For this stage, you'll just need the 3 eigenvalues. Use these eigenvalues to solve for cl, cp, and cs in equation 2. Then use equation 7 to determine the appropriate values for α and β. Use γ = 3.0. Here are three sets of eigenvalues that you can try:
Generate a 2D array of superquadric glyphs, one for each tensor. Position and scale each glyph appropriately based on the array dimensions and window size. Approximately 40%
Note that there are on the order of 20,000 tensors per file. If you use 100 polygons per superquadrics, you'll have to render 2M polygons. Aside from slowing down the display, the glyphs may become quite small. Provide option so that only every Nth glyph is generated and rendered. Also, map the (1-confidence) to transparency of the glyph. Approximately 10% See Fig 10b (left column) as an example -- note that we have a different set of data than the ones used in the paper.
This program nominally accounts for 5% of your final grade. We must be able to compile/test your code. Make sure that code and accompanying make/project files, etc. must be tested for successful compilation at least on the PCs in the lab (or your laptop). Also be sure to include a README in your submission as to which platform to use. Programs turned in at least a full day early will earn 1% bonus credit. Late programs will be charged 1% late points. In addition, late programs will not be accepted 24 hours past due date. Late programs and reports will not be accepted for the final project. The bonus credits may be accumulated up to a total of 50% toward program and final project credits. Programs are graded 80% for functionality and correctness and 20% for style, readability, documentation/writeup, and efficiency. Additional points may also be earned for extra features.
Last modified Tuesday, 22-Jan-2019 09:42:16 PST.