TY - GEN
T1 - Magnetotransport potentials for anisotropic thin films with stripline and ground plane contacts
AU - Tang, Yang
AU - Grayson, M.
N1 - Publisher Copyright:
© 2015 SPIE.
PY - 2015
Y1 - 2015
N2 - Superlattice layers in infrared emitters and detectors can be highly anisotropic in their electrical properties, and proper characterization of their in-plane and cross-plane transport can reveal information about the band structure, doping density, impurities, and carrier lifetimes. This work introduces numerical simulation methods for the potential distribution in an anisotropic resistive layer representing a suplerlattice, using both and non-conformal and conformal mapping to simplify the calculation of the potential int he presence of a magnetic field. A shingle strip-line contact is modeled atop the resistive superlattrive layer of interest, which, in turn, contact with a highly conducting back-plane and magnetic field-dependent Neumann boundary conditions at the floating front-plane. To increase cpomputational efficiency, non-conformal an conformal mapping are combined to transform the problem of an intractable infinitely wide anisotropic thin-film smaple to calculable, finite isotropic rectangular shape. The potential calculations introduced here should prove useful for deducing the full conductivity tensor of the superlattice region, including in-plane, cross-plane, and transverse conductivity tensor components.
AB - Superlattice layers in infrared emitters and detectors can be highly anisotropic in their electrical properties, and proper characterization of their in-plane and cross-plane transport can reveal information about the band structure, doping density, impurities, and carrier lifetimes. This work introduces numerical simulation methods for the potential distribution in an anisotropic resistive layer representing a suplerlattice, using both and non-conformal and conformal mapping to simplify the calculation of the potential int he presence of a magnetic field. A shingle strip-line contact is modeled atop the resistive superlattrive layer of interest, which, in turn, contact with a highly conducting back-plane and magnetic field-dependent Neumann boundary conditions at the floating front-plane. To increase cpomputational efficiency, non-conformal an conformal mapping are combined to transform the problem of an intractable infinitely wide anisotropic thin-film smaple to calculable, finite isotropic rectangular shape. The potential calculations introduced here should prove useful for deducing the full conductivity tensor of the superlattice region, including in-plane, cross-plane, and transverse conductivity tensor components.
KW - FEM
KW - anisotropic conductivity
KW - conformal mapping
KW - potential distribution
KW - thin film
UR - http://www.scopus.com/inward/record.url?scp=84923831241&partnerID=8YFLogxK
UR - http://www.scopus.com/inward/citedby.url?scp=84923831241&partnerID=8YFLogxK
U2 - 10.1117/12.2084489
DO - 10.1117/12.2084489
M3 - Conference contribution
AN - SCOPUS:84923831241
T3 - Proceedings of SPIE - The International Society for Optical Engineering
BT - Quantum Sensing and Nanophotonic Devices XII
A2 - Razeghi, Manijeh
A2 - Tournie, Eric
A2 - Brown, Gail J.
PB - SPIE
T2 - Quantum Sensing and Nanophotonic Devices XII
Y2 - 8 February 2015 through 12 February 2015
ER -