HR: 1340h
AN: GP23A-0172 [Abstracts]
TI: Discrete element modeling of post-depositional remanent magnetization acquisition: numerical
principles.
AU: Witt, A
EM: witt@tzi.de
AF: University of Bremen
Department of Geosciences, Klagenfurter Str., Bremen, 28359
Germany
AU: * Heslop, D
EM: dheslop@uni-bremen.de
AF: Research Center Ocean Margins (RCOM), Am Fallturm 1, Bremen, 28359
Germany
AU: von Dobeneck, T
EM: dobeneck@uni-bremen.de
AF: Research Center Ocean Margins (RCOM), Am Fallturm 1, Bremen, 28359
Germany
AU: Huhn, K
EM: khuhn@uni-bremen.de
AF: Research Center Ocean Margins (RCOM), Am Fallturm 1, Bremen, 28359
Germany
AU: Fabian, K
EM: karl.fabian@uni-bremen.de
AF: University of Bremen
Department of Geosciences, Klagenfurter Str., Bremen, 28359
Germany
AU: Bleil, U
EM: bleil@uni-bremen.de
AF: University of Bremen
Department of Geosciences, Klagenfurter Str., Bremen, 28359
Germany
AB:
A discrete element model (DEM) is presented that simulates the processes considered to influence the formation of
post-depositional remanent magnetization (PDRM) in marine and limnic sediments. The premise of the model is a collection of
deformable particles held within a two-dimensional container and their behaviour in response to the influence of external
forces. The considered external forces are gravity, magnetic torque and particle-particle plasto-elastic collisions. The
calculation of the change in a given particle's velocity and position is performed according to Newton's laws of motion over
extremely small time steps (fractions of a second). Under such conditions, the motion of any particle can be considered to
only affect its nearest neighbours. This approach substantially increases the calculation efficiency of the DEM model but
limits the time span which can be represented during one simulation. Interactions between touching particles can also
included in the simulation and are represented in terms of contact forces with both normal and shear components. To simulate
the short term processes of sedimentation and PDRM formation, we construct a model suspension of initially randomly
distributed magnetic and non-magnetic particles settling under the influence of gravity in the presence of an external
magnetic field. It is possible to modify the distributions of particle size, shape and magnetization in order to represent
PDRM formation in different sedimentary settings. Additional forces can be assigned to the particles to represent naturally
occurring phenomena such as van der Waals interactions, rotational Brownian motion, compaction by overlying sediment and
bacterial scale bioturbation. The outcome of the individual DEM runs is evaluated by calculations of porosity, PDRM
intensity, PDRM inclination and the numbers of free and locked particles within the sedimentary matrix. A series of models
simulating different depositional conditions show that particle shape as well as compaction and the external magnetic field
have a dominant influence on the acquisition of PDRM, whilst van der Waals forces control the formation of pore spaces within
the sediment. Numerical details of the underlying physical processes and the numerical evaluations will be presented.
DE: 1512 Environmental magnetism
DE: 1521 Paleointensity
DE: 1540 Rock and mineral magnetism
SC: Geomagnetism and Paleomagnetism [GP]
MN: 2004 AGU Fall Meeting