I am an Assistant Professor at the Mathematics Department of the Pontificia Universidad Catolica de Chile. Here is my Institutional website

Office  237, Facultad de Matemáticas, Campus San Joaquin
E-mail  chsadel [at]
Office Phone  (+56 2) 2354 4878
Office hours  Monday, Thursday, 14:00 – 15:00, or by appointment
Address: Pontificia Universidad Católica de Chile
Facultad de Matematicás
Av. Vicuña Mackenna 4860, Macul
Santiago, 7820436, Chile

Topics of Interest

  • Mathematical Physics, Dynamical Systems
  • Transport Theory in Quantum physics
  • Random and quasi-periodic operators
  • Random and quasi-periodic cocycles
  • Anderson model on graphs

Current Project: Linear and non-linear random operators on graphs (Fondecyt Regular 2016, Grant 1161651)

Objects of study are certain classes of random Hermitian operators typically with a random potential which can be associated to certain graph structures.
The main questions are about spectrum and spectral transitions.
Here is the abstract of the project.

It is possible to do a Master or a PhD Thesis within this project. Master Students can be offered some small compensation.
Accepted PhD students would get an additional grant by the department or by Fondecyt.
Potential Postdocs are welcome for joint applications of a Fondecyt Postgrado grant within the fields of Spectral Theory or Dynamical Systems.

Possible research topics:

  • Critical energy region on the Anderson model on antitrees
  • Critical spectral (energy) regions for one-channel operators
  • Continuous analogs of antitree models

Work in progress:

  • GOE statistics for the Anderson type model along sequences of antitrees and thin blocks with deformed Laplacian in $\ZZ^3$ with fixed disorder strength
  • Radial spectral analysis approach for discrete self-adjoint operators with locally finite hopping.


Mathematical-Physics Seminar

Spectral Theory Seminar

Probability Seminar of Nucleo Mileneo

Santiago, Dynamical Systems Seminar

Publications list on arXiv, (author identifier:

Google scholar profile

ORCID Identifier 0000-0001-8255-3968

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