Invention Grant
US07903246B2 Deterministic aperiodic patterned dielectric and plasmonic materials for localized electromagnetic field enhancement
有权
用于局部电磁场增强的确定性非周期图案化电介质和等离子体激元材料
- Patent Title: Deterministic aperiodic patterned dielectric and plasmonic materials for localized electromagnetic field enhancement
- Patent Title (中): 用于局部电磁场增强的确定性非周期图案化电介质和等离子体激元材料
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Application No.: US12423508Application Date: 2009-04-14
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Publication No.: US07903246B2Publication Date: 2011-03-08
- Inventor: Luca Dal Negro , Ashwin Gopinath , Ning-Ning Feng , Mark Luitzen Brongersma
- Applicant: Luca Dal Negro , Ashwin Gopinath , Ning-Ning Feng , Mark Luitzen Brongersma
- Applicant Address: US MA Boston US CA Palo Alto
- Assignee: Trustees of Boston University,The Board of Trustees of the Leland Stanford Junior University
- Current Assignee: Trustees of Boston University,The Board of Trustees of the Leland Stanford Junior University
- Current Assignee Address: US MA Boston US CA Palo Alto
- Agency: BainwoodHuang
- Main IPC: G01J3/44
- IPC: G01J3/44 ; G01N21/65

Abstract:
A method is shown for the extension in higher spatial dimensions of deterministic, aperiodic structures which exhibit strong aperiodic effects and have overall compatibility with the planar technology of integrated optical circuits. Disclosed devices are operative in response to incident electromagnetic energy to create a distribution of electromagnetic energy having localized electromagnetic field enhancement, wherein the device includes a dielectric or plasmonic material having a region of interaction with the incident electromagnetic energy. The region of interaction has a deterministic, aperiodic patterning with an array of individual patterning elements of distinct refractive indices such that a variation of refractive index of the device occurs over distances comparable with a wavelength of the incident electromagnetic energy, the array being a multi-dimensional extension of a corresponding one-dimensional sequence such that a spectral response of the array is a multi-dimensional equivalent of a spectral response of the one-dimensional sequence. Specific examples employing so-called Rudin-Shapiro, Thue-Morse and Fibonacci sequences are shown.
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