Lower bounds for the first Laplacian eigenvalue of geodesic balls of spherically symmetric manifolds
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We obtain lower bounds for the first Laplacian eigenvalues of geodesic balls of spherically symmetric manifolds. These lower bounds are only $C^{0}$ dependent on the metric coefficients.
7 Pages, written in Latex. Revised version of the paper "Curvature free lower bounds for the first eigenvalue of normal geodesic balls"
7 Pages, written in Latex. Revised version of the paper "Curvature free lower bounds for the first eigenvalue of normal geodesic balls"