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In Photography , a fisheye lens is a Wide-angle Lens that takes in an extremely wide, Hemispherical image. Originally developed for use in Meteorology and Astronomy and called "whole-sky lenses", fisheye lenses quickly became popular in general photography for their unique, distorted appearance. They are often used by photographers shooting broad landscapes to suggest the curve of the Earth. Hemispherical Photography is used for various scientific purposes to study plant canopy geometry and to calculate near-ground Solar Radiation .

The Focal Length s of fisheye lenses depend on the Film Format . For the popular 35 Mm Film format, typical focal lengths of fisheye lenses are between 8 mm and 10 mm for circular lenses, and 15-16 mm for full-frame lenses.

All the ultra-wide angle lenses suffer from some amount of distortion. While this can easily be corrected for moderately wide by rotating lens or stitching images ( Cylindrical Perspective ) is not a fisheye photo.


TYPES OF FISHEYE LENSES


Circular


The first types of fisheye lenses to be developed were "circular fisheyes" - lenses which took in a 180-degree hemisphere and projected this as a circle within the film frame. Some circular fisheyes were available in Orthographic Projection models for scientific applications.


Full-frame

As fisheye lenses gained popularity in general photography, camera companies began manufacturing fisheye lenses that enlarged the image circle to cover the entire 35 mm film frame. Because of this, the picture angle produced by these lenses only measures 180 degrees when measured from corner to corner. The first full-frame fisheye lens to be mass-produced was a 16 mm lens made by Nikon in the late 1960s . This is the type of fisheye most commonly used by photographers. Digital cameras with APS -sized sensors require a 10.5 mm lens to get the same effect as a 16 mm lens on a camera with an image sensor the size of a 35mm film image. {Link without Title}

(type: equisolid angle), APS-sized sensor, cropped to rectangle.]]


FOCAL LENGTH

The widest lens ever produced was a 6 mm circular fisheye made by es to reduce strain on the Lens Mount because the lens is heavier than the camera.

An 8mm fisheye lens, also made by Nikon , has proven useful for various scientific uses because of its equidistant (equiangular) projection, in which distance along the radius of the circular image is proportional to Zenith Angle .


OTHER USES

  • Some Planetarium s use a form of fisheye lens to project a two-dimensional film image of the night sky onto the interior of a dome.

  • Similarly, the IMAX Dome (previously 'OMNIMAX') motion-picture format involves photography through a circular fisheye lens, and projection through the same onto a hemispherical screen.

  • Scientists and resource managers (e.g., biologists, foresters, and meteorologists) use fisheye lenses for Hemispherical Photography to calculate plant canopy indices and near-ground solar radiation. Applications include evaluation of forest health, characterization of Monarch Butterfly winter roosting sites, and management of Vineyards .

  • Photographers and videographers use fisheye lenses so they can get the camera as close as possible for action shots, for example in Skateboarding to focus on the board and still retain an image of the skater.

  • The peepholes used in doors contain a fisheye lens.

  • The first music video to be shot completely with fisheye lens was for the Beastie Boys song " Shake Your Rump " in 1989.



MAPPING FUNCTION


The mapping of a sideways object leads to a picture position displacement from the image centre. The manner of this conversion is the mapping function. The distance of a point from the image centre 'r' is dependent on the focal length of the optical system 'f', and the angle from the optical axis 'θ'.

Normal (non-fisheye) lens:

  • Gnomonical or perspective: r = f --- tan( heta). Works like the pinhole camera. Straight lines remain straight (distortion free). "θ" has to be smaller than 90°. The aperture angle is gauged symmetrically to the optical axis and has to be smaller than 180°. Large aperture angles are difficult to design and lead to high prices.


Fisheye lenses can have many different mapping functions:
  • Linear scaled (equidistant): r = f \cdot heta, where θ is in Radian s. Practical for angle measurement e.g star maps. PanoTools uses this type.

  • Orthographic: r = f --- sin( heta). Looks like an orb with the surroundings lying on < max. 180° aperture angle.

  • Equal area (equisolid angle): r = 2 f \sin( heta / 2). Looks like a mirror image on a ball, best special effect (unsophisticated distances), suitable for area comparison (clouds grade determination). This type is popular but it compresses marginal objects. The prices of these lenses are high, but not extreme.

  • Stereographic (conform): r = 2 f an( heta / 2). This mapping would be ideal for photographers because it doesn't compress marginal objects. Although no lens has yet been developed for this type, this mapping is easily implemented by software.


All types of fisheye lens bend straight lines. Aperture angles of 180° or more are possible only with large amounts of Barrel Distortion .


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