A Characterization of the Cannonical Spheres by the Spectrum.
A global continuation theorem for obtaining eigenvalues and bifurcation points
A Relation Between Growth and the Spectrum of the Laplacian.
Accurate eigenvalue asymptotics for the magnetic Neumann Laplacian
Motivated by the theory of superconductivity and more precisely by the problem of the onset of superconductivity in dimension two, many papers devoted to the analysis in a semi-classical regime of the lowest eigenvalue of the Schrödinger operator with magnetic field have appeared recently. Here we would like to mention the works by Bernoff-Sternberg, Lu-Pan, Del Pino-Felmer-Sternberg and Helffer-Morame and also Bauman-Phillips-Tang for the case of a disc. In the present paper we settle one important...
Addendum: Systems of Toda Type, Inverse Spectral Problems, and Representation Theory.
Antisymmetric orbit functions.