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Euler Lagrange with Maple ogilvieMSW02

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A paper by Frank Wang (Columbia University) and John F. Ogilvie (Simon Fraser University) on using Maple for Lagrangian mechanics. It uses only basic commands (subs, diff, dsolve) to derive Euler-Lagrange equations, starting with the shortest path between two points in a plane. Further examples are a double pendulum, a heavy symmetric top, and a particle near a black hole in general relativity. The text layer is garbled, so details are approximate.

AI-written summary; may contain errors. This description is approximate.

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/BP /BC/BQ/BX/D5/BJ/BH /BM/BP /CS/D7/D3/D0/DA/CT/B4 /CU /BX/D5/BD/BJ/B8 /BX/D5/BE/BJ/B8 /CX/D2/CX /CV /B8 /CU /D8/CW/CT/D8/CP/BD/B4/D8/B5/B8 /D8/CW/CT/D8/CP/BE/B4/D8/B5 /CV /B8/BQ/D2/D9/D1/CT/D6/CX/CR/B8 /D3/D9/D8/D4/D9/D8/BP/D0/CX/D7/D8/D4/D6/D3/CR/CT /CS/D9 /D6/CT/B5 /BM/BQ/DB/CX/D8/CW/B4/D4/D0/D3/D8/D7/B5/BM /DB/CX/D8/CW/B4/D4/D0/D3/D8/D8/D3/D3/D0/D7/B5/BM/CF/CP/D6/D2/CX/D2/CV/B8 /D8/CW/CT /D2/CP/D1/CT /CR/CW/CP/D2/CV/CT/CR/D3/D3/D6/CS/D7 /CW/CP/D7 /CQ/CT/CT/D2 /D6/CT/CS/CT/CU/CX/D2/CT/CS/CF/CP/D6/D2/CX/D2/CV/B8 /D8/CW/CT /D2/CP/D1/CT /CP/D6/D6/D3/DB /CW/CP/D7 /CQ/CT/CT/D2 /D6/CT/CS/CT/CU/CX/D2/CT/CS/BQ/D3/CS/CT/D4/D0/D3/D8/B4/BX/D5/BJ/BH/B8 /CJ/D8/B8 /D8/CW/CT/D8/CP/BD/B4/D8/B5/CL/B8 /BC/BA/BA/BD/BC/B8 /D2/D9/D1/D4/D3/CX/D2/D8/D7/BP/BE/BC/BC/B5/BN –1.5–1–0.500.511.5 theta1 2468 1 0 t/BQ/D3/CS/CT/D4/D0/D3/D8/B4/BX/D5/BJ/BH/B8 /CJ/D8/CW/CT/D8/CP/BD/B4/D8/B5/B8 /CS/CX/CU/CU/B4/D8/CW/CT/D8/CP/BD/B4/D8/B5/B8/D8 /B5/CL /B8 /BC/BA/BA/BD/BC/B8 /D2/D9/D1/D4/D3/CX/D2/D8/D7/BP/BE/BC/BC/B5/BN –8–6–4–2246 theta1’ –1.5 –1 –0.5 0.5 1 1.5 theta1/CF /CT /CU/D3/D6/D1 /CP/D2 /CP/D2/CX/D1/CP/D8/CX/D3/D2 /CQ /DD /CS/CX/D7/D4/D0/CP /DD/CX/D2/CV /D4/D0/D3/D8 /CU/D6/CP/D1/CT/D7 /CX/D2 /D7/CT/D5/D9/CT/D2/CR/CT/BA/BQ/D2/D3/CU/CU/D1 /BM/BP /BD/BC/BC/BM/BQ/CS/CX/DA/D7 /BM/BP /BD/BC/BM/BQ/CU/D3/D6 /CX /CU/D6/D3/D1 /BC /D8/D3 /D2/D3/CU/CU/D1 /CS/D3/BQ/DC/BD /BM/BP /D0/BD/B6/D7/CX/D2/B4/D6/CW/D7/B4/BX/D5/BJ/BH/CJ /BE/CL/B4 /CX/BB /CS/CX/DA /D7/B5 /B5/B5/BM/BQ/DD/BD /BM/BP /B9/D0/BD/B6/CR/D3/D7/B4/D6/CW/D7/B4/BX/D5/BJ/BH /CJ/BE/CL /B4/CX /BB/CS/CX /DA/D7 /B5/B5/B5 /BM/BQ/DC/BE /BM/BP /DC/BD /B7 /D0/BE/B6/D7/CX/D2/B4/D6/CW/D7/B4/BX/D5/BJ/BH/CJ /BG/CL/B4 /CX/BB /CS/CX/DA /D7/B5 /B5/B5 /BM/BQ/DD/BE /BM/BP /DD/BD /B9 /D0/BE/B6/CR/D3/D7/B4/D6/CW/D7/B4/BX/D5/BJ/BH/CJ /BG/CL/B4 /CX/BB /CS/CX/DA /D7/B5 /B5/B5 /BM/BQ/D6/D3/CS/CJ/CX/CL /BM/BP /CR/D9/D6/DA/CT/B4/CJ/CJ/BC/B8/BC/CL/B8 /CJ/DC/BD/B8/DD/BD/CL/B8 /CJ/DC/BE/B8/DD/BE/CL/CL/B5/BM/BQ/D1/D7/BD/CJ/CX/CL /BM/BP /CS/CX/D7/CZ/B4/CJ/DC/BD/B8/DD/BD/CL/B8 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