Email: [email protected], Department of Mathematics, Rice University. Phone: +1-203-214-1088, Website: https://talmalinovitch.notion.site/

Research interests:

Scattering theory, Spectral theory, Schrödinger operators, Graphene, Mathematical Modeling.

Research Experience and Education

Lovett Instructor - Rice University, USA (2023- Present)


**Ph.D. in Mathematics -**Yale University, USA (2018- 2023)

Thesis title: “Scattering for Schrodinger Operators with Potentials Concentrated Near a Subspace”, under the supervision of Prof. Wilhelm Schlag.


Head of Reactor Physics Research Group - Nuclear Research Center Negev, Israel (2017-2018)

Point of contact for nuclear reactor physics in the Israeli Research Reactor 2. Developed training programs for other departments. Tutored new employees and directed research and development in the group.

Researcher - Israeli Atomic Energy Commission, Israel (2011-2017)

Analyzed numerical simulations. Benchmarked the results against codes and experiments. Designed and analyzed experiments. Worked under regulatory and operational constraints.

M.Sc. in Industrial and Implementive Mathematics - Ben Gurion University (2012-2016)

Thesis title: “Multi-Type Time-Continuous Markovian Branching Processes in Sub-Critical Systems”, under the supervision of Prof. Ben-Zion Rubshtein, Dr. Chen Dubi (Nuclear Research Center Negev, Physics Dept.)

B.Sc. in Mathematics and Physics - Hebrew University of Jerusalem, Israel (2008-2011)

"Talpiot" Excellence Program

Research Papers

  1. D. Damanik, T. Malinovitch, G. Young, What is Ballistic transport?, arXiv preprint, arXiv:2403.19618, 2024
  2. A. Black, D. Damanik, T. Malinovitch, G. Young, Directional Ballistic transport for partially periodic Schrödinger operators, arXiv preprint, arXiv:2311.08612, 2023.
  3. A. Black, T. Malinovitch, Scattering for Schrödinger operators with conical decay, arXiv preprint, arXiv:2210.10596, 2022.
  4. S. Siebel, T. Malinovitch, A new formalism for analyzing metabolic rates in steady-state experiments, in preparation, 2022.
  5. A. Black, T. Malinovitch, Scattering for Schrödinger operators with potentials concentrated near a subspace, Transactions of the American Mathematical Society 376 (2023), no. 4, 2525–2555.