Acoustic Wave Properties in Footpoints of Coronal Loops in 3D MHD Simulations

被引:8
|
作者
Riedl, Julia M. [1 ]
Van Doorsselaere, Tom [1 ]
Reale, Fabio [2 ,3 ]
Goossens, Marcel [1 ]
Petralia, Antonino [3 ]
Pagano, Paolo [2 ,3 ]
机构
[1] Katholieke Univ Leuven, Dept Math, Ctr Math Plasma Astrophys, Celestijnenlaan 200B Bus 2400, B-3001 Leuven, Belgium
[2] Univ Palermo, Dipartimento Fis & Chim, Piazza Parlamento 1, I-90134 Palermo, Italy
[3] INAF Osservatorio Astron Palermo, Piazza Parlamento 1, I-90134 Palermo, Italy
来源
ASTROPHYSICAL JOURNAL | 2021年 / 922卷 / 02期
基金
欧洲研究理事会;
关键词
NORMAL-MODE ANALYSIS; PHOTOSPHERIC OSCILLATIONS; FIELD INCLINATION; CUTOFF FREQUENCY; ALFVEN WAVES; P-MODES; FLUX; PROPAGATION; ABSORPTION; ATMOSPHERE;
D O I
10.3847/1538-4357/ac23c7
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
Acoustic waves excited in the photosphere and below might play an integral part in the heating of the solar chromosphere and corona. However, it is yet not fully clear how much of the initially acoustic wave flux reaches the corona and in what form. We investigate the wave propagation, damping, transmission, and conversion in the lower layers of the solar atmosphere using 3D numerical MHD simulations. A model of a gravitationally stratified expanding straight coronal loop, stretching from photosphere to photosphere, is perturbed at one footpoint by an acoustic driver with a period of 370 s. For this period, acoustic cutoff regions are present below the transition region (TR). About 2% of the initial energy from the driver reaches the corona. The shape of the cutoff regions and the height of the TR show a highly dynamic behavior. Taking only the driven waves into account, the waves have a propagating nature below and above the cutoff region, but are standing and evanescent within the cutoff region. Studying the driven waves together with the background motions in the model reveals standing waves between the cutoff region and the TR. These standing waves cause an oscillation of the TR height. In addition, fast or leaky sausage body-like waves might have been excited close to the base of the loop. These waves then possibly convert to fast or leaky sausage surface-like waves at the top of the main cutoff region, followed by a conversion to slow sausage body-like waves around the TR.
引用
收藏
页数:17
相关论文
共 50 条
  • [31] Nanoflare statistics in an active region 3D MHD coronal model
    Bingert, S.
    Peter, H.
    ASTRONOMY & ASTROPHYSICS, 2013, 550
  • [32] The 3D Geometry, Motion, and Hydrodynamic Aspects of Oscillating Coronal Loops
    Markus J. Aschwanden
    Space Science Reviews, 2009, 149 : 31 - 64
  • [33] Simulations of Accretion onto Magnetized Stars: Results of 3D MHD Simulations and 3D Radiative Transfer
    Romanova, Marina
    Kurosawa, Ryuichi
    NUMERICAL MODELING OF SPACE PLASMA FLOWS: ASTRONUM-2013, 2014, 488 : 127 - 133
  • [34] TURBULENT CORONAL HEATING .3. WAVE HEATING IN CORONAL LOOPS
    INVERARITY, GW
    PRIEST, ER
    ASTRONOMY & ASTROPHYSICS, 1995, 302 (02) : 567 - 577
  • [35] 3D MHD simulations of the heliosphere-VLISM interaction
    McNutt, RL
    Lyon, J
    Goodrich, CC
    Wiltberger, M
    SOLAR WIND NINE, 1999, 471 : 823 - 826
  • [36] Global 3D MHD Simulations of Waves in Accretion Discs
    Lovelace, R. V. E.
    Romanova, M. M.
    INSTABILITIES AND STRUCTURES IN PROTO-PLANETARY DISKS, 2013, 46
  • [37] High Resolution 3D Relativistic MHD Simulations of Jets
    Ferrari, A.
    Mignone, A.
    Rossi, P.
    Bodo, G.
    Massaglia, S.
    HIGHLIGHTS OF ASTRONOMY, VOL 15, 2010, 15 : 254 - +
  • [38] 3D MHD simulations of the supernova remnant CTB 109
    Castellanos-Ramirez, A.
    Velazquez, P. F.
    Canto, J.
    MONTHLY NOTICES OF THE ROYAL ASTRONOMICAL SOCIETY, 2021, 508 (04) : 5345 - 5353
  • [39] 3D Solar Null Point Reconnection MHD Simulations
    Baumann, G.
    Galsgaard, K.
    Nordlund, A.
    SOLAR PHYSICS, 2013, 284 (02) : 467 - 487
  • [40] Galactic dynamo and spiral arms - 3D MHD simulations
    Elstner, D
    Lesch, H
    von Linden, S
    Otmianowska-Mazur, K
    Urbanik, M
    STUDIA GEOPHYSICA ET GEODAETICA, 1998, 42 (03) : 373 - 381