Ferramentas de análise dos devedores municipais inscritos na Dívida Ativa da PGM
19 de abril, às 03:15 p.m. (Rio de Janeiro local time)
Local: Sala C116 - Bloco C - CT – Instituto de Matemática – UFRJ.
Transmissão Online: https://youtube.com/live/
Palestrante: Heudson Mirandola (UFRJ)
Resumo:
Inicialmente, falarei um pouco do laboratório recém-criado LAMDEC - Laboratório de Métodos para Suporte à Tomada de Decisão. Seus objetivos e metas. E, como resultado de uma parceria com a PGM (Procuradoria Geral do Município do Rio de Janeiro), apresentaremos algumas ferramentas de análises e visualização de dados desenvolvidas sobre os devedores inscritos na Dívida Ativa da PGM, os principais desafios e soluções de implementação no sistema da PGM.
Minicourse: Dynamic of Planetary Systems
Professor: Carolina Charalambous (PUC Santiago of Chile)
2nd, 4th, 18th, 23rd April 2024
At 1:00 p.m. to 2:00 p.m. (Rio de Janeiro local time)
The link to register for this semester's mini-courses:
https://docs.google.com/forms/
Online Transmission:
https://us02web.zoom.us/j/
Meeting ID: 845 3575 8212 - Passcode: 296165
Abstract: In this minicourse we will delve into the intersection of dynamics and astrophysics, elcudating the instrumental role dynamics plays in resolving diverse astrophysical problems. Beginning with a general overview of the Solar System and understanding how planet form, we will cover general problems observed in extrasolar systems as consequence of their dynamic evolution. We will focus on resonant systems and how these specific configurations might help us understand the origins of planetary systems. The course will be divided into the "chronological" phases of planet formation: early stages when there was still gas in the propoplanetary disk, and for the long term evolution we will analyse the dissipative effects that the star produces on the planets as well as the interactions between the planets themselves. The goal is to have some basic techniques of solar system dynamics together with their application to actual problems, and have some analytical and numerical tools.
O COLMEA - Colóquio Interinstitucional Modelos Estocásticos e Aplicações - Dia 03 de abril de 2024, a partir das 14:00h, no IM-UFRJ, Sala C-116.
Programa:
14:00 - 15:20 Renata Libonati (IGEO-UFRJ) - Eventos compostos Secas-Ondas de Calor-Incêndios: Estamos preparados?
15:40 - 17:00 Kelly C. Mota Gonçalves (IM-UFRJ) - Mapeamento de indicadores usando estimação em pequenos domínios.
17:00 - 18:00 Discussão e lanche
Local: Sala C-116
Informações mais completas sobre o COLMEA podem ser encontradas AQUI!
Participe do JICIM - Jornada de iniciação cientifica no Instituto de Matemática da UFRJ
Data: 08 á 11 de Abril, às 12:00h
Confira as informações AQUI.
Whispering-gallery type eigenfunctions of the Laplacian
January 05, at 03:15 p.m. (Rio de Janeiro local time)
Local: Room C116 - Bloco C - CT – Instituto de Matemática – UFRJ.
Online Transmission: https://youtube.com/live/ed74-
Speaker: Sergey Sergeev (PUC-RJ)
Abstract: Maybe, someone encountered the situation when one person stands near the wall of the building and whispers something. And another person can hear him only if he stands also near the wall, but not in the center. This is called a Whispering Gallery and the sound waves propagate along the wall. The most famous example of the Whispering Gallery is the St. Paul Cathedral in London, but such an effect appears in different situations when we discuss the wave propagation. From the mathematical point of view the description of this effect is reduced to the studying of the special part of the spectrum of the Laplacian in some bounded area, which corresponds to the high-frequency waves. The eigenfunctions will be localized near the boundary and will represent the Whispering-Gallery type waves. In the present talk we will discuss the asymptotic (for the high frequencies) approach for the construction of such eigenfunctions and eigenvalues of the Laplacian. We will give a description of localized eigenfunctions for any 2D area which is bounded by smooth and convex boundary.