DielectricInterface
- class raytracing.DielectricInterface(n1, n2, R=inf, diameter=inf, label='')
Bases:
MatrixA dielectric interface of radius R, with an index n1 before and n2 after the interface
- Parameters:
n1 (float) – The refraction index before the surface
n2 (float) – The refraction index after the interface
R (float (Optional)) – The radius of the dielectric interface
Notes
A convex interface from the perspective of the ray has R > 0
- flipOrientation()
We flip the element around (as in, we turn a lens around front-back).
Notes
This is useful for real elements and for groups. For individual objects, it does not do anything because they are the same either way. However, subclasses can override this function and act accordingly.
- property forwardSurfaces
A list of surfaces that represents the element for drawing purposes
Methods
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We flip the element around (as in, we turn a lens around front-back). |
Inherited Methods
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The focal lengths measured from the back vertex. |
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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. |
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A reasonable height for display purposes for an element, whether it is infinite or not. |
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The effective focal lengths calculated from the power (C) of the matrix. |
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This is the synonym of effectiveFocalLengths() |
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Positions of both focal points on either side of the element. |
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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. |
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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. |
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The focal lengths measured from the front vertex. |
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If the system has a finite aperture size |
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The magnification of the element |
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This function calculates the multiplication of a coherent beam with complex radius of curvature q by an ABCD matrix. |
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This function is used to combine two elements into a single matrix. |
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This function does the multiplication of a ray by a matrix. |
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The optical invariant is a quantity that is conserved for any two rays in the system. |
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Any points of interest for this matrix (focal points, principal planes etc...) |
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Positions of the input and output principal planes. |
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The ray matrix formalism, through multiplication of a ray by a matrix, will give the correct ray but will never consider apertures. |
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This function trace each ray from a group of rays from front edge of element to the back edge. |
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This function trace each ray from a group of rays from front edge of element to the back edge. |
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This function trace each ray from a group of rays from front edge of element to the back edge. |
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This function trace each ray from a list or a Rays() distribution from front edge of element to the back edge. |
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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. |
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Contrary to trace(), this only returns the last ray. |
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The list of Matrix() that corresponds to the propagation through this element (or group). |
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The Matrix() that corresponds to propagation from the edge of the element (z=0) up to distance "upTo" (z=upTo). |
Attributes
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The determinant of the ABCD matrix is always frontIndex/backIndex, which is often 1.0. |
A list of surfaces that represents the element for drawing purposes |
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If True, then there is a non-null focal length because C!=0. |
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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). |
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Largest diameter for a group of elements |
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