Renato Fonseca
About me
I am currently a postdoctoral fellow at the AHEP group, which belongs to Instituto de Física Corpuscular, in Valencia. I did my Ph.D. at CFTP, a research center of Instituto Superior Técnico, in Lisbon, under the supervision of Jorge C. Romão and Ana M. Teixeira.
Research areas:
- Neutrino mass models, lepton number violation and associated phenomenology (neutrinoless double beta decay and collider signatures)
- Grand unified theories
- Flavour symmetries
- Computer tools for model building
Publications
- Quasi Dirac neutrino oscillations
Gaetana Anamiati, Renato Fonseca and Martin Hirsch
(Submitted to JHEP)
- The Sym2Int program: going from symmetries to interactions
Renato Fonseca
J. Phys. Conf. Ser. 873 (2017) 012045
(More information on this computer code can be found here)
- Gauge vectors and double beta decay
Renato Fonseca and Martin Hirsch
Physical Review D 95, 035033 (2017)
- Lepton number violation in 331 models
Renato Fonseca and Martin Hirsch
Physical Review D 94, 115003 (2016)
- A flipped 331 model
Renato Fonseca and Martin Hirsch
JHEP 08 (2016) 003
- Roots of unity and lepton mixing patterns from finite flavour symmetries
Renato Fonseca and Walter Grimus
(Contribution to the proceedings of the conference "Matter to the Deepest")
Acta Phys. Polon. B46 (2015) No. 11, 2407
- Consistency of the triplet seesaw revisited
Cesar Bonilla, Renato Fonseca, José Valle
Physical Review D 92, 075028 (2015)
- Vacuum stability with spontaneous violation of lepton number
Cesar Bonilla, Renato Fonseca, José Valle
Physics Letters B 756 (2016) 345–349
- $SU(5)$-inspired double beta decay
Renato Fonseca, Martin Hirsch
Physical Review D 92, 015014 (2015)
- On the chirality of the SM and the fermion content of GUTs
Renato Fonseca
Nuclear Physics B 897 (2015) 757-780
- Small neutrino masses and gauge coupling unification
Sofiane Boucenna, Renato Fonseca, Félix González-Canales, and José Valle
Physical Review D 91, 031702(R) (2015)
- Classification of lepton mixing patterns from finite flavour symmetries
Renato Fonseca and Walter Grimus
(Contribution to the proceedings of the ICHEP 2014 conference)
Nuclear and Particle Physics Proceedings 273–275 (2016) 2618–2620
- Classification of lepton mixing matrices from residual symmetries
Renato Fonseca and Walter Grimus
JHEP 09 (2014) 033
- Renormalization in supersymmetric models
Renato Fonseca (Ph.D. thesis — 2013)
- Renormalization group equations and matching in a general quantum field
theory with kinetic mixing
Renato Fonseca, Michal Malinský, and Florian Staub
Physics Letters B 726 (2013) 882-886
- Supersymmetric $SO(10)$ GUTs with sliding scales
Carolina Arbeláez, Renato Fonseca, Martin Hirsch, and Jorge Romão
Physical Review D 87, 075010 (2013)
- Revisiting the $\Gamma(K\to e\nu)/\Gamma(K\to\mu\nu)$ ratio in Supersymmetric Unified Models
Renato Fonseca, Jorge Romão, and Ana Teixeira
The European Physical Journal C 72 (2012) 2228
- Running soft parameters in SUSY models with multiple U(1) gauge factors
Renato Fonseca, Michal Malinský, Werner Porod, and Florian Staub
Nuclear Physics B 854 (2012) 28
J. Phys. Conf. Ser. 447 012034 (2013) (contribution to the DISCRETE 2012 symposium)
- Calculating the renormalisation group equations of a SUSY model with Susyno
Renato Fonseca
Computer Physics Communications 183 (2012) 2298
(More information on this computer code can be found here)
- Discrete Family Symmetries and Tri-Bimaximal Leptonic Mixing
Renato Fonseca (Master's thesis — 2008)
Academic programs
- Susyno
Susyno is a Mathematica package which calculates the 2-loop
renormalisation group equations of supersymmetric models, based
on any gauge group and
with any field content. To accomplish this, Susyno contains several group theoretical functions which may be useful on their own. For example, it can calculate the dimension, the Casimir or even the explicit matrices in some basis of a Lie group representation (examples can be found here ).
- Sym2Int
Sym2Int is a Mathematica package which lists all valid interactions given a model's gauge group and fields. The fields are specified by their gauge and Lorentz transformation properties.
Non-academic things
- The Mandelbrot set
The Mandelbrot set is a famous mathematical object which gives nice pictures and is very easy to code. This page contains a small Javascript program which I created just for fun, and there is also a laid-back discussion of some basic features of this curious object (note: if you can, use Google Chrome to view this page, because it runs Javascript faster).
Contact Information
Address: |
AHEP Group, Instituto de Física Corpuscular Edificio Institutos de Investigación Calle Catedrático José Beltrán, 2 E-46980 Paterna, Valencia, Spain |
Telephone: |
(+34) 963 543 519 |
Email: |
renato.fonseca 'at' ific.uv.es |
Author
Renato Fonseca
Email
renato.fonseca@ific.uv.es
Last updated
29 October 2017