notation 29.9 The $z$–$x$–$z$ Euler angles used in this treatise

open in the book · parts/03-classical-mechanics/12-rigid-body-rotating-frames.tex:230 · p. 979

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notation 29.9: The z–x–z Euler angles used in this treatise29.9definition 14.26: The rotation group14.26theorem 29.3: Euler's rotation theorem29.3proposition 29.11: Angular velocity in Euler angles29.11remark 29.10: Other conventions, and why the choice must be stated29.10definition A.672: The octahedral rotation groupA.672definition 29.4: Angular velocity29.4lemma A.742: Isotropic representationA.742proposition 14.27: Generators of so(3)14.27proposition 14.30: Rodrigues formula; the exponential map is onto14.30proposition 29.2: Six degrees of freedom29.2proposition 125.2: Crystallographic restriction125.2proposition 29.8: Chasles: the general displacement is a screw29.8proof : ch:12-rigid-body-rotating-frames@proof-2proofdefinition 29.35: The Lagrange top29.35remark 29.12: The coordinate singularity, and what it is not29.12proof : ch:12-rigid-body-rotating-frames@proof-7proof

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typedirectionnode provenancewhere
depends_on The rotation group declared parts/03-classical-mechanics/12-rigid-body-rotating-frames.tex:265
depends_on Euler's rotation theorem declared parts/03-classical-mechanics/12-rigid-body-rotating-frames.tex:265
depends_on Angular velocity in Euler angles declared parts/03-classical-mechanics/12-rigid-body-rotating-frames.tex:295
depends_on Other conventions, and why the choice must be stated declared parts/03-classical-mechanics/12-rigid-body-rotating-frames.tex:280