cv
Basics
| Name | Felipe Taha Sant'Ana |
| Label | Scientist |
| ftahas@proton.me | |
| Url | https://ftahas.github.io/ |
| Orcid | 0000-0003-0802-9919 |
| Google scholar | MEW2IXAAAAAJ |
| Summary | Brazilian-born theoretical physicist |
Work
-
2022 - 2024 Assistant Professor
Institute of Physics, Polish Academy of Sciences
PI of the Polonez Bis 1 project CIQS: Correlation aspects of Interacting Quantum Systems.
- Integrable models
- Quantum Field Theory
-
2020 - 2022 Assistant Professor
Faculty of Physics, University of Warsaw
Dynamic correlation functions of quantum integrable models: in and beyond the equilibrium.
- Interacting systems
- Bethe ansatz
-
2018 - 2019 PhD researcher
Nice Institute of Physics, Université Côte d'Azur
Exchange PhD student
- One-dimensional interacting systems
-
2016 - 2020 PhD researcher
Sao Carlos Institute of Physics, University of Sao Paulo
A study on quantum gases: bosons in optical lattices and the one-dimensional interacting Bose gas
- Bose gases
- One-dimensional interacting systems
-
2013 - 2015 MSc researcher
Sao Carlos School of Engineering, University of Paulo
Collision probability estimation for autonomous robots in dynamical environments
- Autonomous robots
- Dynamical Systems
Education
-
- 2012 Sao Carlos, Brazil
BSc
Sao Carlos Insitute of Physics, University of Sao Paulo
Physics
- Quantum mechanics
- Statistical Physics
-
- 2015 Sao Carlos, Brazil
MSc
Sao Carlos School of Engineering, University of Sao Paulo
Electrical Engineering
- Autonomous robots
- Dynamical Systems
-
- 2020 Sao Carlos, Brazil
PhD
Sao Carlos Intitute of Physics, University of Sao Paulo
Theoretical Physics
- Bose gases
- Interacing models
- Quantum many-body systems
Certificates
| Quantum Computation | ||
| ICTP UNESP | 2024-03-01 |
| Data Science | ||
| Coursera | 2024-01-01 |
| Machine Learning | ||
| Coursera | 2020-08-01 |
Publications
-
2023.12.19 Kubo-Martin-Schwinger relation for an interacting mobile impurity
Phys. Rev. Research 5, 043265
-
2022.08.05 Mobile impurity in a one-dimensional gas at finite temperatures
Phys. Rev. A 106, 023305
-
2021.07.16 The relevant excitations for the one-body function in the Lieb-Liniger model
J. Stat. Mech. (2021) 073103
-
2019.12.04 -
2019.10.18 Finite-temperature degenerate perturbation theory for bosons in optical lattices
Phys. Rev. A 100, 043609
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2019.06.10 Improving mean-field theory for bosons in optical lattices via degenerate perturbation theory
Phys. Rev. A 99, 063603
Skills
| Physics | |
| Quantum Field Theory | |
| Mathematical Physics | |
| Integrability | |
| Quantum many-body system | |
| Interacting models | |
| Quantum foundations |
| Programming/Computational | |
| Fortran | |
| Python | |
| C, C++ | |
| LaTeX | |
| Mathematica | |
| Linux |
Languages
| Portuguese | |
| Native speaker |
| English | |
| Fluent |
| Spanish | |
| Advanced |
| Polish | |
| Basic |
Interests
| Physics | |
| Quantum Field Theory | |
| Mathematical Physics | |
| Integrability | |
| Quantum many-body system | |
| Interacting models | |
| Quantum foundations |
Projects
- 2022 - 2024
CIQS
Correlation aspects of Interacting Quantum Systems in reduced dimensionality.
- Integrable Quantum Field Theory
- Interacting models