Abstract
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For the Laplace operator with Dirichlet boundary conditions on convex domains in Hn, n��� 2 , we prove that the product of the fundamental gap with the square of the diameter can be arbitrarily small for domains of any diameter.
For the Laplace operator with Dirichlet boundary conditions on convex domains in Hn, n��� 2 , we prove that the product of the fundamental gap with the square of the diameter can be arbitrarily small for domains of any diameter.
For the Laplace operator with Dirichlet boundary conditions on convex domains in Hn, n��� 2 , we prove that the product of the fundamental gap with the square of the diameter can be arbitrarily small for domains of any diameter.