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基于屈光力矩阵的透镜有效度

Lens effectivity in terms of dioptric power matrices.

作者信息

Keating M P

出版信息

Am J Optom Physiol Opt. 1981 Dec;58(12):1154-60. doi: 10.1097/00006324-198112000-00016.

DOI:10.1097/00006324-198112000-00016
PMID:7325207
Abstract

An effective dioptric power matrix is defined. The effective dioptric power matrix can be calculated directly from the lens dioptric power matrix, its trace, and its determinant, without using the sphere, cylinder, and axis parameters of the lens. This greatly simplifies any calculations in which dioptric power matrices are obtained in intermediate steps, including separated obliquely crossed spherocylindrical lens calculations. The generalization of the effective dioptric power matrix to a reduced vergence matrix is also discussed.

摘要

定义了一个有效的屈光力矩阵。有效屈光力矩阵可以直接从透镜屈光力矩阵、其迹和行列式计算得出,而无需使用透镜的球镜、柱镜和轴位参数。这极大地简化了在中间步骤中获得屈光力矩阵的任何计算,包括分开的斜交球柱镜计算。还讨论了有效屈光力矩阵到简化聚散度矩阵的推广。

相似文献

1
Lens effectivity in terms of dioptric power matrices.基于屈光力矩阵的透镜有效度
Am J Optom Physiol Opt. 1981 Dec;58(12):1154-60. doi: 10.1097/00006324-198112000-00016.
2
An easier method to obtain the sphere, cylinder, and axis from an off-axis dioptric power matrix.
Am J Optom Physiol Opt. 1980 Oct;57(10):734-7. doi: 10.1097/00006324-198010000-00007.
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A system matrix for astigmatic optical systems: I. Introduction and dioptric power relations.散光光学系统的系统矩阵:I. 引言及屈光力关系
Am J Optom Physiol Opt. 1981 Oct;58(10):810-9. doi: 10.1097/00006324-198110000-00006.
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Local dioptric power matrix in a progressive addition lens.渐进多焦点镜片中的局部屈光力矩阵
Ophthalmic Physiol Opt. 1997 Nov;17(6):522-9.
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Equivalent dioptric power asymmetry relations for thick astigmatic systems.
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Asymmetric dioptric power matrices and corresponding thick lenses.
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Mapping of error cells in clinical measure to symmetric power space.临床测量中误差细胞到对称幂空间的映射。
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Lateral magnification matrix from the dioptric power matrix formalism in the paraxial case.傍轴情形下从屈光度矩阵形式推导的横向放大率矩阵。
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