A numerical model of three-dimensional convection in the upper mantle

被引:0
作者
Tychkov, SA
Chervov, VV
Chernykh, GG
机构
[1] Russian Acad Sci, Inst Geol, Siberian Div, Novosibirsk 630090, Russia
[2] Russian Acad Sci, ICT SD RAS, Inst Computat Technol, Siberian Div, Novosibirsk 630090, Russia
关键词
D O I
暂无
中图分类号
P3 [地球物理学]; P59 [地球化学];
学科分类号
0708 ; 070902 ;
摘要
Results of 3-D modeling of thermal convection in the upper mantle with viscosity depending on temperature and pressure are presented. The numerical model is realized in the vorticity-vector potential variables. Testing with the use of the model developed by Busse et al. [1993] yielded an error of no more than 1-3%. Model results are obtained for thermal convection beneath a lithosphere of variable thickness. The modeling of convection beneath a plate of variable thickness represented by a long band showed that the structure of convective flows is essentially three-dimensional and, therefore, the application of two-dimensional modeling to the investigation of mantle dynamics even beneath extended structures can hardly be justified. The main result of the three-dimensional modeling of thermal convection beneath a thick craton is the determination of spatial characteristics of a small-scale convection mode immediately under the lithosphere in the "asthenospheric" interval depths (200350 km). The small-scale convection exists in the form of elongated cells of a lateral size of 500 kin between ascending and descending convective flows. This mode develops on the periphery of a thickened region of the lithosphere and can account for the properties of trap magmatism in ancient cratons and their peripheral parts.
引用
收藏
页码:383 / 398
页数:16
相关论文
共 50 条
[31]   Self-consistent generation of tectonic plates in three-dimensional mantle convection [J].
Tackley, PJ .
EARTH AND PLANETARY SCIENCE LETTERS, 1998, 157 (1-2) :9-22
[32]   Stirring in three-dimensional mantle convection models and implications for geochemistry: Passive tracers [J].
Huang, Jinshui ;
Davies, Geoffrey F. .
GEOCHEMISTRY GEOPHYSICS GEOSYSTEMS, 2007, 8
[33]   Numerical Analysis of Nonlocal Convection-Comparison with Three-dimensional Numerical Simulations of Efficient Turbulent Convection [J].
Cai, Tao .
ASTROPHYSICAL JOURNAL, 2018, 868 (01)
[34]   Three-dimensional velocity model of the crust of the Bohemian Massif and its effects on seismic tomography of the upper mantle [J].
Hana Karousová ;
Jaroslava Plomerová ;
Vladislav Babuška .
Studia Geophysica et Geodaetica, 2012, 56 :249-267
[35]   Three-dimensional numerical model for the evolution of convection in a layer of a viscous fluid with six floating continents [J].
A. N. Evseev .
Izvestiya, Physics of the Solid Earth, 2011, 47 :757-761
[36]   Three-dimensional velocity model of the crust of the Bohemian Massif and its effects on seismic tomography of the upper mantle [J].
Karousova, Hana ;
Plomerova, Jaroslava ;
Babuska, Vladislav .
STUDIA GEOPHYSICA ET GEODAETICA, 2012, 56 (01) :249-267
[37]   Three-dimensional numerical model for the evolution of convection in a layer of a viscous fluid with six floating continents [J].
Evseev, A. N. .
IZVESTIYA-PHYSICS OF THE SOLID EARTH, 2011, 47 (09) :757-761
[38]   Three-dimensional numerical model of internal erosion [J].
Chetti, Ahmed ;
Benamar, Ahmed ;
Korichi, Khaled .
EUROPEAN JOURNAL OF ENVIRONMENTAL AND CIVIL ENGINEERING, 2019, 25 (09) :1539-1554
[39]   A three-dimensional transient numerical model of milling [J].
Bacaria, JL ;
Dalverny, O ;
Caperaa, S .
PROCEEDINGS OF THE INSTITUTION OF MECHANICAL ENGINEERS PART B-JOURNAL OF ENGINEERING MANUFACTURE, 2001, 215 (08) :1147-1150
[40]   Interfacial erosion: A three-dimensional numerical model [J].
Golay, Frederic ;
Lachouette, Damien ;
Bonelli, Stephane ;
Seppecher, Pierre .
COMPTES RENDUS MECANIQUE, 2010, 338 (06) :333-337