Copyright 2017 - Site designed and maintained by: Ariel Díaz De Armas

 

Catedrático de Universidad
(Full Professor)

Office: 2.1D29 (Edificio Sabatini)
Phone: +34 916249096
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Google scholar profile

Researchgate profile

Curriculum Vitae

Mathematics Genealogy Project

- "Bangalore Lectures on Field theories on manifolds with boundary".  Workshop on Mathematical Structures in Quantum Physics and Applications, Indian Institute of Sciences, Bangalore, 1-12 Feb., 2016.

- “Lectrues on the index theorem on manifolds with boundary".   Workshop on Mathematical Structures in Quantum Physics and Applications, Institute of Theoretical Physics, Stellenbosch, South Africa, 2-13 Feb., 2015.

- “Bangalore Lectures on the theory of self-adjoint extensions of symmetric operator and its applications to Quantum Physics” (Together with J.M. Pérez-Pardo).  Workshop on Mathematical Structures in Quantum Physics and Applications, Indian Institute of Sciences, Bangalore, 3-14 Feb., 2014.

- “There is plenty of room at the boundary”.  Department of Mathematics Colloquium, University of California at Berkeley. Jan. 30, 2013.

- “Causality structures, the space of light-rays and a reconstruction theorem". Differential Geometry Seminar. Department of Mathematics, Stanford Univ., April 16 (2013).

- “Quantum walks and dynamics on graphs”. Maseeh Mathematics and Statistic Colloquium Series, Mathematics Department.  Portland Univ. Jan. 18, 2013.

Highlights

F. Cariñena, A. Ibort, G. Marmo, G. Morandi. Geometry from Dynamics, Classical and Quantum. Theoretical, Mathematical and Computational Physics, vol XXV. Springer (2014), 723 pages. ISBN: 978-94-017-9219-6 (Print) 978-94-017-9220-2 (Online).

Preprints

 

 

Publications

1.   A. Ibort, F. Lledó, J.M. Pérez–Pardo. On self-adjoint extensions and symmetries in quantum mechanics. Annales Henri Poincaré. 16 (10), 2367–2397 (2015).

2.   A. Ibort, F. Lledó, J.M. Pérez–Pardo. Self-adjoint extensions of the Laplace-Beltrami operator and unitaries at the boundary, J. Funct. Analysis, 268, (3), 634–670 (2015).

3.  M. Asorey, A. Ibort, G. Marmo. The topology and geometry of self-adjoint and elliptic boundary conditions for Dirac and Laplace operators. Int. J. Geom. Methods in Modern Physics, 12 (6) 1561007 (77 pages) (2015).

 

5. A. Ibort, G. Marmo, J.M. Pérez-Pardo. Dynamical boundary driven entanglement (2014). arXiv:1212.2260. Aparecerá en J. Phys. A (2014).

6. A. Bautista, A. Ibort, J. Lafuente. On the space of light rays of a space-time and a reconstruction theorem by Low. Classical and Quantum Gravity 31, 075020 (24 pp) (2014). doi:10.1088/0264-9381/31/7/075020.

7. A. Ibort, P. Linares, J.L.G. Llavona. On the multilinear Hausdorff problem of moments. Revista Matemática Complutense. 27 (1) 213-224 (2014). doi: 10.1007/s13163-013-0123-5.

8. A. Ibort, J. M. Pérez-Pardo. Numerical solutions of the spectral problem for arbitrary self- adjoint extensions of 1D Schrödinger equation. SIAM J. Num. Anal., 51 (2) 1254-1279 (2013).

9. S. Chaturved, E. Ercolessi, A. Ibort , G. Marmo, G. Morandi, N. Mukunda, R. Simon. Null Phase Curves and Manifolds in Geometric Phase Theory. J. Math. Phys., 54, 062106 (2013). doi: 10.1063/1.4811346.

10. J. Grabowski, A. Ibort, M. Kus, G. Marmo. Convex bodies of states and maps. J. Phys. A: Math. and Theoretical, 46 (42) 425301 (2013). doi:10.1088/1751-8113/46/42/425301

11. A. Ibort, A, V.I. Manko, G. Marmo, A. Simone, C. Stornaiolo, F. Ventriglia. Realization of associative products in terms of Moyal and tomographic symbols. Phys. Scripta, 87 (3) 038107 (2013). doi:10.1088/0031-8949/87/03/038107

12. A. Ibort, A, V.I. Manko, G. Marmo, A. Simone, C. Stornaiolo, F. Ventriglia. Groupoids and the tomographic picture of quantum mechanics. Phys. Scripta, 88 (5) 055003 (2013). doi:10.1088/0031-8949/88/05/055003.

Media

 

Associations

General Editor of the Royal Spanish Society of Mathematics (RSME)

Editorial Boards

Journal of Geometric Mechanics

Teaching

Grado en Ingeniería de Tecnologías Industriales

  • Numerical Computing

Máster en Ingeniería Matemática

  • Control Theory and Applications

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