Geology Reference
In-Depth Information
Table 5.1 Anisotropy - based inclination - shallowing correction
Formation and age
Locality
Magnetic
mineralogy
Magnetic
anisotropy
Flattening factor,
f
Reference
DSDP cores, Cretaceous Pacifi c Ocean
Magnetite
ARM
0.53
Hodych et al . (1999)
Marine cores, Recent
Atlantic Ocean
Magnetite
ARM
-
Collombat et al . (1993)
Pigeon Point Formation,
Cretaceous
California
Magnetite
ARM
0.7
Kodama & Davi (1995)
Nacimiento Formation,
Paleocene
New Mexico
Titano-
hematite
ARM
0.84
Kodama (1997)
Point Loma and Ladd
Formation
S. California
Magnetite
ARM
0.56 (PL)
0.65 (Ld)
Tan & Kodama (1998)
Cretaceous rudist-
bearing rocks
California
Magnetite
ARM
-
Kodama & Ward
(2001)
Nanaimo Group,
Cretaceous
Vancouver
Island, Brit Col.
Magnetite
ARM
0.7
Kim & Kodama (2004)
Perforada Formation,
Cretaceous
Baja California,
Mexico
Magnetite
ARM
0.6
Vaughn et al . (2005)
Glenshaw Formation
Carboniferous
Pennsylvania
Magnetite
ARM
0.65
Kodama (2009)
Deer Lake Formation,
Carboniferous
Newfoundland
Canada
Magnetite
ARM
0.54
Bilardello & Kodama
(2010b)
Mauch Chunk Formation,
Carboniferous
Pennsylvania
Hematite
AMS-chemical
0.22
Tan & Kodama (2002)
Kapusaliang Formation,
Cretaceous
Western China Hematite
AMS-chemical
0.3
Tan et al . (2003)
Shepody and Maringouin
Formation, Carboniferous
Nova Scotia
Hematite
IRM-high fi eld
0.64 (Shep)
0.83 (Mar)
Bilardello & Kodama
(2009b)
Mauch Chunk Formation,
Carboniferous
Pennsylvania
Hematite
IRM-high fi eld
0.49
Bilardello & Kodama
(2010a)
Cretaceous red beds
SE China
Hematite
IRM-45°
0.82
Wang & Yang (2007)
Yezo Supergroup,
Cretaceous
Japan
Magnetite
IRM-45°
0.71
Tamaki et al . (2008)
Elatina and Nucaleena
Formation,
Neoproterozoic
Australia
Hematite
IRM-parallel and
perpendicular to
bedding
0.92 (E arenites)
0.97 (E rhythmites)
0.98 (N)
Schmidt et al . (2009)
crystallography of the hematite however controls the
shape of the nano-particles of hematite to be plate-like
and the basal plane magnetization then typically lies in
the plane of the hematite plate-like crystals. Tan &
Kodama (2003) therefore modifi ed the Jackson et al .
(1991) approach for an orientation distribution of
magnetic grains that are disk-shaped with their mag-
netizations lying in the plane of the disks. This resulted
in a new expression for f , the fl attening in the tan I c =
f tan I 0 equation used for the anisotropy correction:
(
)
21
aK
aK
+
1
min
f
=
(
)
21
+
1
max
where a is the individual particle anisotropy, which for
hematite is typically c . 1.4 - 1.45 (Kodama 2009 ), and
 
Search WWH ::




Custom Search