Generalized Force Method for Point-To-Point Ray Tracing in Anisotropic Ionosphere: Implementation and Applications to NeQuick2 and IGRF13 Models

被引:0
作者
Nosikov, I. A. [1 ]
Klimenko, M. V. [1 ]
Padokhin, A. M. [2 ,3 ]
Nosikova, V. V. [1 ]
Bessarab, P. F. [4 ,5 ]
机构
[1] West Dept IZMIRAN, Kaliningrad, Russia
[2] Moscow State Univ, Moscow, Russia
[3] IZMIRAN, Moscow, Russia
[4] Linnaeus Univ, Kalmar, Sweden
[5] Univ Iceland, Reykjavik, Iceland
基金
俄罗斯科学基金会;
关键词
ionospheric ray tracing; fermat's principle; optimization method; anisotropic ionosphere; TRAJECTORIES;
D O I
10.1029/2024RS008092
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
The generalized force method, previously developed for an isotropic inhomogeneous ionosphere, exploits the knowledge about the character of the extrema of the phase distance-where high ionospheric rays correspond to minima and low rays to saddle points-to systematically find all relevant rays between fixed points, thereby enabling efficient global point-to-point ray tracing. In this article, the generalized force approach is extended to magneto-active, anisotropic ionosphere by locating minima and saddle points of a more general phase distance functional where trial functions include both the candidate ray path geometry and the orientation of the wavefront. For both O and X modes, the rays are found using an optimization algorithm guided by the generalized force whose definition depends on the ray type. The generalized force method, implemented in the form of computer software, is applied to problems of oblique sounding in realistic ionosphere described by NeQuick2 and IGRF13 models. The results of the ionogram simulations demonstrate the method's ability to solve routine problems of ionospheric ray tracing and show its potential in solving various inverse problems, as well as in verifying and correcting models of the ionosphere.
引用
收藏
页数:14
相关论文
共 22 条
  • [1] Alken P., 2021, Evaluation of candidate models for the 13th generation International Geomagnetic Reference Field
  • [2] Budden K. G., 2009, Radio waves in the ionosphere
  • [3] Point-to-point ionospheric ray tracing by a direct variational method
    Coleman, Christopher J.
    [J]. RADIO SCIENCE, 2011, 46
  • [4] Variational Method for Computing Ray Trajectories and Fronts of Tsunami Waves Generated by a Localized Source
    Dobrokhotov, S. Yu
    Klimenko, M., V
    Nosikov, I. A.
    Tolchennikov, A. A.
    [J]. COMPUTATIONAL MATHEMATICS AND MATHEMATICAL PHYSICS, 2020, 60 (08) : 1392 - 1401
  • [5] erven V., 2002, Applied Mechanics Reviews, V55, pB118, DOI [10.1115/1.1508173, DOI 10.1115/1.1508173]
  • [6] Assimilative model for ionospheric dynamics employing delay, Doppler, and direction of arrival measurements from multiple HF channels
    Fridman, Sergey V.
    Nickisch, L. J.
    Hausman, Mark
    Zunich, George
    [J]. RADIO SCIENCE, 2016, 51 (03) : 176 - 183
  • [7] Improved Minimum Mode Following Method for Finding First Order Saddle Points
    Gutierrez, Manuel Plasencia
    Argaez, Carlos
    Jonsson, Hannes
    [J]. JOURNAL OF CHEMICAL THEORY AND COMPUTATION, 2017, 13 (01) : 125 - 134
  • [8] Sura heating facility transmissions to the CASSIOPE/e-POP satellite
    James, H. G.
    Frolov, V. L.
    Andreeva, E. S.
    Padokhin, A. M.
    Siefring, C. L.
    [J]. RADIO SCIENCE, 2017, 52 (02) : 259 - 270
  • [9] Jonsson H., 1998, Classical and quantum dynamics in condensed phase simulations, P385
  • [10] Efficiency of updating the ionospheric models using total electron content at mid- and sub-auroral latitudes
    Kotova, Darla S.
    Ovodenko, Vladimir B.
    Yasyukevich, Yury, V
    Klimenko, Maxim, V
    Ratovsky, Konstantin G.
    Mylnikova, Anna A.
    Andreevas, Elena S.
    Kozlovsky, Alexander E.
    Korenkova, Nina A.
    Nesterov, Ivan A.
    Tumanova, Yulia S.
    [J]. GPS SOLUTIONS, 2019, 24 (01)