1 citations · 3 across the 6 of their papers we have counts for
8 papers
Kronecker limit functions and an extension of the Rohrlich-Jensen formula
James Cogdell, Jay Jorgenson, Lejla Smajlovic
In 1984 Rohrlich proved a modular analogue of Jensen's formula. Under certain conditions, the Rohrlich-Jensen formula expresses an integral of the log-norm of…
Evaluating the Mahler measure of linear forms via Kronecker limit formulas on complex projective space
James Cogdell, Jay Jorgenson, Lejla Smajlovic
In Cogdell et al., \it LMS Lecture Notes Series \bf 459, \rm 393--427 (2020), \rm the authors proved an analogue of Kronecker's limit formula associated to any divisor …
Spectral construction of non-holomorphic Eisenstein-type series and their Kronecker limit formulas
James Cogdell, Jay Jorgenson, Lejla Smajlovic
Let be a smooth, compact, projective Kähler variety and be a divisor of a holomorphic form , and assume that is smooth up to codimension two. Let be a Kähler for…
Super-zeta functions and regularized determinants associated to cofinite Fuchsian groups with finite-dimensional unitary representations
Joshua S. Friedman, Jay Jorgenson, Lejla Smajlovic
Let be a finite volume, non-compact hyperbolic Riemann surface, possibly with elliptic fixed points, and let denote a finite dimensional unitary representation of the funda…
The determinant of the Lax-Phillips scattering operator
Joshua S. Friedman, Jay Jorgenson, Lejla Smajlovic
Let denote a finite volume, non-compact Riemann surface without elliptic points, and let denote the Lax-Phillips scattering operator. Using the superzeta function approach…
On the wave representation of hyperbolic, elliptic, and parabolic Eisenstein series
Jay Jorgenson, Anna-Maria von Pippich, Lejla Smajlovic
We develop a unified approach to the construction of the hyperbolic and elliptic Eisenstein series on a finite volume hyperbolic Riemann surface. Specifically, we derive expression…