<--- Back to Details
First PageDocument Content
Mathematics / Riemann zeta function / Fourier series / Kloosterman sum / Symbol / Kronecker limit formula / Mathematical analysis / Analytic number theory / Complex analysis
Date: 2008-06-06 03:31:16
Mathematics
Riemann zeta function
Fourier series
Kloosterman sum
Symbol
Kronecker limit formula
Mathematical analysis
Analytic number theory
Complex analysis

On some mathematical connections concerning the three-dimensional pure quantum gravity with negative cosmological constant, the Selberg zeta-function, the ten-dimensional anomaly cancellations, the vanishing of cosmologi

Add to Reading List

Source URL: empslocal.ex.ac.uk

Download Document from Source Website

File Size: 608,05 KB

Share Document on Facebook

Similar Documents

STRUCTURE AND RANDOMNESS IN THE PRIME NUMBERS TERENCE TAO Abstract. A quick tour through some topics in analytic prime number theory.

STRUCTURE AND RANDOMNESS IN THE PRIME NUMBERS TERENCE TAO Abstract. A quick tour through some topics in analytic prime number theory.

DocID: 1tqCJ - View Document

Combinatorial and Analytic Number Theory Course fall 2007 R. Tijdeman December 21, 2007  2

Combinatorial and Analytic Number Theory Course fall 2007 R. Tijdeman December 21, 2007 2

DocID: 1tiiP - View Document

On transcendental number theory, classical analytic functions and Diophantine geometry B. Zilber  University of Oxford

On transcendental number theory, classical analytic functions and Diophantine geometry B. Zilber University of Oxford

DocID: 1sO0W - View Document

Research Statement: Steven J Miller  November 16, 2010 My main interest is analytic number theory and random matrix theory (especially the distribution of zeros of 𝐿-functions and the eigen

Research Statement: Steven J Miller November 16, 2010 My main interest is analytic number theory and random matrix theory (especially the distribution of zeros of 𝐿-functions and the eigen

DocID: 1sCIR - View Document

NEKST VOL. 23 NO. 4 Summer 2015 NEKST-ONLINE.NL

NEKST VOL. 23 NO. 4 Summer 2015 NEKST-ONLINE.NL

DocID: 1rtiX - View Document