2008
DOI: 10.1299/kikaic.74.753
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High-environmental-resistance Jisso Structure for a Slim Optical Head with a Resin Housing

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Cited by 2 publications
(3 citation statements)
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“…The position deviation of the beam spot on the detector becomes the sum of two components, as shown in equation 3: Δ1 is due to the displacements and tilts with respect to their optical axes of the optical components, and Δ2 is due to their axial displacements. Δ1 is given as the second component of the output polar vector calculated by adding and subtracting the products of a ray transfer matrix chain representing the transfer from each optical component to the detector with its small displacement and tilt vector (Ochi et al, 2008).…”
Section: Formulation Of Position Deviation Of Beam Spot On Detectormentioning
confidence: 99%
See 1 more Smart Citation
“…The position deviation of the beam spot on the detector becomes the sum of two components, as shown in equation 3: Δ1 is due to the displacements and tilts with respect to their optical axes of the optical components, and Δ2 is due to their axial displacements. Δ1 is given as the second component of the output polar vector calculated by adding and subtracting the products of a ray transfer matrix chain representing the transfer from each optical component to the detector with its small displacement and tilt vector (Ochi et al, 2008).…”
Section: Formulation Of Position Deviation Of Beam Spot On Detectormentioning
confidence: 99%
“…To do that, we adopt our previously proposed method that can passively compensate for the reversible optical misalignment due to temperature change. This method is to arrange the bond position and direction of each component in order to tend to displace or tilt a desired amount in a desired direction with temperature variations (Ochi et al, 2006(Ochi et al, , 2008. This method allows the effects of displacement and tilt of each component on the optical misalignment to balance each other out.…”
Section: Introductionmentioning
confidence: 99%
“…It is noted that the refractive indexes, curvature radiuses, and gap values must be sign-changed each time the laser beam is folded (Gerrard and Burch, 1975). Using paraxial approximation, the incident angle deviation of laser beam onto objective lens θO ( f ) can be given as the second component of the output polar vector calculated by adding and subtracting the products of a ray transfer matrix chain representing the transfer from each optical component to the objective lens with its small displacement and tilt vector (Ochi et al, 2008).…”
Section: Formulation Of Incident Angle Deviation Of Laser Beam Onto Omentioning
confidence: 99%