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Optical Mode Structure in Thin Film Organic Structures Optimization of Bilayer Geometries

2 Optical Mode Structure in Thin Film Organic Structures. Optimization of Bilayer Geometries [Pg.251]

We employ matrix methods in order to obtain the reflection and transmission coefficient of the electromagnetic field within the device. Stratified structures with isotropic and homogeneous media and parallel-plane interfaces can be described by 2 x 2 matrices because the equations governing the propagation of the electric field are linear and the tangential component of the electric field is continuous [15,16], We consider a plane wave incident from the [Pg.251]

For light with the electric field parallel to the plane of incidence (p-polarized or TM waves), they are defined by [Pg.253]

By using the interface matrix and the layer matrix of (6.1) and (6.5), the total system transfer matrix (scattering matrix) S, which relates the electric field on the ambient and substrate sides by [Pg.254]

When light is incident from the ambient side in the positive x direction, there is no wave propagating in the negative x direction inside the substrate. This means that Em+1 = 0. For the whole layered structure, the resulting complex reflection and transmission coefficients can be expressed by using the matrix elements of the total system transfer matrix of (6.8)  [Pg.254]




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Bilayer films

Bilayered structures

Films optical

Films structuring

Geometries, optimized

Geometry structures

Modes structure

Optic mode

Optical mode structure

Optical modes

Optical structuring

Optimal structure

Optimization geometry

Optimization of geometry

Optimization structural

Optimization structure

Optimized structure

Optimizing Structures

Optimizing geometries

Organic films

Organized organic thin films

Structural organization

Structure of films

Structure organization

Structures thin films

Thin films organic

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