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This cultural initiative, part of the ‘2M: Mathematics and Music’ project, will take place at the "Juan Crisóstomo de Arriaga" Conservatory in Bilbao, featuring two categories: violin and piano. The closing ceremony will be held on June 28 at the Sociedad Bilbaina. The main objective of the…
BCAM people
BCAM’s researcher, Matteo Croci, awarded the XXVIII SeMA “Antonio Valle” Young Researcher Prize 2025
- The SeMA "Antonio Valle" Prize is awarded annually by the Spanish Society of Applied Mathematics (SeMA) to young researchers under the age of 33 whose wor
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- The seminar featured Ángel Ruiz Bartolome full professor at the Faculty of Business Administration at Laval University, Canada.
About the center
More than 150 students from Bizkaia visit BCAM in the month of March
- The visits are part of "Matematikhariak," BCAM's outreach activity aimed at inspiring STEM vocations among students visiting the center.
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View allSOLUTIONS TO THE NONLINEAR OBSTACLE PROBLEM WITH COMPACT CONTACT SETS
Eberle, S.; Yu, H. (2023-01-01)
For the obstacle problem with a nonlinear operator, we character- ize the space of global solutions with compact contact sets. This is achieved by constructing a bijection onto a class of quadratic polynomials describing ...
Normalized gradient flow optimization in the training of ReLU artificial neural networks
Eberle, S.; Jentzen, A.; Riekert, A.; Weiss, G. (2022-01-01)
The training of artificial neural networks (ANNs) is nowadays a highly relevant algorithmic procedure with many applications in science and industry. Roughly speaking, ANNs can be regarded as iterated compositions between ...
COMPLETE CLASSIFICATION OF GLOBAL SOLUTIONS TO THE OBSTACLE PROBLEM
Eberle, S.; Figalli, A.; Weiss, G.S. (2022-01-01)
The characterization of global solutions to the obstacle problems in RN , or equivalently of null quadrature domains, has been studied over more than 90 years. In this paper we give a conclusive answer to this problem by p...
COMPACT CONTACT SETS OF SUB-QUADRATIC SOLUTIONS TO THE THIN OBSTACLE PROBLEM
Eberle, S.; Yu, H. (2023-01-01)
We study global solutions to the thin obstacle problem with at most quadratic growth at infinity. We show that every ellipsoid can be realized as the contact set of such a solution. On the other hand, if such a solution h...