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BCAM highlights the potential of artificial intelligence at Innobasque's Global Innovation Day 2024

BCAM and BAIC were two of the protagonists of the Global Innovation Day 2024, the event organised by Innobasque to promote innovation in the Basque Country. Innobasque, the Basque Innovation Agency, together with BAIC (Basque Artificial Intelligence Center) and BCAM (Basque Center for Applied…

About the center

BCAM hosts the 1st IN-DEEP week

  • The workshop was celebrated from the 21 to the 25 of October
  • In – Deep is a MSCA Doctoral Network project for training

About the center

BCAM hosted a workshop on “Theoretical and Experimental Approaches to Goal-Directed Behavior”

  • The workshop was hosted from October the 16 to the 18th, 2024.

Latest publications

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Mixed-precision finite element kernels and assembly: Rounding error analysis and hardware acceleration

Croci, M.; Wells, G. N. (2024-10-16)

In this paper we develop the first fine-grained rounding error analysis of finite element (FE) cell kernels and assembly. The theory includes mixed-precision implementations and accounts for hardware-acceleration via matrix ...

WEIGHTED 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 ...