Sunday, December 19, 2010

pytha technology

 

1. 2D REVOLVE
2D revolve is a function that successively develops all faces of a part into XZ view. Their relative position remains unchanged which means that in 2D each face lies adjacent to its original neighbors in 3D. 2D revolve is an interactive function. The user may specify the order of development if he wants to take influence
A shell can be developed with only a few mouse clicks, as e.g. the conical front of this counter. The result may be used as a template or may be passed on to a CNC machine.
2. NESTING
The parts you have laid flat can be arranged for cutting optimization. PYTHA‘s cutting optimization calculates the best possible arrangement of rectangular or arbitrarily shaped parts on pre-defined boards. The cutting optimization can be controlled to suit various needs: minimum use of material, grain direction, saw cut optimization or free form optimization.
3. ASSOCIATIVE SECTIONS
Thanks to the associative sectioning 2D drawings will be automatically derived from any 3D models. The 2D section remains associated with the 3D model, which means that each change of your 3D objects automatically becomes visible in the appropriate sections. In addition: you may generate any number of sections and views. Simply define the sectioning plane and the viewing direction, the rest is automatically done by PYTHA. Yet the best is still to come: PYTHA automatically adds text, dimensioning and hatching according to your settings. All sectioning attributes may be edited any time.
4.FREE FORM SURFACE
Modulated Profile
Revolve
Coons and Bezier
Loft
Subdivision Surfaces
Sweep
and others…
5. LINES AND ARCS
The PYTHA modeller allows an automatic arc analysis, which converts arbitrarily shaped free outlines (like Ellipse, Splines, or even vectorized objects) into straight lines and real circular arcs. Each outline or face which goes to the CNC machine will come out precise and flawless and can be milled, sawed or cut out with lasers. Therefore you don‘t have to do any more postprocessing of curves and ellipses on your own!

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