共 1 条
Application of the nudged elastic band method to the point-to-point radio wave ray tracing in IRI modeled ionosphere
被引:9
作者:
Nosikov, I. A.
[1
,2
]
Klimenko, M. V.
[1
,2
]
Bessarab, P. F.
[3
,4
]
Zhbankov, G. A.
[5
]
机构:
[1] Immanuel Kant Balt Fed Univ, Kaliningrad 236016, Russia
[2] RAS, West Dept Pushkov Inst Terr Magnetism Ionosphere, Kaliningrad 236010, Russia
[3] Univ Iceland, Sci Inst, IS-107 Reykjavik, Iceland
[4] ITMO Univ, St Petersburg 197101, Russia
[5] Southern Fed Univ, Rostov Na Donu 344006, Russia
基金:
俄罗斯基础研究基金会;
关键词:
Point-to-point ray tracing;
Ionospheric radio;
Fermat's principle;
Nudged elastic band method;
IRI model;
Traveling ionospheric disturbances;
PROPAGATION;
FORMULATION;
PATH;
D O I:
10.1016/j.asr.2016.12.003
中图分类号:
V [航空、航天];
学科分类号:
08 ;
0825 ;
摘要:
Point-to-point ray tracing is an important problem in many fields of science. While direct variational methods where some trajectory is transformed to an optimal one are routinely used in calculations of pathways of seismic waves, chemical reactions, diffusion processes, etc., this approach is not widely known in ionospheric point-to-point ray tracing. We apply the Nudged Elastic Band (NEB) method to a radio wave propagation problem. In the NEB Method, a chain of points which gives a discrete representation of the radio wave ray is adjusted iteratively to an optimal configuration satisfying the Fermat's principle, while the endpoints of the trajectory are kept fixed according to the boundary conditions. Transverse displacements define the radio ray trajectory, while springs between the points control their distribution along the ray. The method is applied to a study of point-to-point ionospheric ray tracing, where the propagation medium is obtained with the International Reference Ionosphere model taking into account traveling ionospheric disturbances. A 2 dimensional representation of the optical path functional is developed and used to gain insight into the fundamental difference between high and low rays. We conclude that high and low rays are minima and saddle points of the optical path functional, respectively. (C) 2016 COSPAR. Published by Elsevier Ltd. All rights reserved.
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页码:491 / 497
页数:7
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