equation 28.8 eq:osc-pendulum-exact

open in the book · parts/03-classical-mechanics/11-oscillations-waves.tex:262

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equation 28.8: eq:osc-pendulum-exact28.8experiment : Galileo and Huygens: isochronismexperime…example 32.21: The damped pendulum32.21phenomenon 28.65: The period of a pendulum grows with its amplitude28.65proposition 34.10: An elliptical swing precesses on its own account34.10proposition 28.11: The physical pendulum and its centre of oscillation28.11proposition 28.12: Huygens' cycloidal pendulum is exactly isochronous28.12equation 28.7: eq:osc-pendulum-period28.7phenomenon 28.9: Isochronism of the small-amplitude pendulum28.9theorem 32.20: Lyapunov's direct method32.20equation 28.81: eq:osc-lindstedt28.81proof : ch:11-oscillations-waves@proof-36proofequation 34.38: eq:exppend-foucault-reduced34.38proof : ch:17-exp-pendulum@proof-8proofequation 28.2: eq:osc-sho28.2proof : ch:11-oscillations-waves@proof-5proofphenomenon 34.2: Exact isochronism on a cycloid34.2proof : ch:11-oscillations-waves@proof-6proof

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typedirectionnode provenancewhere
assumes Galileo and Huygens: isochronism declared parts/03-classical-mechanics/17-exp-pendulum.tex:64
depends_on The damped pendulum declared parts/03-classical-mechanics/15-nonlinear-dynamics-chaos.tex:509
depends_on The period of a pendulum grows with its amplitude declared parts/03-classical-mechanics/11-oscillations-waves.tex:2385
depends_on An elliptical swing precesses on its own account declared parts/03-classical-mechanics/17-exp-pendulum.tex:1270
depends_on The physical pendulum and its centre of oscillation declared parts/03-classical-mechanics/11-oscillations-waves.tex:318
depends_on Huygens' cycloidal pendulum is exactly isochronous declared parts/03-classical-mechanics/11-oscillations-waves.tex:354