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Christian Hermann Sadel

Doktor der Naturwissenschaften,Friedrich-Alexander Universität Erlangen-Nürnberg, 2009.
Profesor Asistente. Departamento de Matemática.
Oficina 237.
Teléfono +569 55044878.
chsadel@mat.uc.cl
http://www.mat.puc.cl/~chsadel

Resumen

Mis estaciones de carrera académica:

Carrera Académica

05.2016 -

Professor Asistente a Pontificia Catolica Universidad de Chile

05.2014 - 05.2016

IST Fellow de Institute of Sience and Technology, Austria

08.2012 - 05.2014

Postdoctoral and Teaching Fellow de departamento Matematicas de U.B.C. Vancouver

09.2009 - 07.2012

Visiting assistant professor de departamento Matematicas de U.C. Irvine .

 

18.08.2009

titulo doctorado Dr. rer. nat. (Dr. sciencias naturales), obtenido a Friedrich-Alexander Universidad de Erlangen-Nürnberg en Alemaña
Thesis: Analysis of random matrix actions related to random operators in quantum physics.

Áreas de Investigación

Teoría de operadores de Schrödinger, aleatorios y quasi-periodicos y sistemas dinámicos relacionados 

Publicaciones Seleccionadas

Sadel, C. 2018. Spectral Theory of One-Channel Operators and Application To Absolutely Continuous Spectrum for Anderson Type Models. Journal of Functional Analysis, 274(8):2205-2244.
Sadel, C., Virag, B. 2016. A Central Limit Theorem for Products of Random Matrices and Goe Statistics for The Anderson Model on Long Boxes. Communications in Mathematical Physics, 343(3):881-919.
Froese, R., Lee, D., Sadel, C., Spitzer, W., Stolz, G. 2016. Localization for Transversally Periodic Random Potentials on Binary Trees. Journal of Spectral Theory, 6(3):557-600.
Sadel, C. 2016. Anderson Transition At Two-Dimensional Volume Growth on Antitrees and Spectral Theory for Operators With One Propagating Channel. Annales Henri Poincaré, 17(7):1631-1675.
Sadel, C. 2015. A Herman-Avila-Bochi Formula for Higher-Dimensional Pseudo-Unitary and Hermitian-Symplectic Cocycles. Ergodic Theory and Dynamical Systems, 35(1):1582-1591.
Sadel, C. 2014. Absolutely Continuous Spectrum for Random Schrödinger Operators on The Fibonacci and Similar Tree-Strips. Mathematical Physics, Analysis and Geometry, 17(1):409-440.
Avila, A., Jitomirskaya, S., Sadel, C. 2014. Complex One-Frequency Cocycles. Journal of The European Mathematical Society, 16(9):1915-1935.

PrePublicaciones Seleccionadas

Sadel, C., Spectral Theory of One-Channel Operators and Application To Absolutely Continuous Spectrum for Anderson Type Models

Cursos Seleccionados

MPG3101 Análisis II 2017 2'
MAT1610 Cálculo I 2019 1'
MAT1640 Ecuaciones Diferenciales 2019 1'
MAT2225 Teoría de Números 2016 2'