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FRANCISCO ANTONIO DE ZELA MARTINEZ

FRANCISCO ANTONIO DE ZELA MARTINEZ

FRANCISCO ANTONIO DE ZELA MARTINEZ

Doctor en Física, PONTIFICIA UNIVERSIDAD CATOLICA DEL PERU

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Magíster en Física (UNIVERSIDAD DE BONN)

Licenciado en Física
DOCENTE ORDINARIO - PRINCIPAL
Docente a tiempo completo (DTC)
Departamento Académico de Ciencias - Sección Física

Publicaciones

Se encontraron 112 publicaciones

DE ZELA, F. A.; JARA, M.; MARROU, J. P.; URIA, M.; MONTENEGRO, C. R. M.(2022). Experimental display of generalized wave-particle duality. Optics Express. Volumen: 30. (pp. 34740 - 34749).
DE ZELA, F. A.; SANCHEZ, P. L.; GONZALES, J. R.; AVALOS, V. A.; AUCCAPUCLLA, F. J.; SUAREZ, E. E.(2019). Experimental display of the extended polarization coherence theorem. Optics Letters. Volumen: 44. (pp. 1052 - 1055).
DE ZELA, F. A.; SANCHEZ, P. L.; GONZALES, J. R.; AVALOS, V. A.; AUCCAPUCLLA, F. J.; SUAREZ, E. E.(2018). Experimental Tests of the Relationship between Visibility, Distinguishability and the Degree of Polarization. En Latin America Optics and Photonics Conference. OSA.
DE ZELA, F. A.(2020). GeneralizingWave-Particle Duality: Two-Qubit Extension of the Polarization Coherence Theorem. Quantum Reports. Volumen: 2. (pp. 501 - 513).
DE ZELA, F. A. y CALDERON, J. E.(2016). Geometric phases and the Rabi Hamiltonian. Physical review A: atomic, molecular, and optical physics. Volumen: 93. (pp. 33823). Recuperado de: http://journals.aps.org/pra/
DE ZELA, F. A.; MONTENEGRO, C. R. M.; JARA, M.; MARROU, J. P.(2024). Geometric phases arising from strong measurements of weak values. New Journal of Physics. (pp. 123004). Recuperado de: https://iopscience.iop.org/article/10.1088/1367-2630/ad9771
DE ZELA, F. A.; MONTENEGRO, C. R. M.; JARA, M.; MARROU, J. P.(2024). Geometric phases arising from strong measurements of weak values. En 3rd Joensuu Conference on Coherence and Random Polarization. (pp. 82 - 83). Joensuu. University of Eastern Finland.
DE ZELA, F. A.(2016). Gleason-type theorem for projective measurements, including qubits: the Born rule beyond quantum physics. Foundations of Physics. (pp. 1293).