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MATLAB Source Code - 14.3 KB - MD5: d7f7aa1ace22c1999ecd40fc5bd07efa
r_7
MATLAB Source Code - 13.6 KB - MD5: 0ee94203dd8125c569d203838715b60f
r_8
MATLAB Source Code - 5.3 KB - MD5: cf95f6e0b1353030684e65b94257b4b6
r_9
Mathematica - 20.9 KB - MD5: 2b0b2740d5d001b7e4d32eec59370e70
complete set of relations among the \epsilon-functions
Mathematica - 32.6 KB - MD5: f4ae9898ed364de1f096eb4292a7d655
substitutions for products of Jacobians that appear in the canonical differential equation
MATLAB Source Code - 58.6 KB - MD5: a72a50066a13cbbeef3c66c0311cdba1
Inverse of Z
Python Source Code - 1.9 KB - MD5: 2f2808b8926a4a019e5c32c2b8a726f2
This document contains the Python code for the simulation
Plain Text - 1.1 KB - MD5: 6a758fffe5bcdd5f24429451e5486fb4
PNG Image - 62.3 KB - MD5: c9a1ae6fa8e0f3e8f1f21f2d2799fd76
Adobe PDF - 208.7 KB - MD5: 4952d2e8aa5936f8c88c4f89daca72c4
This document describes the analyzed problem and the method used in order to develop the simulation.
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