Composite Evanescent Waveguides And Associated Methods
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Abstract
A composite evanescent waveguide can include a first structured dielectric layer and a second dielectric material oriented adjacent one another to form a wave propagation interface between the first structured dielectric layer and second dielectric material. Each of the first structured dielectric layer and second dielectric material are formed of materials such that the wave propagation interface can be capable of propagating an all-evanescent surface wave. The resulting propagating surface waves tend to have low losses and can be suitable for optical communications, surface analysis, sensors, and a variety of other applications.
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Citations
26 Claims
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1-14. -14. (canceled)
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15. A chemical-optical sensor, comprising:
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a) a first structured dielectric layer having a first effective dielectric constant; b) a second dielectric material oriented adjacent the first structured dielectric layer to form a wave propagation interface between the first structured dielectric layer and second dielectric material, said wave propagation interface capable of propagating an all-evanescent surface wave at a frequency and the wave propagation interface including a target material surface for adsorbing a target material; and c) a detector operatively associated with the wave propagation interface subsequent to the target material surface along a wave propagation direction. - View Dependent Claims (16, 17)
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18-24. -24. (canceled)
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25. A method of designing a composite evanescent waveguide, comprising:
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a) choosing a first structured dielectric, a desired surface wave frequency, and a wave momentum of a wave propagation interface of the first structured dielectric; b) solving Maxwell'"'"'s equations for the first dielectric resulting in a finite number of propagation modes and an infinite number of evanescent modes; c) repeating the steps of choosing a first structured dielectric and a surface wave frequency and solving Maxwell'"'"'s equations until the finite number of propagation modes is zero; d) choosing a second dielectric material and solving Maxwell'"'"'s equations for the second dielectric material resulting in a second finite number of propagation modes and a second infinite number of evanescent modes; e) repeating the step of choosing a second dielectric material until said second finite number is zero resulting in no propagation modes on either side of the wave propagation interface; and f) verifying continuity of boundary conditions of electric and magnetic fields of the evanescent modes.
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26-30. -30. (canceled)
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