Numerical solution of nonlocal hydrodynamic Drude model for arbitrary shaped nano-plasmonic structures using Nédélec finite elements

Journal of Computational Physics

Volumn 231, Issue 17, 2012, Pages 5890-5896

  Hiremath, Kirankumar R ^a   Zschiedrich, Lin ^b   Schmidt, Frank ^a  

^a ZUSE INSTITUTE BERLIN   (Germany)

^b JCMWAVE GMBH   (Germany)

Author keywords

Conforming finite elements; Hydrodynamic model; Maxwell's equations; N d lec finite elements; Nonlocal response; Plasmonics

Indexed keywords

ELECTRIC FIELDS; FINITE ELEMENT METHOD; FREQUENCY DOMAIN ANALYSIS; MAXWELL EQUATIONS; OPTICAL PROPERTIES; PLASMONICS; SOBOLEV SPACES; TIME DOMAIN ANALYSIS;

'CURRENT; CONFORMING FINITE ELEMENT; DRUDE MODELS; HYDRODYNAMIC MODELING; MATERIAL RESPONSE; NÉDÉLEC FINITE ELEMENT; NONLOCAL; NONLOCAL RESPONSE; NUMERICAL SOLUTION; PLASMONICS;

HYDRODYNAMICS;

EID: 84862855345     PISSN: 00219991     EISSN: 10902716     Source Type: Journal    
DOI: 10.1016/j.jcp.2012.05.013     Document Type: Article

References (16)

1. Bohren C.F., Huffman D.R. Absorption and Scattering of Light by Small Particles 1983, John Wiley and Sons Ltd.
2. Ruppin R. Extinction properties of thin metallic nanowires. Opt. Commun. 2001, 190(1-6):205-209.
3. Palomba S., Novotny L., Palmer R.E. Blue-shifted plasmon resonance of individual size-selected gold nanoparticles. Opt. Commun. 2008, 281(3):480-483.
4. Boardman A.D. Electromagnetic Surface Modes. Ch. Hydrodynamic Theory of Plasmon-polaritons on Plane Surfaces 1982, John Wiley and Sons Ltd.
5. McMahon J.M., Gray S.K., Schatz G.C. Calculating nonlocal optical properties of structures with arbitrary shape. Phys. Rev. B 2010, 82:035423.
6. Raza S., Toscano G., Jauho A.P., Wubs M., Mortensen N.A. Unusual resonances in nanoplasmonic structures due to nonlocal response. Phys. Rev. B 2011, 84:121412.
7. Toscano G., Raza S., Jauho A.-P., Mortensen N.A., Wubs M. Modified field enhancement and extinction by plasmonic nanowire dimers due to nonlocal response. Opt. Express 2012, 20(4):4176-4188.
8. Bondeson A., Rylander T., Ingelström P. Computational Electromagnetics. Texts in Applied Mathematics 2005, vol. 51. Springer.
9. Nédélec J.C. A new family of mixed finite elements in R3. Numer. Math. 1986, 50(1):57-81.
10. Monk P. Finite Element Methods for Maxwell's equations 2003, Springer.
11. L. Zschiedrich, Transparent boundary conditions for Maxwell's equations: numerical concepts beyond the PML method, Ph.D. Thesis, Frei Universität Berlin, 2009.
12. Pomplun J., Burger S., Zschiedrich L., Schmidt F. Adaptive finite element method for simulation of optical nano structures. Phys. Statist. Sol. (b) 2007, 244(10):3419-3434.
13. Toscano G., Wubs M., Xiao S., Yan M., Öztürk Z.F., Jauho A.-P., Mortensen N.A. Plasmonic nanostructures: local versus nonlocal response. Proc. SPIE 2010, 7757(1). pp. 77571T-1-7.
14. Bozhevolnyi S.I., Volkov V.S., Devaux E., Laluet J.-Y., Ebbesen T.W. Channel plasmon subwavelength waveguide components including interferometers and ring resonators. Nature 2006, 440(7083):508-511.
15. Moreno E., Garcia-Vidal F.J., Rodrigo S.G., Martin-Moreno L., Bozhevolnyi S.I. Channel plasmon-polaritons: modal shape, dispersion, and losses. Opt. Lett. 2006, 31(23):3447-3449.
16. Hafner C., Cui X., Bertolace A., Vahldieck R. Frequency-domain simulations of optical antenna structures. Proc. SPIE 2007, 66170. pp. 66170E-1-12.