2009
DOI: 10.1364/jot.76.000023
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Investigation of the possibility of constructing a three-coordinate anamorphic system for measuring the parameters of angular spatial orientation

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“…The space coordinates of a secondary mirror are the coordinates x 0i , y 0i (i = 1 … 3) of its center O 1 in the coordinate system XYZ of the base ring and the rotate angles Θ 1 , Θ 2 , Θ 3 of the axes X 1 Y 1 Z 1 of the secondary mirror relatively system XYZ. These parameters are determined as the solution of the matrix equation: In this equation f is the focal length of the objective, x i ,y i ,z i (i = 1…3) are the coordinates of the radiation targets in coordinate system X 1 Y 1 Z 1 , parameters a ij (i, j = 1.. 3) are determined by the angles Θ 1 , Θ 2 , Θ 3 [3] As result three rotate angles and three line shifts of the secondary mirror are calculated [4]. 3'…”
Section: The Systems For the Secondary Mirror Position Measuringmentioning
confidence: 99%
“…The space coordinates of a secondary mirror are the coordinates x 0i , y 0i (i = 1 … 3) of its center O 1 in the coordinate system XYZ of the base ring and the rotate angles Θ 1 , Θ 2 , Θ 3 of the axes X 1 Y 1 Z 1 of the secondary mirror relatively system XYZ. These parameters are determined as the solution of the matrix equation: In this equation f is the focal length of the objective, x i ,y i ,z i (i = 1…3) are the coordinates of the radiation targets in coordinate system X 1 Y 1 Z 1 , parameters a ij (i, j = 1.. 3) are determined by the angles Θ 1 , Θ 2 , Θ 3 [3] As result three rotate angles and three line shifts of the secondary mirror are calculated [4]. 3'…”
Section: The Systems For the Secondary Mirror Position Measuringmentioning
confidence: 99%