An overview of light ray deflection calculation by magnetars in nonlinear electrodynamics

被引：0

作者：

Beissen, N. ^{[1
,2
]}

Abishev, M. ^{[1
,2
]}

Toktarbay, S. ^{[1
,2
,3
]}

Yernazarov, T. ^{[2
]}

Khassanov, M. ^{[1
,2
]}

Utepova, D. ^{[2
,4
]}

Alimkulova, M. ^{[1
]}

Abduali, A. ^{[2
]}

机构：

[1] Al Farabi Kazakh Natl Univ, Inst Expt & Theoret Phys, Alma Ata, Kazakhstan

[2] Al Farabi Kazakh Natl Univ, Dept Theoret & Nucl Phys, Alma Ata, Kazakhstan

[3] Kazakh Natl Womens Teacher Training Univ, Dept Phys, Alma Ata, Kazakhstan

[4] Abai Kazakh Natl Pedag Univ, Alma Ata, Kazakhstan

来源：

BULLETIN OF THE UNIVERSITY OF KARAGANDA-PHYSICS | 2024年 / 2卷 / 114期

关键词：

nonlinear electrodynamics of vacuum; magnetic dipole field; magnetars; gravitational and magnet- ic lensing;

D O I：

10.31489/2024PH2/65-71

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

Due to the lack of experimental confirmation of the effects of nonlinear electrodynamics (NED) of vacuum on the electromagnetic wave, it remains the most pressing issue. One of the most optimal media for studying these effects, occurring in astrophysics, are magnetars. Various methods of studying the bending of a wave passing through the magnetospheres of magnetars play a key role in a deeper understanding of vacuum NED. This article reviews modern methods for determining the angle of bending of the electromagnetic wave under the effect of NED of vacuum and gravity, with special attention paid to NED of vacuum in intense electromagnetic fields, which is a characteristic feature of magnetars. The article discusses various methods and techniques used to measure these angles, as well as their potential astrophysical applications.

引用

页码：65 / 71

页数：7

共 50 条

[41] Gravimagnetism, causality, and aberration of gravity in the gravitational light-ray deflection experiments
Kopeikin, Sergei M.
Fomalont, Edward B.
GENERAL RELATIVITY AND GRAVITATION, 2007, 39 (10) : 1583 - 1624
[42] Gravimagnetism, causality, and aberration of gravity in the gravitational light-ray deflection experiments
Sergei M. Kopeikin
Edward B. Fomalont
General Relativity and Gravitation, 2007, 39 : 1583 - 1624
[43] Light propagation in (2+1)-dimensional electrodynamics: the case of nonlinear constitutive laws
Bittencourt, Eduardo
Brandao, Elliton O. S.
Goulart, Erico
JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2023, 56 (24)
[44] VARIABILITY OF MICROLENSING LIGHT CURVES .1. AUTOCORRELATION METHOD AND THE CALCULATION OF THE CORRELATED DEFLECTION PROBABILITY
SEITZ, C
SCHNEIDER, P
ASTRONOMY & ASTROPHYSICS, 1994, 288 (01) : 1 - 18
[45] Post-post-Newtonian deflection of light ray in multiple systems with PPN parameters
宫衍香
吴晓梅
Chinese Physics B, 2011, 20 (02) : 87 - 91
[46] FITTING PULSE PROFILES OF X-RAY PULSARS - THE EFFECTS OF RELATIVISTIC LIGHT DEFLECTION
RIFFERT, H
NOLLERT, HP
KRAUS, U
RUDER, H
ASTROPHYSICAL JOURNAL, 1993, 406 (01): : 185 - 189
[47] Deflection angle and light ray trajectories near M-theory black holes
Askour, N.
Belhaj, A.
Belmahi, H.
Benali, M.
El Moumni, H.
Sekhmani, Y.
INTERNATIONAL JOURNAL OF GEOMETRIC METHODS IN MODERN PHYSICS, 2024, 21 (01)
[48] Post-post-Newtonian deflection of light ray in multiple systems with PPN parameters
Gong Yan-Xiang
Wu Xiao-Mei
CHINESE PHYSICS B, 2011, 20 (02)
[49] Trajectory of light ray slightly above the equatorial plane in Kerr geometry and its deflection
Chakraborty, Sarani
Sen, A. K.
CANADIAN JOURNAL OF PHYSICS, 2017, 95 (12) : 1307 - 1312
[50] Stray light calculation methods with optical ray trace software
Peterson, GL
OPTICAL DESIGN AND ANALYSIS SOFTWARE, 1999, 3780 : 132 - 137

← 1 2 3 4 5 →