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SOLVED:1.4-12 4 ×4 Ray-Transfer Matrix for Skewed Rays. Matrix methods may be generalized to describe skewed paraxial rays in circularly symmetric systems, and to astigmatic (noncircularly symmetric) systems. A ray crossing the plane z=0 is generally characterized by four variables - the coordinates (x, y) of its position in the plane, and the angles (θx, θy) that its projections in the x-z and y-z planes make with the z axis. The emerging ray is also characterized by four variables linearly rel

SOLVED:1.4-12 4 ×4 Ray-Transfer Matrix for Skewed Rays. Matrix methods may be generalized to describe skewed paraxial rays in circularly symmetric systems, and to astigmatic (noncircularly symmetric) systems. A ray crossing the plane z=0 is generally characterized by four variables - the coordinates (x, y) of its position in the plane, and the angles (θx, θy) that its projections in the x-z and y-z planes make with the z axis. The emerging ray is also characterized by four variables linearly rel

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