Electromagnetic spatial dispersion in periodic metamaterials Carlo Rizza 1,2, Alessandro Ciattoni 2 1 Department of Science and High Technology, University.

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Presentation transcript:

Electromagnetic spatial dispersion in periodic metamaterials Carlo Rizza 1,2, Alessandro Ciattoni 2 1 Department of Science and High Technology, University of Insubria, Via Valleggio 11, Como, Italy 2 CNR-SPIN, via Vetoio 10, L’Aquila, Italy Website:

Outline  Brief introduction on Periodic Metamaterials  Spatial dispersion: artificial chirality/bi-anisotropy & Artificial magnetism  Homogenization theory: multi-scale approach  1D chiral metamaterials

Metamaterials Metamaterials are an arrangement of artificial structural elements, designed to achieve advantageous and/or unusual (electromagnetic) properties d

Periodic Metamaterials Band Gap materials (photonic crystals) Effectively continuous metamaterials Artificial magnetism Artificial Bianisotropy Bragg scattering Hyperbolic media Spatial dispersion- optical nonlocality

Spatial dispersion Spatial dispersion- optical nonlocality Effectively continuous media Photonic crystals Weak Dispersive media Maxwell’s equations are invariant with respect to transformation: First-order spatial dispersion Bi-anisotropic response Second-order spatial dispersion Chiral tensor

Homogenization theory A suitable homogenization theory is the key ingredient to develop metamaterials allowing to mold the flow of electromagnetic waves in unprecedented ways. Slow Fast A. Ciattoni, C. Rizza, PHYSICAL REVIEW B 91, (2015) “Microscopic” equations “Macroscopic” equations New!!!

2D chiral metamaterials A. Ciattoni, C. Rizza, PHYSICAL REVIEW B 91, (2015)

3D-2D chiral metamaterials 3D chirality: A left and right hand are mirror images of one another. Unlike a ball and its mirror image, a hand and its mirror image are not identical. Planar object is said to be 2D chiral if it cannot be brought into congruence with its mirror image unless it is lifted from the plane.2D chirality produces bi-anisotropic effects Optical activity/ electromagnetic chirality A. Papakostas et al., “Optical Manifestations of Planar Chirality” PRL 90, (2003)

1D chiral metamaterials The reflected and shifted structure corresponds to the original structure translation The structure does not correspond to the original one whichever translation is applied !!!

1D chiral Metamaterials Epsilon-near-zero Enhancement !!! C. Rizza et al. PRL 115, (2015) Omega-type response

Conclusions  Nonlocal homogenization theory in metamaterials  1D chirality & 1D chiral metamaterials THz reconfigurable all-optical metamaterials (in collaboration with THz group, University of Bari) Metasurfaces, high dielectric contrast,effects of second-order dispersion

Thanks for your attention Questions?