Riemannian manifold then the Minakshisundaram–Pleijel zeta function converges and has an analytic continuation as a meromorphic function to all complex numbers...

The Minakshisundaram–Pleijel zeta function is a zeta function encoding the eigenvalues of the Laplacian of a compact Riemannian manifold. It was introduced...

the Riemann zeta function Local zeta function of a characteristic-p variety Matsumoto zeta function Minakshisundaram–Pleijel zeta function of a Laplacian...

Laplace-operator on Riemannian manifolds, in which they introduced the Minakshisundaram-Pleijel zeta function. On the 13th of August 1968, Subbaramiah suffered a heart...

{\displaystyle \det {\mathcal {O}}:=e^{-\zeta '_{\mathcal {O}}(0)}\;.} The Minakshisundaram–Pleijel zeta function is an example, when the operator is the...

Carl Pleijel published the paper Minakshisundaram & Pleijel (1949) in which the Minakshisundaram–Pleijel zeta function was introduced. Minakshisundaram, S...

and Dirac operators on a Riemannian manifold, using the Minakshisundaram–Pleijel zeta function. Otherwise, it is also possible to consider the quotient...

Riemannian manifolds, where another proof can be given using the Minakshisundaram–Pleijel zeta function. The Weyl law has been extended to more general domains...

upper/lower bounds of Gaussian type. Heat kernel signature Minakshisundaram–Pleijel zeta function Mehler kernel Weierstrass transform § Generalizations Evans...

NFL player (Washington Redskins). Åke Pleijel, 76, Swedish mathematician (Minakshisundaram–Pleijel zeta function). Earl E. Stone, 93, American rear admiral...