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QCon Surface

 

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Description


The QCon Surface type is a straightforward implementation of the Forbes QCon type polynomial asphere with the sag equation shown below.

 

In the sag equation above:

C = base surface curvature (1/Radius)

k = conic constant

r2 = x2 + y2

U = r/rmax, with rmax being the maximum surface semi-aperture

Cm = Forbes QCon (strong type) coefficients

Qm  = Orthogonal QCon polynomial terms

 

 

References:

“Shape specification for axially symmetric optical surfaces”, G.W. Forbes, OPTICS EXPRESS 5218, 16 Apr 2007, Vol. 15, No. 8

 

“Robust and fast computation for the polynomials of optics”, G.W. Forbes, OPTICS EXPRESS 13851, 7 June 2013, Vol. 18, No. 13

 

“Robust, efficient computational methods for axially symmetric optical aspheres”, G.W. Forbes, OPTICS EXPRESS 19700, 13 September 2010, Vol. 18, No. 19 

 

 

Navigation


This feature can be accessed by selecting Qcon Surface (Conic surface deformed by Forbes Qcon polynomials) as the surface type on the Surface tab of a surface dialog box.

 

 

Controls


Control

Inputs / Description

Defaults

Logical Parent

Name of Parent entity.

Custom Element Name

Name

Name of surface supplied by user.

Surf n

Description

Description of the surface.

 

Traceable

Surface can be raytraced.

Checked

Use for trimming only

Never raytrace. Surface used for trimming only.

Unchecked

Type

Surface type.  Select Qcon Surface (Conic surface deformed by Forbes Qcon polynomials)

Plane

Surface Settings

Rad

Base surface radius of curvature (or base surface curvature, depending on preference settings)

0

Conic

Conic constant.

0

Norm

Normalization radius.

1

0, 1, 2, 3...

Coefficients of the QCon polynomial terms.  Note that a new coefficient row is not added until a number is entered in the previous row.

0

 

OK

Accept settings and close dialog box.

 

Cancel

Discard settings and close dialog box.

 

Apply

Accept settings and keep dialog box open.

 

Help

Access this Help page.

 

 

 

Related Topics


Surface types summary

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