Related Experiment Video
Updated: Jun 27, 2026

11:08
Fabrication And Characterization Of Photonic Crystal Slow Light Waveguides And Cavities
Published on: November 30, 2012
Efficient slow-light coupling in a photonic crystal waveguide without transition region.
T P White1, L C Botten, C Martijn de Sterke
1School of Physics and Astronomy, University of St Andrews, Fife, UK. tom.white@st-andrews.ac.uk
Optics Letters
|November 19, 2008
Summary
Researchers achieved near-perfect coupling into a slow light mode in photonic crystal waveguides. This efficient coupling into the slow mode (group index ng>1000) occurs without needing a transition region.
Area of Science:
- Photonics
- Condensed Matter Physics
- Waveguide Optics
Background:
- Photonic crystal waveguides offer unique light manipulation capabilities.
- Slow light modes in these structures can enhance light-matter interactions.
- Efficiently coupling light into slow modes is crucial for device applications.
Purpose of the Study:
- To investigate the coupling mechanism into a slow mode in photonic crystal waveguides.
- To achieve efficient and broadband coupling without transition regions.
- To understand the role of evanescent modes in this coupling process.
Main Methods:
- Analysis of band structures in photonic crystal waveguides.
- Theoretical modeling of light coupling.
- Numerical simulations to verify coupling efficiency.
Main Results:
- Identified a slow mode near a band structure inflection point with a group index ng > 1000.
- Demonstrated essentially perfect coupling into this slow mode without any transition region.
- Showcased the significant role of an evanescent mode in facilitating boundary condition matching.
Conclusions:
- Efficient coupling into slow light modes is achievable in photonic crystal waveguides.
- Evanescent modes play a critical role in enabling efficient coupling by satisfying boundary conditions.
- This finding opens avenues for novel photonic devices utilizing slow light.
Related Concept Videos
Propagation Speed of Electromagnetic Waves
Electromagnetic waves are consistent with Ampere's law. Assuming there is no conduction current Ampere's law is given as:
Standing Waves in a Cavity
A household microwave and lasers are examples of standing electromagnetic waves in a cavity. When two conducting metal plates are placed parallel at the nodal planes, it creates a cavity where standing waves are formed. The cavity between the two planes is analogous to a stretched string held at the points x = 0 and x = L. Here, the distance 'L' between the two planes must be an integer multiple of half of the wavelength. The wavelengths that satisfy this condition are given by:
Propagation of Waves
When a wave propagates from one medium to another, part of it may get reflected in the first medium, and part of it may get transmitted to the second medium. In such a case, the interface of the two mediums can be considered as a boundary that is neither fixed nor free.
Consider a scenario where a wave propagates from a string of low linear mass density to a string of high linear mass density. In such a case, the reflected wave is out of phase with respect to the incident wave, however the...
Consider a scenario where a wave propagates from a string of low linear mass density to a string of high linear mass density. In such a case, the reflected wave is out of phase with respect to the incident wave, however the...
The Wave Nature of Light
The nature of light has been a subject of inquiry since antiquity. In the seventeenth century, Isaac Newton performed experiments with lenses and prisms and was able to demonstrate that white light consists of the individual colors of the rainbow combined together. Newton explained his optics findings in terms of a "corpuscular" view of light, in which light was composed of streams of extremely tiny particles traveling at high speeds according to Newton's laws of motion.

