Date of Award
Spring 2004
Abstract
For every algebraic number field we construct an operator on a separable Hilbert space, whose eigenvalues are exactly the critical zeros of the Dedekind zeta function of the number field.
Document Type
Dissertation
First Advisor
Don Hadwin
Department or Program
Mathematics
Degree Name
Doctor of Philosophy
Recommended Citation
Waldhauser, Tamas, "Spectral interpretation of zeros of zeta functions" (2004). Doctoral Dissertations. 239.
https://scholars.unh.edu/dissertation/239
COinS