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Selecting Lenses to Maximize IR Camera Performance

Peter Kornik, Janos Technology Inc.Peter Kornik is commercial product marketing manager for Janos Technology Inc. in Townshend, Vt.

Many factors must be considered when choosing an infrared lens for a thermal imaging camera. These include knowledge of the technology being used and of the intended application for the imager. It is also essential to have a good idea of what results must be achieved in light of the price range budgeted for a new IR camera lens (the entire lens assembly mounted to the camera). Knowing the critical aspects of IR lenses facilitates the selection process.

There are three main regions, or wavebands, of sensitivity most common with today's IR cameras. The first is the near- or short-wave IR, which spans approximately 0.9 to 2.5 µm. Next is midwave IR, roughly from 3 to 5 µm, and finally long-wave IR, from about 8 to 12 µm. Some IR cameras can work outside of these areas, but they are generally optimized for them.

These camera lenses are, in fact, designed to operate over a set waveband, whether it is one of the bands listed above or more than one band; e.g., 1.5 to 5 or 3 to 12 µm. When designed for a particular waveband, many factors influence their performance, including material selection, lens thickness, air spacing, surface curvatures and coatings.

This said, an IR camera, for example, may be optimized as a long-wave device but have some low level of sensitivity down to 3 µm. For a particular application, there may be a requirement to use this camera's full range of sensitivity. If a lens is designed for the long-wave IR but is merely coated differently to achieve maximum transmission over the complete range, the image quality would be very poor below 8 µm. A lens would have to be designed specifically to perform over the full range of 3 to 12 µm by taking the factors listed above into account to ensure image quality.

Image size

The lens will need to create an image that will fill the focal plane array, or detector, of the IR camera. These arrays are rectangular or square in shape, but a lens creates a circular image on the focal plane. This requires that the lens create an image that has a diameter equal to, or larger than, the diagonal of the array. If the image does not fill the detector area, the resulting effect is commonly referred to as vignetting. This will appear as fuzzy, gray or darkened corners and/or edges of the image, depending on the severity the lens vignettes.

The only exception to this rule is when dealing with fish-eye lenses, which create a hemispheric image within the dimensions of the focal plane array. If the diagonal of the array in the IR camera is not documented, it can be calculated using simple trigonometry if the number of pixels and the pixel pitch are known; e.g., 320 X 240 pixels and a 50-µm pitch equates to a 20-mm diagonal.

Back working distance

The distance from the back of the lens housing to the focal plane array is the back working distance. A lens must be properly mounted so that it images at the same location as the focal plane array in the IR camera. Generally, IR cameras that require something between the lens and the array will dictate the use of a lens with a longer back working distance. In some cases, it is possible to reduce the size of the lens by minimizing this distance, so it can be advantageous to be as close as possible to the array.

Back working distance is more a characteristic of the lens than of the IR camera. A camera with a short back working distance can accommodate a lens with a long one by using an adapter or spacer. For example, an IR imager requiring a minimum distance of 10 mm can be fitted with a lens that has a back working distance of 30 mm employing a 20-mm spacer. However, the reverse is not possible. A lens that images at a distance of 10 mm cannot be properly positioned on an IR camera that needs a minimum distance of 30 mm.

Focal length

Lenses are commonly identified by their focal length, sometimes referred to as effective focal length. As the focal length increases, the field of view for that lens will be narrower. Conversely, as the focal length decreases, the field of view widens. To calculate it, take the inverse tangent of half the image area divided by the focal length and multiplied by 2. For example, for a 50-mm lens on a 20-mm-diagonal focal plane array, the formula to determine the full field of view is as follows:

[1/tan{(0.5 X 20 mm)/50 mm}] X 2 = 22.6

It is important to know whether a lens is specified by the horizontal or vertical field of view. This is the most common form that an IR camera company will use to specify lenses for a particular model. The horizontal number will help identify the angle that spans the width of the focal plane array, while the vertical field of view gives the angle spanning the height of the array. The same formula can be used to calculate horizontal and vertical field of view by substituting the applicable array measurement.

Manufacturers also categorize lenses based on their focal lengths. Many longer focal length lenses are termed as follows:

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