**Steve Lester**

### About Me

I have moved to the University of Montreal. This page will no longer be updated. My new webpage can be found
here
Research interests: analytic number theory, especially L-functions, multiplicative functions, classical automorphic forms;
mathematical physics, epsecially quantum chaos

*Curriculum vitae* (Last updated: June 2016)

email: sjlester (at) kth.se

### Teaching

Fall 2015:
Math SF1625
Spring 2015:
Sieve theory and its applications, Wednesday 11-14, Dan David 204
### Research articles and preprints

arXiv author page: http://arxiv.org/a/lester_s_1 (not all of my articles are listed there)
12.
* Quantum unique ergodicity for half-integral weight automorphic forms *,
(with Maksym Radziwiłł).

11.
* Small scale equidistribution of eigenfunctions on the torus *,
(with Zeév Rudnick), Comm. Math. Phys., accepted
for publication.

10.
* Small scale distribution of zeros and mass of modular forms *,
(with Kaisa Matomäki and Maksym Radziwiłł),
submitted for publication.

9.
*On the variance of sums of divisor functions in short intervals*,
Proc. Amer. Math. Society, accepted for publication.

8.
*On the distribution of the divisor function and Hecke eigenvalues*
(with
Nadav Yesha),
Israel J. Math., 212 (2016), no. 1, 443-472.

7.
*Discrepancy bounds for the distribution of the
Riemann zeta-function with applications* (with Youness
Lamzouri and Maksym Radziwiłł),
submitted for publication.

6. *a-Points of the
Riemann zeta-function on the critical line*, Int. Math. Res. Not. IMRN, (2015), no. 9, 2406-2436.

5. *On the distribution of the zeros
of the derivative of the Riemann zeta-function*,
Math. Proc. Cambridge Philos. Soc., 157 (2014), no. 3, 425-442.

4.
*The distribution of the logarithmic derivative of the Riemann zeta-function*,
Quart. J. of Math., (2014) 65 (4): 1319-1344.

3. *On Balazard, Saias, and Yor's
equivalence to the Riemann Hypothesis* (with Hung Bui,
Micah Milinovich), J. Math. Anal. Appl., 409 (2014), no. 1, 244-253.

2.
*Mean values of ζ'/ζ(s), correlation
of zeros, and the distribution of almost primes* (with David Farmer,
Steve Gonek,
Yoonbok Lee), Quart. J. of Math., 64 (2013), no. 4, 1057-1089.

1. *A note on simple a-points of L-functions*
(with Steve Gonek,
Micah Milinovich), Proc. Amer. Math. Society, 140 (2012), no. 12, 4097-4103.

### Contact Information

Department of Mathematics

KTH Royal Institute of Technology

SE-10044, Stockholm, Sweden

Office: 3634

Email: sjlester(at)kth.se

Office Phone: +46 (0)8 790 6690
### Links

KTH department of Mathematics

Arithmetic and Quantum Chaos

Tel Aviv University School of Mathematical Sciences

Univerity of Rochester Mathematics Department

Willamette University (My undergraduate university)

MathSciNet
Last update: June 16, 2016.