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Exercise 1.8.4

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Following Problem 3, the maximum problem solved by $x = v_{3}$ is $R (x) = \frac{λ_{3} c_{3}^{2} + \dots + λ_{n} c_{n}^{2}}{c_{3}^{2} + \dots + c_{n}^{2}}$ , it’s subject to two conditions on $x$ : $x^{T} v_{1} = x^{T} v_{2} = 0$ or $c_{1} = c_{2} = 0$ .

niuers

2020-03-20 00:00

Exercise 1.8.4

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