A hybrid Crank-Nicolson FDTD subgridding boundary condition for lossy thin-layer modeling
Metadatos
Mostrar el registro completo del ítemAutor
Ruiz Cabello, Miguel; Díaz Angulo, Luis Manuel; Alvarez Gonzalez, Jesus; Flintoft, Ian; Bourke, Samuel; Dawson, John; Gómez Martín, Rafael Antonio; González García, SalvadorMateria
Finite-Difference Time Domain Subcell models Thin layer Crank-Nicolson Hybrid implicit-explicit Carbon fiber composite Electromagnetic shielding Lossy materials
Fecha
2017Referencia bibliográfica
Ruiz Cabello, M. ; et. al. A hybrid Crank-Nicolson FDTD subgridding boundary condition for lossy thin-layer modeling. IEEE Transactions on Microwave Theory and Techniques, Volume: 65, Issue: 5, pp. 1397 - 1406, May 2017 [http://hdl.handle.net/10481/50214]
Patrocinador
This work has received funding from the Projects TEC2013-48414-C3-01, TEC2016-79214-C3-3-R, and TEC2015-68766-REDC (Spanish MINECO, EU FEDER), P12-TIC-1442 (J. de Andalucia, Spain), Alhambra-UGRFDTD (AIRBUS DS), and by the CSIRC alhambra.ugr.es supercomputing center. This work was also supported by a STSM Grant from COST Action IC140 (ACCREDIT)Resumen
The inclusion of thin lossy, material layers, such
as carbon based composites, is essential for many practical
applications modeling the propagation of electromagnetic energy
through composite structures such as those found in vehicles and
electronic equipment enclosures. Many existing schemes suffer
problems of late time instability, inaccuracy at low frequency,
and/or large computational costs. This work presents a novel
technique for the modeling of thin-layer lossy materials in
FDTD schemes which overcomes the instability problem at low
computational cost. For this, a 1D-subgrid is used for the
spatial discretization of the thin layer material. To overcome
the additional time-step constraint posed by the reduction in the
spatial cell size, a Crank-Nicolson time-integration scheme is used
locally in the subgridded zone, and hybridized with the usual 3D
Yee-FDTD method, which is used for the rest of the compu-
tational domain. Several numerical experiments demonstrating
the accuracy of this approach are shown and discussed. Results
comparing the proposed technique with classical alternatives
based on impedance boundary condition approaches are also
presented. The new technique is shown to have better accuracy
at low frequencies, and late time stability than existing techniques
with low computational cost.