What is the "Refractive Index"?

Why do the core glass and cladding glass have different refractive indices? Is a higher or lower value better?

The refractive index (n) is a dimensionless number that describes how fast light travels through a material compared to the speed of vacuum. In the context of optical fibers and Fiber Bragg Gratings (FBG), it is the fundamental property that allows for light guidance and sensing.

1. Why do the core and cladding have different refractive indices?

The difference in refractive indices is what enables Total Internal Reflection (TIR).

  • The Principle: For light to stay trapped inside the core and travel long distances, the refractive index of the core (n_1) must be slightly higher than the refractive index of the cladding (n_2).
  • The Mechanism: When light traveling in the core hits the boundary of the lower-index cladding at a shallow angle, it is reflected back into the core rather than escaping. Without this “index step,” the fiber would simply be a glass rod where light leaks out almost immediately.
  • Fabrication: In products like our OFSCN® G.652D Optical Fiber, the core is typically “doped” with elements like Germanium to increase its refractive index relative to the pure silica cladding.

2. Is a higher or lower value better?

There is no “better” absolute value; rather, it is the relative difference and stability that matter depending on the application:

  • For Light Guidance: A higher index in the core relative to the cladding is mandatory. A larger difference (High NA) allows the fiber to capture more light and handle tighter bends, which is why OFSCN® G.657 Optical Fiber is often used in compact sensors.
  • For Sensing (FBG): Fiber Bragg Gratings work by creating a periodic variation in the refractive index of the core. When we manufacture products like the OFSCN® Polyacrylate Fiber Bragg Gratings, we use ultraviolet light to permanently change the core’s refractive index at specific intervals. The “Reflected Wavelength” (\lambda_B) is directly calculated as:
    \lambda_B = 2 \cdot n_{eff} \cdot \Lambda
    (Where n_{eff} is the effective refractive index and \Lambda is the grating period).
  • For Extreme Environments: In high-temperature applications, the refractive index must remain stable. For example, our OFSCN® Gold-Coated Fiber Bragg Gratings are designed to operate up to 700°C, where maintaining the integrity of the index modulation is critical for accurate data.

In summary, the specific refractive index values are engineered to match the intended optical performance and environmental resilience of the fiber system.

If you are designing a system and need to know the specific effective refractive index for wavelength calculations, please let me know which fiber type you are utilizing.