Revealing Layer

Some articles on revealing layer, layer, layers:

Line Moiré - Superposition of Layers With Inclined Lines - The Revealing Lines Inclination As A Function of The Superposition Image’s Lines Inclination
... Here is the equation for computing the revealing layer line inclination αr for a given base layer line inclination αb, and a desired moiré line inclination αm For any given base layer ... In Figure 6 we showed an example where the curves of layers follow an identical inclination pattern forming a superposition image with the same inclination pattern ... The inclination degrees of the layers’ and moiré lines change along the horizontal axis according the following sequence of alternating degree values (+30, –30, +30, –30, +30) ...
Shape Moiré
1D patterns may appear when superimposing an opaque layer containing tiny horizontal transparent lines on top of a layer containing a complex shape which is periodically repeating ... The opaque layer with transparent lines is called the revealing layer ... The layer containing the periodically repeating shapes is called the base layer ...
Line Moiré - Superposition of Layers With Periodically Repeating Parallel Lines
... be observed when superposing two transparent layers comprising periodically repeating opaque parallel lines as shown in Figure 1 ... The lines of one layer are parallel to the lines of the second layer ... The superposition image does not change if transparent layers with their opaque patterns are inverted ...

Famous quotes containing the words layer and/or revealing:

    After a few months’ acquaintance with European “coffee,” one’s mind weakens, and his faith with it, and he begins to wonder if the rich beverage of home, with its clotted layer of yellow cream on top of it, is not a mere dream after all, and a thing which never existed.
    Mark Twain [Samuel Langhorne Clemens] (1835–1910)

    Fashion is like the ashes left behind by the uniquely shaped flames of the fire, the trace alone revealing that a fire actually took place.
    Paul De Man (1919–1983)