
of rolling along the surface of the depositional plane in the direction
of current flow.
In general, AMS studies in deep-sea sediments call attention to the
need for a better unders tanding of the relationship between the shape
and orientation of AMS ellipsoids and current flow, such that transport
mechanisms and sedimentation processes in deep-sea sediments (for
example, turbidites, contourites, and channel deposits), can be identifi ed
using AMS data. Recent studies ind icate bioturbation is a widespread
and continuous process, which disturbs deep-sea sediments. Flood et al.
(1985) evaluated the effect of bioturbation on AMS fabrics in deep-sea
sediments and found characteristic alteration from weakly oblate, to sec-
ondary prolate fabrics in the uppermost centimeters of sediment. More
study is need ed to assess the degree to which deep-sea sediment fabrics
are generally affected by bioturbation.
Grain orientations determined by microscopic measurement and
AMS measurements in experimentally produced fluvial and wind-
deposited (eolian) sands were compared by Taira (1989). The study
demonstrates the usefulness of AMS fabric in identification of sedi-
ment depositional processes. From analysis of experimentally pro-
duced fabrics, five distinct modes of deposition (gravity, flat bed and
sloping bed, current, grain collision, and viscous flow) were distin-
guished, each with characteristic fabric parameters. In general, the
maximum susceptibility was found to be oriented parallel to the cur-
rent (shear stress) direction, whereas the minimum susceptibility was
found to be oriented near normal, but with a distinct angle to the plane
of shear stress (the imbrication angle). The five depositional types
recreated in experimentally deposited sediments were found to fall into
distinct groupings when two AMS measurement parameters are plotted
against one another. The magnetic foliation/lineation (q) was plotted
against the angle of imbrication of the minimum susceptibility axis
(K
3
) relative to the bedding plane (b).
Many useful measurement parameters, such as q and b, which
describe the magnitude, shape, or orientation of the AMS ellipsoid,
have been defined. See Magnetic susceptibility, anisotropy (q.v.) for
a complete treatment.
Strain alteration of sedim entary fabrics
Many studies have successfully correlated the orientation of the princi-
pal axes of the AMS ellipsoid with mesoscopic rock fabrics. More
recent efforts have concentrated on correlating the AMS ellipsoid
and the finite strain ellipsoid (for a review, see Tarling and Hrouda,
1993). While these studies have, in the main, found that the finite
strain and susceptibility ellipsoids are coaxial in orientation, the com-
pelling goal of such research is to quantitatively relate the AMS fabric
of a strained rock with its measured strain (using passive markers for
example). Such studies have been complicated by variations in mag-
netic mineralogy, for example, and attempts to correlate the magni-
tudes of the finite strain ellipsoid and the AMS ellipsoid continue to
be a challenge (for a review, see Borradaile, 1988).
Some features of strain-induced modification to sedimentary AMS
fabrics are well documented. A basic idea, common to interpretation
of AMS in strain studies, is the concept that as primary principal axes
are deformed, they will be deflected away from their original direction.
As the intensity of strain increases, magnetic foliations tend to tilt
away from the bedding plane, forming a “girdle” of poles parallel to
the direction of shortening. Thus, fabrics can often show girdling of
principal directions as the axes progressively reorient from originally
clustered principal directions. This has allowed some workers to use
AMS to reverse the strain from a rock in order to correct the remanent
magnetization directions, resulting in improved clustering of the rema-
nence directions (for a review, see Cogne and Perroud, 1987).
Tectonic lineations
Secondary magnetic lineations acquired through transitional tectonic
strains are reported (often termed a “pencil structure,” Graham, 1978;
Kligfield et al., 1981). A pencil structure can be thought of as ana-
logous to the intersection fabric between cleavage and bedding
commonly used in structural analysis. In a true pencil structure, indivi-
dual grains are mechanically and progressively rotated toward a direc-
tion perpendicular to the direction of principal stress, producing a
lineation normal to the shortening direction. While fabrics of this type
are often reported, clearly, magnetic susceptibility axes and grain-
shape do not correspond in all of these fabrics. For instance, many
AMS fabrics found in weakly strained sediments in young compres-
sional mountain belts show K
1
in the bedding plane and perpendicular
to the direction of tectonic transport, much like a pencil structure.
These AMS maximum axes are often well-grouped perpendicular to
the direction of principal stress, and are usually interpreted as having
a tectonic origin. Such well-grouped magnetic lineations, however,
are often reported in visually undeformed sediments, in which an ana-
logous rigid deformation of the rock fabric seems very unlikely with
such weak deformation.
Such fabrics can be explained by observing that, when principal axes
have nearly equal magnetic susceptibilities, exchanging of axes can be
instantaneous with very small increments of strain. A reorientation of
90
in the maximum susceptibility axis in very weakly strained rocks,
with no girdling of principal axes, is the result. Consider an assemblage
of magnetic grains with an initial sedimentary fabric, having a foliation
in the bedding plane and K
1
oriented in a downstream direction (for
example, perpendicular to a compressional mountain range). Any short-
ening parallel to the bedding plane will have the effect of tilting the
grains away from the bedding plane, thereby weakening the K
1
of the
bulk fabric, but leaving K
2
unchanged. At some point, the susceptibility
of K
1
and K
2
will become equal, and with the next increment of strain
their orientations will abruptly exchange. In this way, a “pencil struc-
ture” might seem to develop with very weak strains as the susceptibility
of initially well-clustered K
1
axes are diluted by small changes in the
grain orientations. This is most likely to occur with K
1
and K
2
very nearly
equal in magnitude. Exchanging susceptibility axes, as in this example,
can result in the “inverted fabrics” reported by some studies; grains
will not physically reorient with very low strain, but the bulk AMS
ellipsoid may.
An evolution of syndeformational magnetic fabrics was suggested
in a study of sediments from a Neogene accretionary complex by
Kanamatsu et al. (1996). In that study, sedimentary AMS fabrics were
found to follow a path of decreasing shape parameter (T ) and decreas-
ing degree of corrected anisotropy (P
0
) with the evolution from sedi-
mentary through transitional to “tectonic” fabrics. That is, AMS
ellipsoids were found to vary during weak progressive strain from
oblate to prolate in shape, while anisotropy decreased (the shape para-
meter (T ) and corrected anisotropy (P
0
) have been adopted as standard
parameters to evaluate AMS ellipsoids, and are discussed in Jelinek,
1981).
Strain-induced changes in mineral composition
Since AMS is determined from the combined susceptibility of all para-
magnetic, diamagnetic, and ferromagnetic minerals in a sample,
increased intensities of strain produces an important caveat for AMS
studies. The growth of minerals through dissolution and recrystalliza-
tion processes accompanying increased strain hampers interpretation
of AMS ellipsoids. Housen and van der Pluijm (1990) demonstrated
control of paramagnetic chlorite on AMS fabrics during development
of slaty cleavage. Since magnetic anisotropy increases with increasing
degree of crystallographic preferred orientation, the AMS ellipsoid
can be determined by the crystallographic principal axes. Such studies
point to the need for a thorough understanding of the paramagnetic
and diamagnetic matrix as well as ferromagnetic constituents, espe-
cially under conditions of progressive strain. Fortunately, rock magnetic
methods are providing increasingly sophisticated means to separate fer-
romagnetic and paramagnetic contributions to the susceptibility tensor.
476 MAGNETIC ANISOTROPY, SEDIMENTARY ROCKS AND STRAIN ALTERATION