- Research Grants
Research Supported by FAPESP assembles referential information of scholarships and research grants from various research modalities, awarded by FAPESP.
Concerning projects carried out in research institutions abroad, FAPESP encourages granted researchers to develop collaborative research with renowned partner organizations from other countries, such as the institution abroad .
The display board "FAPESP Support in Numbers" presents the number of ongoing or concluded scholarships and research grants, awarded by the Foundation, in cooperation with the institution abroad Institute for Research in Fundamental Sciences (IPM). In the center of the page, you will see some information on those awarded scholarships and research grants.
Use the "Refine results" list of options to filter information on awarded research in cooperation with the research institution abroad Institute for Research in Fundamental Sciences (IPM) and to get results that are more specific for your search, according to the following parameters: type of Research Grants, modalities of Scholarships, Field of Knowledge and Start Date.
The Maps and Graphs show the geographical distribution of FAPESP sponsorship in the State of São Paulo and the historical sequence of funded research, by year, of the ongoing projects from the cooperation with the research institution abroad Institute for Research in Fundamental Sciences (IPM).
Human intelligence is commonly understood as the capability to acquire novel knowledge or abilities, which may be useful in actively solving cognitive problems and in adapting to new situations. This project will develop and apply novel information-theory-based measures of the brain connectivity and state-of-the-art machine learning methods to predict human intelligence from the brain c...
The aim of this project is to complete some works with Fernando Torres. These include the study of curves over finite fields with many poinbts, a characterization of the Ree curve, and the consideration of the Weierstrass semigroups at certain optimal towers of curves. (AU)
The aim of this project is to complete some works with Professor Omran Ahmadi and Vahid Noruzi. This is including to study supersingular curves over finite fields with many rational points, i.e., to construct maximal curves using permutation polynomials and to calculate some geometric invariants of certain curves.
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