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Lecture 19 (Fri, 10/04) - Theorem: the leading eval = the minimum of the Rayleigh quotient over all continuous fcns satisfying the BCs; an example of giving a rigorous upper bound on the leading eval; Poisson eqn in a semi-infinite strip
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  3. Lecture 19 (Fri, 10/04) - Theorem: the leading eval = the minimum of the Rayleigh quotient over all continuous fcns satisfying the BCs; an example of giving a rigorous upper bound on the leading eval; Poisson eqn in a semi-infinite strip
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