In precision fields such as industrial inspection, machine vision, and scientific observation, ZOOM LENS serve as core optical components. The appropriate selection of their magnification range directly impacts imaging quality and inspection efficiency. However, faced with the overwhelming array of lens specifications on the market, how can one quickly pinpoint the magnification range that meets specific requirements?

The core function of a ZOOM LENS is to dynamically balance between “wide-angle coverage” and “high-resolution detail” by adjusting magnification. Therefore, two key questions must be clarified before selecting a model:
These two parameters determine the lower and upper limits of the lens magnification range, respectively, serving as the logical starting point for model selection.
The minimum magnification setting must ensure that the lens fully covers the largest possible area of the target object even at its lowest magnification. The calculation formula is: Minimum Magnification = Maximum Field of View Size (Diagonal Length) / Sensor Size (Diagonal Length)
Example:If the sensor size is 1/2 inch (8 mm diagonal) and the maximum workpiece area to be observed is 80 mm × 60 mm (100 mm diagonal), then the minimum magnification is: 100 mm ÷ 8 mm = 0.08 × (i.e., 0.08x, or 1:12.5)
Model Selection Recommendations:When selecting an actual model, choose a lens with a magnification slightly lower than the calculated value (e.g., 0.05x) to account for installation tolerances or variations in object dimensions.
The upper limit magnification setting must ensure that the lens can clearly resolve the smallest details of the target object at maximum magnification. The core principle is that the lens resolution must be greater than or equal to the spatial frequency corresponding to the object's smallest feature size.
Resolution is typically expressed in lines per millimeter (LP/mm), calculated using the formula: Required resolution = 1 / {2 × minimum feature size (mm)}
Example:If the minimum feature size to be resolved is 0.01 mm (e.g., a 10 μm defect), the required resolution is: 1/(2 × 0.01 mm) = 50 LP/mm
The lens resolution must meet the following requirements::Lens resolution ≥ required resolution
Lens resolution is typically specified by the manufacturer (e.g., 100 LP/mm). If the lens resolution is insufficient, the image will appear blurry even with adequate magnification.
The maximum magnification ratio requires further verification based on the sensor's pixel size. The formula is: Maximum Magnification Ratio = {Lens Resolution × Pixel Size (μm)} / 1000
Example:If the lens resolution is 100 LP/mm and the sensor pixel size is 3.45μm, then the maximum magnification is: (100 × 3.45) / 1000 = 0.345x
Model Selection Recommendations:When selecting an actual model, choose a lens with a magnification slightly higher than the calculated value (e.g., 0.5x) to ensure resolution redundancy.
Through the above steps, the theoretical magnification range of the lens can be determined: Lower limit magnification ≤ Actual magnification ≤ Upper limit magnification.
Example: If the lower limit magnification is 0.05x and the upper limit magnification is 0.5x, the selectable ZOOM LENS range is 0.05× to 0.5×.


1. Zoom Ratio: The ratio of maximum magnification to minimum magnification (e.g., 0.5×/0.05× = 10:1). A higher zoom ratio expands the lens's applicability across scenarios, but requires balancing cost and size considerations.
2. Continuous Zoom vs Fixed Magnification: Continuous zoom lenses enable smooth magnification adjustment, making them suitable for switching between multiple scenes. Fixed magnification lenses feature simpler construction and lower cost, ideal for single-scene applications.

POMEAS offers a full range of ZOOM LENS covering a magnification range of 0.05× to 10×, supporting customized designs to meet diverse industry needs:
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