Optical Bandpass filter specification

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SUMMARY

The discussion focuses on the specification of optical bandpass filters, specifically addressing the meaning of a 0.1nm bandpass filter. The equivalent frequency bandwidth for a 0.1nm filter at a wavelength of 1550nm is calculated to be approximately 12.5GHz, derived from the relationship between wavelength and frequency using the formula $$\lambda f=c$$. The importance of the filter manufacturer's specification of the center frequency for specific applications is also emphasized.

PREREQUISITES
  • Understanding of optical bandpass filters
  • Familiarity with the relationship between wavelength and frequency
  • Basic knowledge of optical communication principles
  • Ability to interpret optical filter datasheets
NEXT STEPS
  • Research the specifications of various optical bandpass filters
  • Learn about the calculation of frequency bandwidth from wavelength
  • Explore the impact of center frequency on filter performance
  • Review typical datasheets for optical bandpass filters
USEFUL FOR

Optical engineers, communication system designers, and anyone involved in the specification and application of optical bandpass filters will benefit from this discussion.

OrangeYogi
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Hello,

For optical bandpass filter specification, what do they mean by 0.1nm bandpass filter? What is the equivalent bandpass frequency range of the filter?

Thank you.
 
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OrangeYogi said:
Hello,

For optical bandpass filter specification, what do they mean by 0.1nm bandpass filter? What is the equivalent bandpass frequency range of the filter?

Thank you.
Can you post a link to a typical datasheet for an optical bandpass filter? :smile:
 
Start with the relation between wavelength and frequency:
$$\lambda f=c$$ differentiating gives $$\Delta f=-\frac{c}{\lambda _{0}^{2}}\Delta \lambda $$ The negative sign means that an increase in frequency corresponds to a decrease in wavelength. Assume a wavelength for your carrier frequency, a common one for optical communication purposes is 1550 nm. So the equivalent frequency bandwidth is
$$\frac{\left( 3\cdot {{10}^{8}}\ [GHz\cdot nm] \right)}{{{\left( 1550\ [nm] \right)}^{2}}}\left( 0.1\ [nm] \right)\cong 12.5\ [GHz]$$

Obviously the filter manufacturer will have to specify the filter center frequency for your application.
 
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