Aperture

class raytracing.Aperture(diameter, NA=inf, label='')

Bases: Matrix

An aperture of finite diameter, null thickness.

Parameters:

diameter (float) – The diameter of the aperture to be considered
label (string) – The label of the aperture

Examples

>>> from raytracing import *
>>> #define an aperture of diameter 10
>>> A=Aperture(diameter=10,label='aperture')
>>> print(A) #print the transfer matrix of the aperture
|  1.000    0.000 |
|                 |
|  0.000    1.000 |
f = +inf (afocal)

Notes

If the ray is beyond the finite diameter, the ray is blocked.

Methods

__init__(diameter[, NA, label])

Inherited Methods

`backFocalLength`()	The focal lengths measured from the back vertex.
`backwardConjugate`()	With an image at the back edge of the element, where is the object ? Distance before the element by which a ray must travel to reach the conjugate plane at the back of the element.
`display`()
`displayHalfHeight`()	A reasonable height for display purposes for an element, whether it is infinite or not.
`effectiveFocalLengths`()	The effective focal lengths calculated from the power (C) of the matrix.
`flipOrientation`()	We flip the element around (as in, we turn a lens around front-back).
`focalDistances`()	This is the synonym of effectiveFocalLengths()
`focusPositions`(z)	Positions of both focal points on either side of the element.
`forwardConjugate`()	With an object at the front edge of the element, where is the image? Distance after the element by which a ray must travel to reach the conjugate plane of the front of the element.
`fromFocusToFocus`()	A simple method to obtain a MatrixGroup that includes all three matrices to travel from the front focus, through the lens, and then to the back focus.
`fromStruct`(theStruct)
`frontFocalLength`()	The focal lengths measured from the front vertex.
`hasFiniteApertureDiameter`()	If the system has a finite aperture size
`magnification`()	The magnification of the element
`mul_beam`(rightSideBeam)	This function calculates the multiplication of a coherent beam with complex radius of curvature q by an ABCD matrix.
`mul_matrix`(rightSideMatrix)	This function is used to combine two elements into a single matrix.
`mul_ray`(rightSideRay)	This function does the multiplication of a ray by a matrix.
`opticalInvariant`(ray1, ray2[, z])	The optical invariant is a quantity that is conserved for any two rays in the system.
`pointsOfInterest`(z)	Any points of interest for this matrix (focal points, principal planes etc...)
`principalPlanePositions`(z)	Positions of the input and output principal planes.
`profileFromRayTraces`(rayTraces[, z])
`toStruct`()
`trace`(ray)	The ray matrix formalism, through multiplication of a ray by a matrix, will give the correct ray but will never consider apertures.
`traceMany`(inputRays[, useOpenCL])	This function trace each ray from a group of rays from front edge of element to the back edge.
`traceManyNative`(inputRays)	This function trace each ray from a group of rays from front edge of element to the back edge.
`traceManyOpenCL`(inputRays)	This function trace each ray from a group of rays from front edge of element to the back edge.
`traceManyThrough`(inputRays[, progress, ...])	This function trace each ray from a list or a Rays() distribution from front edge of element to the back edge.
`traceManyThroughInParallel`(inputRays[, ...])	This is an advanced technique to gain from parallel computation: it is the same as traceManyThrough(), but splits this call in several other parallel processes using the multiprocessing module, which is os-independent.
`traceThrough`(inputRay)	Contrary to trace(), this only returns the last ray.
`transferMatrices`()	The list of Matrix() that corresponds to the propagation through this element (or group).
`transferMatrix`([upTo])	The Matrix() that corresponds to propagation from the edge of the element (z=0) up to distance "upTo" (z=upTo).

Attributes

`Struct`
`determinant`	The determinant of the ABCD matrix is always frontIndex/backIndex, which is often 1.0.
`forwardSurfaces`	A list of surfaces that represents the element for drawing purposes
`hasPower`	If True, then there is a non-null focal length because C!=0.
`isIdentity`
`isImaging`	If B=0, then the matrix represents that transfer from a conjugate plane to another (i.e. object at the front edge and image at the back edge).
`largestDiameter`	Largest diameter for a group of elements
`surfaces`