Types of Holograms:

NovaVision offers the following types of holograms:

Lower Resolution Dot-Matrix (100 dpi to 200 dpi)
Dot-matrix holograms can be designed to create interesting kinetic effects in the hologram. They are brighter and have a broader viewing angle than other types of holograms. Lower resolution dot-matrix holograms are typically used for packaging applications where eye-popping shelf appeal is desired. The brightness and broader viewing angle are advantageous with the poor lighting or uncertain shelf placement found in retailing locations.

Low resolution can also be appropriate for short run security applications. Or for applications where the casual counterfeiter (local high school student with a new scanner and computer) is the primary security threat.

Security Dot Matrix (400 dpi, 1000 dpi and higher)
All dot-matrix holograms can be designed to create interesting kinetic effects which are brighter and have a broader viewing angle than other types of holograms. Resolution for security grade holograms typically begins at 400 dpi and goes higher. Higher resolution is needed for micro text and other security features. Ultra high resolution (up to 25,000 dpi) are available for special high security applications.

Generally speaking, the higher the resolution, the more expensive it is to produce the master hologram. Also, larger images increase costs as a result of the increase in the number of pixels which must be generated.

2D/3D
A 2D/3D hologram is a composite of 2-dimensional graphic layers, each set at a different "virtual depth" in the holographic image, Typically, there are 2 or 3 layers, one on the surface, another in the mid-ground and/or background. Each layer is "set into" the hologram at deeper levels. The effect is much like the flat scenery in a theatrical play arranged at different distances from the front of the stage to create the illusion of depth. Another option is to include grid lines, or other conventional 3-dimensional graphic effects to enhance the perception of depth.

Design cost factors include the image complexity, number of color angles and number of layers included in the hologram, . Hologram size is less of a factor in the cost of a 2D/3D hologram, so it is usually economical to produce larger images (up to 6 inch x 6 inch).

2D/3D holograms are not as bright as dot matrix and require stronger, more focused lighting for optimal viewing. The viewing angle for a 2D/3D hologram is also narrower

Hybrid - 2D/3D and Dot-Matrix combined
Combining 2D/3D and dot-matrix methods into a hybrid hologram can be very effective in combining the broader viewing angle and brightness of the dot-matrix hologram, with the "virtual depth" found in the 2D/3D hologram.

3D Model
Generally, 3D model holograms are the most expensive type to create. The process requires a physical model of the intended subject to first be sculpted from plaster or other stable materials at a 1-to -1 size ratio (as an example the VISA Dove hologram was generated from a model @1/2" in size) . The model-making detail, painting and preparation are a large factor in the cost of this type of hologram. When the models are finished, they are "shot" with a laser on an optics table to create the hologram image.

Although this is a more costly and lengthy process, the custom modeling required to produce a 3D hologram adds to the security of the hologram. As with 2D/3D holograms, 3D holograms require strong and focused lighting for optimal viewing and the viewing angle is narrow than dot matrix.,

Stereograms
A stereogram can create a 3D effect of an object or show a small "movie clip" action sequence. Using a movable digital camera system for the 3D effect (or a stationary camera for the "movie clip"), the hologram is created from multiple camera views at specific angles. These image frames are overlaid on the final hologram.

The 3D effect is similar to a 3D model hologram, but have the advantage of being scalable. As with 2D/3D holograms, stereograms require strong and focused lighting for optimal viewing and the viewing angle is narrower than dot matrix.


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Last Update: July 3, 2008