Method of isomorphic singular manifold projection still/video imagery compression
a technology compression method, which is applied in the field of isomorphic singular manifold projection still/video imagery compression, can solve the problems of information loss, lossy compression reduces the amount of image data stored and transmitted, and most applications in which image information is stored and/or transmitted would be rendered impossible or impractical
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Cylinder with Given Luminance Dependence
[0166] Mapping of a cylinder with a given constant luminance dependence is shown in FIG. 5 and described as follows:
B=f(.xi., .eta.). (16)
[0167] In a cylindrical coordinate system (where axis y coincides with the axis of the cylinder), x=.alpha., where .alpha. is angle .angle.BOA, and z is distance OB (or, radius).
[0168] Two parametric coordinates, .xi.=.alpha., where .alpha. is angle .angle.BOA (A is the central point of cylinder, B is a given point); y is the axial coordinate, and z (=R, where R is const) is the radius vector (OB). That the w-parameter must be proportional to B, everywhere must be taken into account. This means that B does not create any singularities. For new coordinates on the image plane:
u=R sin (.xi.) (17A)
v=.eta. (17B)
w=C.multidot.B+f(.xi., .eta.); C=const.noteq.0. (17C)
[0169] On the other hand, a geometrical analysis of transformation Eq. (9A) shows that y- does not produce any singularities (since y is an axial coordi...
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