The universality theorem for Hecke L-functions

Hidehiko Mishou

Displaying similar documents to “The universality theorem for Hecke L-functions”

Products of an arbitrary number of Hecke eigenforms

Brad A. Emmons, Dominic Lanphier (2007)

Acta Arithmetica

Similarity:

Twists of Hecke L-functions.

David E. ROHRLICH (1992)

Forum mathematicum

Similarity:

Hecke operators for GLₙ and buildings

Cristina M. Ballantine, John A. Rhodes, Thomas R. Shemanske (2004)

Acta Arithmetica

Similarity:

On Hecke eigenforms of half-integral weight.

Winfried Kohnen (1992)

Mathematische Annalen

Similarity:

Ordering the symmetric group: why using the Iwahori-Hecke algebra? (Ordonner le groupe symétrique: Pourquoi utiliser l'algèbre de Iwahori-Hecke?)

Lascoux, Alain (1998)

Documenta Mathematica

Similarity:

An elementary identity in the theory of Hecke L-functions.

Uwe Weselmann (1989)

Inventiones mathematicae

Similarity:

On quadratic character twists of Hecke L-functions attached to cusp forms of varying weights at the central point

W. Kohnen, J. Sengupta (2001)

Acta Arithmetica

Similarity:

Distribution of the values of Hecke $L$ -functions at the point 1.

Golubeva, E.P. (2004)

Zapiski Nauchnykh Seminarov POMI

Similarity:

On the Petersson norm of a Siegel-Hecke Eigenform of degree two in the Maass space.

W. Kohnen (1985)

Journal für die reine und angewandte Mathematik

Similarity:

Theta Series on the Hecke Groups G(...2) and G(...3).

Günter Köhler (1988)

Mathematische Zeitschrift

Similarity:

Spacing of zeros of Hecke L-functions and the class number problem

B. Conrey, H. Iwaniec (2002)

Acta Arithmetica

Similarity:

Distribution of the eigenvalues of Hecke operators.

Golubeva, E.P. (2004)

Zapiski Nauchnykh Seminarov POMI

Similarity:

The Yokonuma-Temperley-Lieb algebra

D. Goundaroulis, J. Juyumaya, A. Kontogeorgis, S. Lambropoulou (2014)

Banach Center Publications

Similarity:

We define the Yokonuma-Temperley-Lieb algebra as a quotient of the Yokonuma-Hecke algebra over a two-sided ideal generated by an expression analogous to the one of the classical Temperley-Lieb algebra. The main theorem provides necessary and sufficient conditions for the Markov trace defined on the Yokonuma-Hecke algebra to pass through to the quotient algebra, leading to a sequence of knot invariants which coincide with the Jones polynomial.