Publisher
Springer Berlin Heidelberg
Reference68 articles.
1. Akman, V., An algorithm for determining an opaque minimal forest of a convex polygon. Inform. Proc. Lett. 24 (1987) p.193–198.
2. Ashbaugh, M.S. & R.D. Benguria, Proof of the Payne-Polya-Weinberger conjecture, Bull. Amer. Math. Soc. 25 (1991) p.19–29.
3. Ashbaugh, M.S. & R.D. Benguria, On Rayleigh's conjecture for the clamped plate and its generalization to three dimensions. Duke Math. J. 78 (1995) p.1–17.
4. Ashbaugh, M.S., R.D. Benguria & R.S. Laugesen, Inequalities for the first eigenvalues of the clamped plate and buckling problems. in: General Inequalities 7, Eds. C. Bandle et al., Int. Ser. Num. Math. 123 (1997) p.95–110.
5. Ashbaugh, M.S. & R.S. Laugesen, Fundamental tones and buckling loads of clamped plates, Ann. Sc. Norm. Sup. Pisa Ser. IV 23 (1996) p.383–402.
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