Yuri Lvovsky
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Bounded multiplicity for eigenvalues of a circular vibrating clamped plate Open
We prove that no eigenvalue of the clamped disk can have multiplicity greater\nthan six. Our method of proof is based on a new recursion formula, linear\nalgebra arguments and a transcendency theorem due to Siegel and Shidlovskii.\n
Bounded multiplicity for eigenvalues of a circular vibrating clamped plate Open
We prove that no eigenvalue of the clamped disk can have multiplicity greater than six. Our method of proof is based on a new recursion formula, linear algebra arguments and a transcendency theorem due to Siegel and Shidlovskii.
Conductors for commercial MRI magnets beyond NbTi: requirements and challenges Open
Magnetic Resonance Imaging (MRI), a powerful medical diagnostic tool, is the largest commercial application of superconductivity. The superconducting magnet is the largest and most expensive component of an MRI system. The magnet configura…