Collection: Bandpass Filter
Bandpass filter is a component that allows a specific range of wavelengths to pass through while blocking the others. It is widely used in Machine Vision, Lidar, Fluorescence, Spectroscopy, Astronomy and Solar Simulation.
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BP660-3 Bandpass Filter(CWL=660nm,FWHM=3nm)
Regular price From $95.00 USDRegular priceUnit price / per -
BP365-10 Bandpass Filter(CWL=365nm,FWHM=10nm)
Regular price From $65.00 USDRegular priceUnit price / per -
BP475-75 Bandpass Filter(CWL=475nm,FWHM=75nm)
Regular price From $25.00 USDRegular priceUnit price / per -
BP945-50 Bandpass Filter(CWL=945nm,FWHM=50nm)
Regular price From $25.00 USDRegular priceUnit price / per -
BP930-40 Bandpass Filter(CWL=930nm,FWHM=40nm)
Regular price From $25.00 USDRegular priceUnit price / per -
BP920-30 Bandpass Filter(CWL=920nm,FWHM=30nm)
Regular price From $25.00 USDRegular priceUnit price / per -
BP915-25 Bandpass Filter(CWL=915nm,FWHM=25nm)
Regular price From $25.00 USDRegular priceUnit price / per -
BP905-35 Bandpass Filter(CWL=905nm,FWHM=35nm)
Regular price From $25.00 USDRegular priceUnit price / per
Why use a Bandpass Filter?
Bandpass filters are often used to address challenges related to light sources, especially when direct manipulation of the source is costly or impractical.
Specifying a Bandpass Filter
Search and Specify a bandpass filter
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Center Wavelength(CWL)
CWL stands for Center Wavelength. It refers to the specific wavelength that is located at the midpoint of the filter's passband, which is the range of wavelengths that the filter allows to transmit while blocking others. The CWL is a critical parameter in determining the filter's performance, as it indicates where maximum transmission occurs within the specified bandwidth
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FWHM (Bandwidth)
Full Width at Half Maximum(FWHM) is a critical parameter in the characterization of optical bandpass filters. It defines the width of the filter's passband at half of its maximum transmission value.
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Peak Transmission (Tpk)
Peak Transmission (Tpk) is a key specification in the context of optical bandpass filters. It represents the maximum percentage of light that can pass through the filter at its most effective wavelength, typically located at or near the Center Wavelength (CWL).
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Blocking Region
The blocking region, also known as the blocking band or stopband, refers to the range of wavelengths or frequencies that an optical filter effectively attenuates or completely blocks. This region is crucial for ensuring that unwanted light does not interfere with the desired signal in various optical applications.
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Optical Density
Optical Density (OD) is a measure of how much light is absorbed or blocked by a material as it passes through. It quantifies the attenuation of light and is defined mathematically as the logarithm (base 10) of the ratio of incident light intensity to transmitted light intensity.
Advantage of using Bandpass Filter
Bandpass filters often provide a more practical and cost-effective solution compared to complex algorithm adjustments or extensive lighting modifications.
- Algorithm Limitations: When faced with challenging image conditions (varying lighting, complex backgrounds, subtle defects), algorithms may struggle to achieve desired results without extensive fine-tuning or hardcoding specific scenarios.
- Cost-Efficiency: Changing bandpass filters is generally quicker and less expensive than modifying lighting setups, especially in industrial environments where downtime is costly.
Characteristic of a Bandpass Filter
Optical bandpass filter major characteristics:
- Center Wavelength (CWL): The wavelength at which the filter has maximum transmission.
- Bandwidth (FWHM): The width of the filter's passband, measured at half the peak transmission.
- Peak Transmission: The maximum percentage of light transmitted through the filter.
- Blocking Range: The spectral region outside the passband where the filter blocks light.
Common Product Coding for Bandpass Filter:
For example BP532-10
- BP: Stands for "Bandpass," indicating that the filter transmits a specific range of wavelengths.
- 532: Represents the center wavelength of the filter, measured in nanometers (nm). This filter is centered at 532nm, which is a green color.
- 10: Indicates the full width at half maximum (FWHM) of the filter's passband, also in nanometers. This means the filter transmits 50% of its maximum intensity at wavelengths between 527nm and 537nm (532nm ± 5nm).
Tips: You can also use this kind of code to search for bandpass filter on our website or even on google.
Selecting a Bandpass Filter
1. Define Your Application
- Identify the specific purpose: What do you want to achieve with the filter? (e.g., color separation, spectral analysis, fluorescence imaging)
- Determine the light source: Understand the characteristics of the light source (type, wavelength range, intensity).
- Consider the target material or object: What are the optical properties of the material you're working with? (e.g., absorption, reflection, emission spectra)
2. Specify Filter Parameters
- Center wavelength (CWL): Identify the desired central wavelength of the filter's passband.
- Bandwidth (FWHM): Determine the acceptable width of the passband.
- Peak transmission: Specify the required light transmission through the filter.
- Blocking range: Define the spectral region outside the passband that needs to be blocked.
- Optical density: Determine the required level of attenuation for unwanted wavelengths.
3. Other Factors
- Consider angle of incidence: You may need to check how the filter's performance changes with different angles of incidence.
- Assess temperature stability: Verify if the filter's characteristics change with temperature variations.
- Evaluate laser damage threshold: If applicable, ensure the filter can withstand laser power levels.
4. Test and Iterate
- Prototype testing: Use a stocked bandpass filter will be usually cheaper to start with.
- Iterative process: Refine filter parameters based on test results and adjust as needed. Once the system reach a stable status you should order filter in bulk. Which will reduce the filter price greatly.
Limitation of bandpass filters
Spectral Purity
- Imperfect blocking: Even high-quality bandpass filters may allow some transmission of light outside the desired passband.
- Sidebands: Unwanted spectral components can sometimes appear on either side of the passband, affecting image quality or measurement accuracy.
Transmission Losses
- Reduced light intensity: Bandpass filters inherently reduce the overall intensity of light passing through them.
- Angle-dependent transmission: The filter's performance can vary with the angle of incident light, impacting image uniformity.
Cost and Complexity
- High-performance filters: Filters with narrow bandwidths or specific spectral requirements can be expensive.
- Multiple filters: Some applications may require multiple filters to achieve desired results, increasing cost and complexity.
Physical Constraints
- Size and weight: Large-format or high-performance filters can be physically bulky.
- Environmental sensitivity: Certain filter materials may be susceptible to temperature, humidity, or other environmental factors.
Using Bandpass Filter in Different Industry
Machine Vision and Inspection
- Quality control: Detect defects, contaminants, or foreign objects based on spectral characteristics.
- Color sorting: Separate materials or objects based on color differences.
- Material identification: Analyze material composition based on spectral signatures.
Spectroscopy
- Raman spectroscopy: Filter out laser excitation light to isolate Raman scattered light.
- Infrared spectroscopy: Isolate specific spectral regions for chemical analysis.
- Ultraviolet spectroscopy: Analyze materials based on their UV absorption or emission spectra.
Laser Technology
- Laser cavity: Filter out unwanted laser modes or harmonics.
- Optical communication: Isolate specific wavelengths for data transmission.
- Laser safety: Protect eyes and sensors from harmful laser radiation.
Medical Applications
- Fluorescence microscopy: Isolate excitation and emission wavelengths for biological imaging.
- Optical diagnostics: Analyze biological samples based on spectral characteristics.
- Laser surgery: Filter unwanted laser wavelengths to protect surrounding tissue.
Telecommunications
- Optical fiber communication: Isolate specific wavelengths for data transmission.
- Optical modulators: Filter out unwanted frequency components.
Other Applications
- Astronomy: Filter specific wavelengths for astronomical observations.
- Environmental monitoring: Analyze air and water quality based on spectral measurements.
- Display technology: Enhance color gamut and reduce glare in displays.