Exercise 2.3 Prove that SJl, given by (2.14) also satisfies the alternative definition of the first variation based on (

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Exercise 2.3 Prove that SJl, given by (2.14) also satisfies the alternative definition of the first variation based on (

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Exercise 2 3 Prove That Sjl Given By 2 14 Also Satisfies The Alternative Definition Of The First Variation Based On 1
Exercise 2 3 Prove That Sjl Given By 2 14 Also Satisfies The Alternative Definition Of The First Variation Based On 1 (22.45 KiB) Viewed 24 times
Exercise 2 3 Prove That Sjl Given By 2 14 Also Satisfies The Alternative Definition Of The First Variation Based On 2
Exercise 2 3 Prove That Sjl Given By 2 14 Also Satisfies The Alternative Definition Of The First Variation Based On 2 (9.28 KiB) Viewed 24 times
Exercise 2 3 Prove That Sjl Given By 2 14 Also Satisfies The Alternative Definition Of The First Variation Based On 3
Exercise 2 3 Prove That Sjl Given By 2 14 Also Satisfies The Alternative Definition Of The First Variation Based On 3 (7.4 KiB) Viewed 24 times
Exercise 2.3 Prove that SJl, given by (2.14) also satisfies the alternative definition of the first variation based on (1.38) in which the norm is the 1-norm. Is this true for the O-norm as well?

Ꭻly m - 1,6@, {z/ ( )n{=) | L. (= @ , (@) (a)da . (2.14)

Jg+ 1) = J(g) + 6J, (7) +o0|ln|D = (1.38)
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