| Literature DB >> 23236584 |
Kun-Rok Jeon1, Byoung-Chul Min, Seung-Young Park, Kyeong-Dong Lee, Hyon-Seok Song, Youn-Ho Park, Young-Hun Jo, Sung-Chul Shin.
Abstract
Understanding the interplay betweenEntities:
Year: 2012 PMID: 23236584 PMCID: PMC3520029 DOI: 10.1038/srep00962
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Principle of the approach.
(a) Schematic illustration of SST process in a FM/oxide/SC tunnel contact for the case that temperature of SC is larger than that of FM. (b) Spin-dependent density of states and its occupation for the tunnel contact with a hot SC and a cold FM. The representative profile of TSP vs. E for the CoFe/MgO/n-Ge contact is schematically illustrated on the middle. The (i) and (ii) represent, respectively, the forward and reverse tunneling processes of electrons driven by the temperature difference. (c) Device geometry and measurement scheme.
Figure 2Energy dependence of tunnel spin polarization for the CoFe/MgO/n-Ge contact.
(a) TTH measurements (up to 4 kOe) for the CoFe/MgO/n-Ge contact under perpendicular (B closed circles) and in-plane (B open circles) magnetic fields at 300 K. (b) Electrical Hanle signals ( and ) as a function of an applied current (I) at 300 K. (c) Corresponding spin RA products ( and ) and (d) estimated TSP2 for with a bias voltage (), defined as .
Figure 3Detection of thermal spin accumulation in Ge with heating SC.
Thermal Hanle signals (, ) in applied magnetic fields (B closed circles; B open circles) for heating currents () of and at 300 K. (a)/(b) and (c)/(d) represent and for of , respectively. (e) and (f) with the (up to ), together with a quadratic fit. (g) and (h) with the , together with a linear fit.
Figure 4Detection of thermal spin accumulation in Ge with heating FM.
Obtained thermal spin signals under (a) perpendicular (B) and (b) in-plane (B) magnetic fields as a function of the laser power density (P) at RT in the case of heating the FM (). (c) and (d) as a function of the laser power density (P), together with a linear fit.
Figure 5Hanle magnetothermopower and Seebeck spin tunneling coefficient.
(a) Calculated HMTP (or ) as a function of the P. (b) Simulated temperature distribution in a two-dimensional (2-D) cross-section and (c) temperature line scan cross the tunnel contact for the reasonable value of 0.04 (2×107) W m−1 K−1 (W m−2 K−1) for the 2 nm-thick MgO, at the maximum of 667 nW μm−3.