proof ch:14-calculus-of-variations@proof-8

open in the book · parts/02-mathematical-methods/14-calculus-of-variations.tex:547

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proof : ch:14-calculus-of-variations@proof-8prooflemma 16.18: Fundamental lemma16.18definition 16.15: Variation; the first variation16.15theorem 7.40: Continuous functions are integrable7.40theorem A.688: The Kirchhoff plate equationA.688theorem 16.36: Euler–Lagrange equations for several independent variables16.36theorem 16.38: Euler–Poisson equation16.38theorem 16.41: Multiplier rule for pointwise constraints16.41theorem 16.31: Natural boundary condition16.31theorem 25.19: Hamilton's equations from the first-order action25.19theorem 25.22: Faddeev–Jackiw equations and brackets25.22

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