media 物理-物理：综合

自引率

0.00%

发文量

677

审稿时长

3.0 months

期刊介绍： Waves in Random and Complex Media (formerly Waves in Random Media ) is a broad, interdisciplinary journal that reports theoretical, applied and experimental research related to any wave phenomena. The field of wave phenomena is all-pervading, fast-moving and exciting; more and more, researchers are looking for a journal which addresses the understanding of wave-matter interactions in increasingly complex natural and engineered media. With its foundations in the scattering and propagation community, Waves in Random and Complex Media is becoming a key forum for research in both established fields such as imaging through turbulence, as well as emerging fields such as metamaterials. The Journal is of interest to scientists and engineers working in the field of wave propagation, scattering and imaging in random or complex media. Papers on theoretical developments, experimental results and analytical/numerical studies are considered for publication, as are deterministic problems when also linked to random or complex media. Papers are expected to report original work, and must be comprehensible and of general interest to the broad community working with wave phenomena.