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Can the Laplace operator on $n-$ manifolds be represented as a sum of $n$ second order derivational operators

The first eigenvalue of the laplacian for complex projective space

Weyl's law on asymptotic of Laplacian vs Hilbert's theorem on degree of a projective variety

Avoiding integers in the spectrum of the Laplacian of a Riemann surface

more »

sp.spectral-theory × 29

ap.analysis-of-pdes × 21

riemannian-geometry × 19

graph-theory × 18

elliptic-pde × 7

eigenvalues × 6

linear-algebra × 5

parabolic-pde × 5

co.combinatorics × 4

lie-groups × 4

heat-equation × 3

hodge-theory × 3

matrices × 3

real-analysis × 3

riemann-surfaces × 3

fourier-analysis × 3

complex-geometry × 3

more related tags
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