**Research interests**

Automorphic forms, Spectral theory, Analytic number theory

My research interests lie on problems related to L-functions of Maass forms, Quantum Unique Ergodicity and equidistribution problems. I am also interested on various counting problems in the spectral theory of automorphic forms, such as Prime Geodesic theorems and Lattice counting problems.

I finished my PhD in Pure Mathematics at UCL, UK under the supervision of Yiannis Petridis. In my thesis I worked on two different hyperbolic lattice counting problems. The classical hyperbolic lattice point problem is the hyperbolic analogue of the Gauss’ circle problem. I studied various modifications of it, as well as arithmetic applications of them.

You can find my thesis here.

**Papers**

**1. **On the distribution of lattice points on hyperbolic circles. (with Pär Kurlberg, Stephen Lester and Igor Wigman), (accepted for publication in Algebra & Number Theory, arXiv)

**2.** Quantum ergodicity for shrinking balls in arithmetic hyperbolic manifolds. (with R. Frot and N. Raulf), (submitted for publication, arXiv)

**3. **Second Moment of the Prime Geodesic Theorem for PSL(2,Z[i]). (with G. Cherubini and N. Laaksonen), (submitted for publication, arXiv)

**4. **CM-points and lattice counting on arithmetic compact Riemann surfaces. (with M. Alsina), J. Number Theory 212, 2020, 339–353. (arXiv)

**5.** Prime Geodesic Theorem in the 3-dimensional Hyperbolic Space. (with O. Balkanova, G. Cherubini, D. Frolenkov and N. Laaksonen), Trans. Amer. Math. Soc. 372 (2019), no. 8, 5355–5374. (arXiv)

**6.** Mean value and Ω-results for the hyperbolic lattice point problem in conjugacy classes. Rev. Mat. Iberoam. 35 (2019), no. 4, 1123–1152. (arXiv)

**7.** Ω-results for the hyperbolic lattice point problem. Proc. Amer. Math. Soc., vol. 145 (2017), no. 4, 1421–1437. (arXiv)

**8.** The hyperbolic lattice point problem in conjugacy classes. (with Y. Petridis), Forum Math. 28 (2016), no. 5, 981–1003. (arXiv)

**Others**

**1.** The error term in term in the Prime Geodesic Theorem for hyperbolic 3-manifolds, (short review article in the Proceedings of the 16th Panhellenic Conference on Mathematical Analysis)