If you have seen the lens of a magnifying glass, you can see that it is thick at the center and tapered at the edge. In other words, it is shaped like a lens bean where the lens comes from. It is thick, heavy, and difficult to install, so making a large magnifying glass for your RV is not easy.
The thin plastic you are using is called Fresnel lens. One side is flat and the other side is clear. The Fresnel lens we used for the first time in the 19th century functioned as a lens to focus the beam in the beacon light. A plastic Fresnel lens is used as a magnifying glass when a thin and light lens is required. Although image quality is not as good as continuous glass lenses, perfect image quality is not necessary for many applications (such as RV).
The basic idea of Fresnel lenses is simple. Imagine cutting a plastic magnifying lens into hundreds of concentric circles (such as annual rings). Each wheel is slightly thinner than the next wheel and focuses the light to the center. Now remove each ring and modify it so that one side is flat, making it the same thickness as the other rings. To maintain the ability of the ring to focus around the light, the angles of the ramps of each ring will be different. Now, if you stack all the rings together, you can use the Fresnel lens. If you like, you can make the lens very big. Large Fresnel lenses are commonly used as solar collectors
The Fresnel lens was named after French inventor, French physicist Augustin Jean Fresnel. Fresnel studied optics and optics in the 19th century. For details, please click here
Fresnel lenses, each consisting of simple lens elements, continuous concentric rings are assembled in a proper relationship on a flat surface to provide a short focal length. Fresnel lenses are particularly useful for lighthouses and searchlights to focus light into relatively narrow beams. It is almost impossible to produce large scale beacon lenses of the usual solid glass disk type as the thickness and weight are too great and the lighter Fresnel lenses were individually ground and polished from the appropriate glass blank and assembled It consists of parts. Complete lens
The thin plastic you are using is called Fresnel lens. One side is flat and the other side is clear. The Fresnel lens we used for the first time in the 19th century functioned as a lens to focus the beam in the beacon light. A plastic Fresnel lens is used as a magnifying glass when a thin and light lens is required. Image quality is not as good as continuous glass lens quality, but in many applications (such as RV) perfect image quality is not required. The basic idea of Fresnel lenses is simple. Imagine cutting a plastic magnifying lens into hundreds of concentric circles (such as annual rings). Each wheel is slightly thinner than the next wheel and focuses the light to the center. Now remove each ring and modify it so that one side is flat, making it the same thickness as the other rings. To maintain the ability of the ring to focus around the light, the angles of the ramps of each ring will be different.
This is a Fresnel lens made in France and was shipped to the USA in the mid-19th century. It consists of a concentric glass prism ring that bends the light inside the lens into a thin beam. This lens has 1,176 prisms and 24 glasses. In the center, the bull's eyes function like a huge glass, making the beam more powerful. The lens part is fixed with a brass frame of 5 to 6 tons. The weight of the whole lens is about 6 to 8 tons
The largest Fresnel lens is called a superradiative Fresnel lens. When I decided to construct and equip Makapuu Point Light in Hawaii, there was one such shot. Instead of ordering a new lens it uses hundreds of prisms and a huge optical structure at a height of 7 meters (12 feet). There are two main types of Fresnel lenses, imaging and non-imaging. The imaging Fresnel lens produces a sharp image using a portion with a curved cross section while a non-imaging lens has a portion with a flat cross section and does not produce a sharp image. As the number of segments increases, the two lenses are similar to each other. In the abstract case of an infinite number of segments, the difference between curve segments and flat segments disappears.