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Manuel Cañizares will defend his thesis on Wednesday, October 16th
The defense will take place at Salón de Grados at the Faculty of Science and Technology of the Leioa Campus Manuel Cañizares, studied Physics and Mathematics at Universidad de Sevilla, and then a master’s degree in Mathematical Physics at Universidad de Granada. His interests have always been in…
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- 150 students from different educational centres in Bilbao attended the first edition of Be Zientzia, organised by the three BERC centres of Bizkaia.
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BCAM participates in OREGAUA with the ORE4CITIZENS project
- As every September, European cities come together to celebrate the Night of the Researchers, an event to bring science to the streets.
BCAM people, About the center
Guillaume Girier will defend his thesis on Friday, September 20th
The defence will take place at Adela Moyua room of the Faculty of Science and Technology of the Leioa Campus
Latest publications
View allDIRECTIONAL SQUARE FUNCTIONS
Accomazzo, N.; Di Plinio, F.; Hagelstein, P.; Parissis, I.; Roncal, L. (2020-01-01)
QuantitativeformulationsofFefferman’scounterexamplefortheballmultiplierare naturally linked to square function estimates for conical and directional multipliers. In this ar- ticle we develop a novel framework for these squar...
Beyond the biting - limited impact of explicit mosquito dynamics in dengue models
Steindorf, V.; Srivastav, A.K.; Kooi, B.W.; Stollenwerk, N.; Aguiar, M. (2024-10-01)
Mathematical models play a crucial role in assisting public health authorities in timely disease control decision-making. For vector-borne diseases, integrating host and vector dynamics into models can be highly complex, par...
HARDY TYPE INEQUALITIES FOR THE FRACTIONAL RELATIVISTIC OPERATOR
(2022-01-01)
A
Cp ESTIMATES FOR ROUGH HOMOGENEOUS SINGULAR INTEGRALS AND SPARSE FORMS
Canto, J.; Li, K.; Roncal, L.; Tapiola, O. (2021-01-01)
We consider Coifman–Fefferman inequalities for rough homogeneous singular integrals TΩ and Cp weights. It was recently shown in [33] that ∥TΩ∥Lp(w) ≤ Cp,T,w∥Mf∥Lp(w) for every 0 < p < ∞ and every w ∈ A∞. Our first goal is ...