Boletín Nº 135
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Boletín del IMI
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1) Activities from June 6 to 14, 2024
Title: Dynamics of the Takagi function
Speaker: Jesús Llorente (UCM)
Day: June 6, 2024
Place: Seminario Alberto Dou (209)
Hour: 13:15
Organized by: Departamento de Análisis Matemático y Matemática Aplicada and Instituto de Matemática Interdisciplinar (IMI)
Título: Métodos de estimación robustos mediante el uso de divergencias
Orador: María Jaenada (Departamento de Estadística e Investigación Operativa UCM)
Fecha: 11 de junio, 2024
Lugar: Seminario Sixto Ríos (215), Facultad de CC. Matemáticas, UCM
Hora: 12:00
Organizado por: Instituto de Matemática Interdisciplinar (IMI) y Departamento de Estadística e Investigación Operativa
Jornada de Difusión del Proyecto ABANREDES (UCM)
Título: Prediciendo el rendimiento y el abandono de los estudiantes universitarios a través de herramientas tecnológicas
Fecha: 12 de junio, 2024
Lugar: Sala Germán Bernácer, Facultad de Comercio y Turismo, UCM
Hora: 10:00
Organizado por: Departamento de Economía Financiera y Actuarial y Estadística e Instituto de Matemática Interdisciplinar (IMI)
Title: On the elliptic Harnack inequality and Muckenhoupt weights
Speaker: Diego Maldonado (Kansas State University)
Day: June 13, 2024
Place: Room 209
Hour: 13:00
Organized by: Departamento de Análisis Matemático y Matemática Aplicada and Instituto de Matemática Interdisciplinar (IMI)
Título: El espacio de órdenes de un producto libre de grupos
Doctorando: Iván Chércoles Cuesta (ICMAT)
Día: 13 de junio, 2024
Lugar: Seminario Alberto Dou (209)
Hora: 17:00
Organizado por: Facultad de Ciencias Matemáticas UCM y Red de Doctorandos UCM, con la colaboración del Instituto de Matemática Interdisciplinar (IMI)
F. Herrero-Hervás. An explicit–implicit Generalized Finite Difference scheme for a parabolic–elliptic density-suppressed motility system. Journal of Computational and Applied Mathematics, 446. 2024. DOI: 10.1016/j.cam.2024.115875.
E. Martín-Peinador, X. Domínguez, T. C. Stevens, M. Tkachenko (eds.). Axioms | Special Issue: Advance in Topology and Functional Analysis——In Honour of María Jesús Chasco's 65th Birthday. MDPI, 2024. Link: https://www.mdpi.com/journal/axioms/special_issues/topology_and_functional_analysis.
3) Other planned activities
Title: About the Bang-Bang Principle for spatially-temporally regional affine dynamics
Speaker: Ruben Chenevat (INRAE - UMR MISTEA)
Day: June 17, 2024
Place: Room 209
Hour: 12:00
Organized by: Departamento de Análisis Matemático y Matemática Aplicada and Instituto de Matemática Interdisciplinar (IMI)
Título: Un día singular: Jornada en Teoría de Singularidades
Día: 18 de junio, 2024
Lugar: B12
Hora: 10:00
Organizado por: Grupo Singular y el Instituto de Matemática Interdisciplinar (IMI)
Contacto: María Pe Pereira (maria.pe@ucm.es)
EACA2024 Conference
El Escorial (Madrid) from June 24 to 26, 2024
The next EACA meeting (EACA 2024) will take place in San Lorenzo de El Escorial (Madrid), on June 24-26, 2024 and will be hosted by the "Real Colegio María Cristina". The present EACA edition is a satellite conference of the 9th European Congress of Mathematics (9ECM) and is co-organized with IMI (Interdisciplinar Institute of Mathematics of UCM).
The EACA network places special emphasis on promoting and encouraging the participation of young researchers. EACA network will offer a number of grants to cover accommodation expenses for those youngest participants (students, PhD students or recent doctors) with no other financial support. The candidates must send an email to Ana Romero (ana.romero@unirioja.es), including a short motivation letter and the email address of a mathematician that can act as referee for the application.
More information in the web site:
Important dates:
• Contributed proposals: March 6th, 2024.
• Acceptance notifications: April 19th, 2024.
• Finantial support: April, 19th.
• Final version of accepted extended abstracts: May 6th, 2024.
• Early registration: May 6th, 2024.
• Regular registration: May 7th-June 6th, 2024.
• Contributed proposals: March 6th, 2024.
• Acceptance notifications: April 19th, 2024.
• Finantial support: April, 19th.
• Final version of accepted extended abstracts: May 6th, 2024.
• Early registration: May 6th, 2024.
• Regular registration: May 7th-June 6th, 2024.
• Meeting: June 24th-26th, 2024.
The EACA 2024 Conference will have also a poster session, to be announced later.
Título: Prediciendo la evolución de incendios con Inteligencia Artificial Multimodal
Oradora: Carla Vairetti (Universidad de los Andes e ISCI, Chile)
Fecha: 25 de junio, 2024
Lugar: Seminario Sixto Ríos (215), Facultad de CC. Matemáticas, UCM
Hora: 10:30
Organizado por: Instituto de Matemática Interdisciplinar (IMI) y Departamento de Estadística e Investigación Operativa
Title: Curved commutators in the plane
Speaker: Kangwei Li (Tianjin University)
Day: June 27, 2024
Place: Seminario Alberto Dou (Room 209)
Hour: 13:00
Organized by: Departamento de Análisis Matemático y Matemática Aplicada and Instituto de Matemática Interdisciplinar (IMI)
4) Participation of IMI members in events organized by other institutions
María Pe Pereira will give a talk as part of the conference Symplectic and Algebraic Geometry of real and p-adic systems at the UCM Faculty of Mathematical Sciences
Title: Moderately Discontinuous Algebraic Topology: a new language to study metric degenerations
Day: 16:20, June 11, 2024
Place: Aula Miguel de Guzmán, Facultad de Ciencias Matemáticas - Plaza de las Ciencias, 3 - Madrid
Homenaje a Jesús Ildefonso Díaz Díaz, miembro fundador del IMI y primer director. Juan Luis Vázquez, también miembro del IMI, será uno de los ponentes
Fecha: 10:30, 12 de junio, 2024
Lugar: Aula Miguel de Guzmán, Facultad de Ciencias Matemáticas, UCM - Plaza de las Ciencias, 3 - Madrid
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4) La viñeta matemática
Viñeta enviada por los hermanos Ángel y José Luis González Fernández, creadores de "Troncho y Poncho".
5) Math Puzzle
Puzzle sent by Kjartan Poskitt.
The solution will be provided in the next issue of Boletin del IMI.
Solution to last week's Math Puzzle, sent by Rik Tangerman and published on issue No. 134 of the Boletín del IMI:
The leaning tower
y/(x+y) of the trapezium is coloured.
The remaining two triangles have areas A and B. From the parallel top line we learn that A=x. Now, because B : A = x : y, we have that B=x²/y. Adding the four triangles gives for the total area (x+y)²/y, so the coloured fraction is y/(x+y).
6) Math Art
Math Art sent by Jos Leys
(Untitled)
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