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Noether's Theorem proof

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#physics #proof-explanation #mathematical-physics #calculus-of-variations #classical-mechanics
170
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I can't understand this differentiation ( Chain Rule, solving the variational problem)

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#calculus #calculus-of-variations
93
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Derivative of a Functional w.r.t. a compound function

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#derivatives #calculus-of-variations
72
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Calculus of variations constraint in a point

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#calculus-of-variations #constraints
189
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Calculus of variations, constraint in a point

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#optimization #calculus-of-variations #constraints
180
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Understanding step in the derivation of Euler-Lagrange

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#partial-derivative #calculus-of-variations
51
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Norms of Functions in Hilbert spaces

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#convergence-divergence #hilbert-spaces #calculus-of-variations #finite-element-method
431
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Rigorously understanding chain rule for sum of functions

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#partial-derivative #calculus-of-variations #chain-rule
145
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How do we define a functional derivative?

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#functional-equations #calculus-of-variations
3.3k
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Brachistochrone - Solution of a Cycloid - Parametric Equations

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#parametric #calculus-of-variations #cycloid
59
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Apparent contradiction of a functional variation of a non-symmetric tensor wrt the metric

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#calculus-of-variations #lagrange-multiplier
33
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Minimizer of a map exists on a larger space implies minimizer exists on a smaller space?

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#optimization #calculus-of-variations
115
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Derivation of Euler-Lagrange equation: locally stationary in what sense?

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#calculus-of-variations #euler-lagrange-equation
70
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Which weak topology is this?

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#functional-analysis #terminology #calculus-of-variations #weak-topology
83
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Idea to show $\max\left\{\int_{0}^{1}\sqrt{1+n^2x^{2n-2}} \right\}dx < 2$

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#calculus #real-analysis #inequality #lebesgue-integral #calculus-of-variations

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