theorem 17.20 Overshoot at a jump

open in the book · parts/02-mathematical-methods/15-fourier-integral-transforms.tex:821 · p. 681

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theorem 17.20: Overshoot at a jump17.20equation 17.11: eq:ft-square-coefficients17.11theorem 7.38: Taylor's theorem with Lagrange remainder7.38proof : ch:15-fourier-integral-transforms@proof-15proofproposition 7.30: Leibniz rule7.30theorem 7.34: Rolle7.34definition 32.57: The Hénon–Heiles Hamiltonian32.57definition 32.12: Linearization32.12lemma A.754: Exact depth expansionA.754lemma A.187: ExponentiationA.187lemma A.138: The flat exponentialA.138lemma A.452: Young and HölderA.452lemma A.212: Second-order flatnessA.212lemma A.209: Uniform third-order remainderA.209phenomenon 28.13: Universality of small oscillations28.13proposition 16.50: The second variation16.50proposition 17.67: Holomorphy17.67proposition 9.88: The model problem, and the error of the composite9.88theorem 7.106: Taylor's theorem in several variables7.106proof : ch:05-real-analysis@proof-22proof

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typedirectionnode provenancewhere
depends_on eq:ft-square-coefficients declared parts/02-mathematical-methods/15-fourier-integral-transforms.tex:835
depends_on Taylor's theorem with Lagrange remainder declared parts/02-mathematical-methods/15-fourier-integral-transforms.tex:835
proves ch:15-fourier-integral-transforms@proof-15 declared parts/02-mathematical-methods/15-fourier-integral-transforms.tex:838