bulk susceptibility
Recently Published Documents


TOTAL DOCUMENTS

2561
(FIVE YEARS 2)

H-INDEX

11
(FIVE YEARS 0)

2020 ◽  
Vol 47 (7) ◽  
pp. 3032-3043
Author(s):  
So‐Hee Lee ◽  
Min‐Jun Han ◽  
Joonyeol Lee ◽  
Seung‐Kyun Lee

2020 ◽  
Author(s):  
Emilio L. Pueyo ◽  
Mª Teresa Román-Berdiel ◽  
Conxi Ayala ◽  
Francesca Loi ◽  
Ruth Soto ◽  
...  

<p>Geophysical surveying (both gravity and magnetic) is of great help in 3D modeling of granitic bodies at depth. As in any potential-field geophysics study, petrophysical data (density [r], magnetic susceptibility [k] and remanence) are of key importance to reduce the uncertainty during the modeling of rock volumes. Several works have already demonstrated that ∂<sup>18</sup>O or [SiO<sub>2</sub>] display a negative correlation to density and to magnetic susceptibility. These relationships are particularly stable (and linear) in the so-called “non-magnetic” granites (susceptibilities falling within the paramagnetic range; between 0 and 500 10<sup>-6</sup> S.I.) and usually coincident with calc-alcaline (CA) compositions (very common in Variscan domains). In this work we establish robust correlations between density and magnetic susceptibility at different scales in CA granites from the Pyrenees. Other plutons from Iberia were also considered (Veiga, Monesterio). The main goal is to use the available and densely sampled nets of anisotropy of magnetic susceptibility (AMS) data, performed during the 90’s and early 2000’s, together with new data acquired in the last few years, as an indirect measurement of density in order to carry out the 3D modelling of the gravimetric signal.</p><p> </p><p>We sampled some sections covering the main range of variability of magnetic susceptibility in the Mont Louis-Andorra, Maladeta and Marimanha granite bodies (Pyrenees), all three characterized by even and dense nets of AMS sites (more than 550 sites and 2500 AMS measurements). We performed new density and susceptibility measurements along two main cross-sections (Maladeta and Mont Louis-Andorra). In these outcrops, numerous measurements (usually more than 50) were taken in the field with portable susceptometers (SM20 and KT20 devices). Density data were derived from the Arquimedes principle applied on large hand samples cut in regular cubes weighting between 0.3 and 0.6 kg (whenever possible). These samples were subsampled and measured later on with a KLY-3 susceptibility bridge in the laboratory. Additionally, some density data were derived from the geometry and weighting of AMS samples.</p><p> </p><p>After the calibration of portable and laboratory susceptometers, density and magnetic susceptibility were plotted together. Regressions were derived for every granite body and they usually followed a linear function similar to: r = 2600 kg/m<sup>3</sup> + (0.5 * k [10<sup>-6</sup> S.I.]). As previously stated, this relationship is only valid in CA and paramagnetic granites, where iron is mostly fractioned in iron-bearing phyllosilicates and the occurrence of magnetite is negligible (or at least its contribution to the bulk susceptibility). These relationships allow transforming magnetic susceptibility data into density data helping in the 3D modelling of the gravimetric signal when density data from rock samples are scarce. Given the large amount of AMS studies worldwide, together with the quickness and cost-effectiveness of susceptibility measurements with portable devices, this methodology allows densifying and homogenizing the petrophysical data when modelling granite rock volumes based on both magnetic and gravimetric signal.</p>


2016 ◽  
Vol 113 (42) ◽  
pp. 11806-11810 ◽  
Author(s):  
Anjana Samarakoon ◽  
Taku J. Sato ◽  
Tianran Chen ◽  
Gai-Wei Chern ◽  
Junjie Yang ◽  
...  

The notion of complex energy landscape underpins the intriguing dynamical behaviors in many complex systems ranging from polymers, to brain activity, to social networks and glass transitions. The spin glass state found in dilute magnetic alloys has been an exceptionally convenient laboratory frame for studying complex dynamics resulting from a hierarchical energy landscape with rugged funnels. Here, we show, by a bulk susceptibility and Monte Carlo simulation study, that densely populated frustrated magnets in a spin jam state exhibit much weaker memory effects than spin glasses, and the characteristic properties can be reproduced by a nonhierarchical landscape with a wide and nearly flat but rough bottom. Our results illustrate that the memory effects can be used to probe different slow dynamics of glassy materials, hence opening a window to explore their distinct energy landscapes.


2016 ◽  
Vol 18 (31) ◽  
pp. 21469-21480 ◽  
Author(s):  
Yan Peng ◽  
Valeriu Mereacre ◽  
Christopher E. Anson ◽  
Annie K. Powell

A study which demonstrates the decisive role that the timescale of measurement techniques play in helping to unravel the details of relaxation processes in magnetic materials is presented.


2012 ◽  
Vol 42 ◽  
pp. 62-70 ◽  
Author(s):  
Nicole M. Trease ◽  
Lina Zhou ◽  
Hee Jung Chang ◽  
Ben Yunxu Zhu ◽  
Clare P. Grey

2009 ◽  
Vol 152-153 ◽  
pp. 45-48 ◽  
Author(s):  
A.V. Bogach ◽  
S.V. Demishev ◽  
K. Flachbart ◽  
S. Gabani ◽  
V.V. Glushkov ◽  
...  

High precision measurements of magnetoresistance =f(T,H) and magnetization M(T,H) have been carried out on single crystals of rare earth dodecaboride TmB12 at temperatures 1.8–30 K in magnetic fields up to 80 kOe. The high accuracy measurements and precise temperature stabilization allowed us to perform numerical differentiation and analyze quantitatively a behavior of derivative d()/dH=f(T,H) and magnetic susceptibility (T,H)=dM/dH in paramagnetic and magnetically ordered phases of thulium dodecaboride. It was shown that negative magnetoresistance anomalies observed in present study in paramagnetic state of TmB12 can be consistently interpreted in frameworks of a simple relation between resistivity and magnetization - /M2 proposed by K. Yosida (Phys. Rev., 107, 396 (1957)). A local magnetic susceptibility loc(T,H)=(1/H(d(/)/dH))1/2 was deduced directly from the magnetoresistance measurements and compared with bulk susceptibility (T,H)=dM/dH results of the present study. Moreover, the susceptibility dependences loc(T,H) and (T,H) have been applied to analyze in detail the H-T magnetic phase diagram of TmB12.


Sign in / Sign up

Export Citation Format

Share Document