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BCAM participates in a two-day work meeting for the TANGO Project in Paris
Over two days (October 17 & 18), BCAM, represented by its Scientific Director José Antonio Lozano, Novi Quadrianto (PI), Thomas Kehrenberg, and Javier Sanguino, participated, along with the rest of Tango Horizon project partners, in a two-day work meeting in Paris for a comprehensive review…
BCAM people, About the center
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
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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.
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View allWEIGHTED LORENTZ SPACES: SHARP MIXED Ap − A∞ ESTIMATE FOR MAXIMAL FUNCTIONS
Accomazzo, N.; Duoandikoetxea, J.; Nieraeth, Z.; Ombrosi, S.; Pérez, C. (2023-01-01)
We prove the sharp mixed Ap − A∞ weighted estimate for the Hardy-Littlewood maximal function in the context of weighted Lorentz spaces, namely 11 ∥M∥ p,q ≲p,q,n [w]p [σ]min(p,q) , L (w) Ap A∞ 1 where σ = w 1−p . Our met...
SELF-IMPROVING POINCARE ́-SOBOLEV TYPE FUNCTIONALS IN PRODUCT SPACES
Pérez, C.; Cejas, M.E.; Mosquera, C.; Rela, E. (2021-01-01)
In this paper we give a geometric condition which ensures that (q,p)-Poincar ́e-Sobolev inequalities are implied from generalized (1, 1)-Poincar ́e inequalities related to L1 norms in the context of product spaces. The conce...
AN EXTREMAL PROBLEM AND INEQUALITIES FOR ENTIRE FUNCTIONS OF EXPONENTIAL TYPE
Sousa, M.; Chirre, A.; Dimitrov, D.K.; Quesada-Herrera, E. (2024-01-01)
We study two variations of the classical one-delta problem for entire functions of exponential type, known also as the Carath ́eodory–Fej ́er– Tura ́n problem. The first variation imposes the additional requirement that the ...
ON PAULI PAIRS AND FOURIER UNIQUENESS PROBLEMS
Sousa, M.; Ramos, J.P. (2024-01-01)
We investigate the concept of Pauli pairs and a discrete counterpart to it. In partic- ular, we make substantial progress on the question of when a discrete Pauli pair is automatically a classical Pauli pair. Effectively, i...