A telecentric lens is a compound lens system engineered so that its chief rays travel parallel to the optical axis. Because magnification is determined by chief-ray geometry rather than by object distance, the image of a part keeps the same size even when the part moves closer to or farther from the lens. In machine vision, this constant-magnification behavior eliminates the perspective error that makes ordinary lenses unreliable for dimensional measurement.
That single paragraph is the whole idea — but the engineering behind it, and the trade-offs that come with it, are what you need to understand before specifying one. This article explains how a telecentric lens works, how object-space, image-space and bi-telecentric designs differ, what specifications actually matter, and when a telecentric lens is worth the extra cost compared with a standard FA lens.
With a conventional photographic or FA lens, the chief rays from each object point converge toward the aperture stop at an angle. Move the object 1 mm closer to the lens, and its image becomes slightly larger. This is perspective (parallax) error, and it produces three very practical problems on a production line:
Software cannot fully fix these effects. Sub-pixel edge detection and distortion correction help, but they cannot recover information that the lens never captured in the first place. That is why measurement-grade systems start with the optics, not the algorithm.
The chief ray of an object point is the ray that passes through the center of the aperture stop. In a telecentric design, the aperture stop is positioned at the focal plane of the lens group in front of it. Any ray aimed at the center of that stop is refracted so that it emerges parallel to the optical axis. Once all chief rays are parallel, two things happen:
Which side of the lens is telecentric depends on where the stop sits, and that leads directly to the three telecentric types.
| Type | Chief rays parallel in | Main benefit | Typical use |
|---|---|---|---|
| Object-space telecentric | Object space only | Magnification constant against object-distance changes | Dimensional measurement, gauging, edge-position inspection |
| Image-space telecentric | Image space only | Chief rays strike the sensor perpendicularly; uniform brightness and color across the frame | Coaxial illumination paths, sensors with microlens arrays, beam-splitter systems |
| Bi-telecentric | Both sides | Constant magnification and uniform, perpendicular imaging | High-accuracy metrology, coaxial-light measurement, thickness inspection |
For most factory-floor measurement tasks, an object-space telecentric design is sufficient and more affordable. A bi-telecentric design is the choice when the application also needs coaxial (through-the-lens) illumination, or when the highest measurement accuracy is required. POMEAS covers both families: the LTC15-110 1.5× object-space telecentric lens for compact measurement stations, the 1.0× bi-telecentric lens with 110 mm working distance for 1.1-inch-sensor metrology, and the LTCM2-110C 2× coaxial telecentric lens for reflective-surface inspection.
Telecentric lens datasheets carry more numerically defined specifications than FA lens datasheets. These are the ones that decide whether a lens will measure accurately on your line:
| Criterion | Telecentric lens | Standard FA lens |
|---|---|---|
| Distortion | < 0.05–0.1% | 0.5–2%, corrected in software |
| Magnification vs. working distance | Constant | Changes with distance |
| Viewing angle | Fixed, orthographic | Perspective, position-dependent |
| Depth of field | Deeper (about 2–3×) | Shallower |
| Field of view | Limited by the front lens diameter | Wide, easily scaled |
| Size and weight | Larger and heavier | Compact |
| Cost | Higher | Low |
The physical reason behind the larger barrel is simple: to keep chief rays parallel over a given field of view, the front group must be at least as large as the field itself. A 40 mm field of view needs a front lens of roughly 40 mm — which is also why telecentric lenses become impractical for very large objects.
Choose telecentric when:
Save the budget and use an FA lens when:
For a worked example of this process, see the telecentric lens selection guide, or browse the full POMEAS telecentric lens family for magnifications from 0.2× to 2×.
It means the chief rays — the rays passing through the center of the aperture stop — are parallel to the optical axis on one or both sides of the lens. Parallel chief rays in object space make magnification independent of object distance, which is the property measurement systems need.
For dimensional measurement without coaxial light, object-space telecentric is the cost-effective choice. If the system uses coaxial illumination or a beam splitter, or if uniform brightness across a large sensor is critical, choose a bi-telecentric design. Pure image-space telecentricity mainly benefits color sensors and beam-splitter optics and is rarely bought as a standalone feature.
The front lens group must be at least as large as the field of view, and the design needs multiple precision lens groups to hold distortion and telecentricity at the 0.1% / 0.1° level. More glass, larger elements, and tighter tolerances all raise cost.
Accuracy depends on the whole chain — lens distortion, telecentricity, sensor resolution, calibration quality, and illumination. As a rule of thumb, a well-specified telecentric lens with proper calibration supports measurements at the 1–10 μm level on suitable fields of view; the exact budget should be calculated from the datasheet values for your magnification.
Check three things: the lens is designed for your sensor format or smaller, the mount matches (C-mount in most cases), and the lens resolution meets your sensor's pixel pitch. A lens designed for 2/3″ should not be paired with a 1.1″ sensor even if it screws on.
Avoid it for very large fields of view (the front barrel grows with the field), for simple presence/absence or code-reading tasks, and for cost-sensitive projects where a calibrated FA lens plus software meets the accuracy target. Telecentric optics solve measurement problems; they are not a general upgrade for every camera.
Key takeaway: a telecentric lens buys you one thing ordinary optics cannot give — an image whose size does not depend on where the part is. If your inspection decision depends on absolute dimensions, that single property usually pays for the lens many times over in avoided false rejects and recalibration downtime.
Further reading: the test methods behind this article are documented in POMEAS Technical Reference when a standard lens is sufficient and when a telecentric lens is required (§§10.3 选型判据).
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