Its goal is to promote a genuinely interdisciplinary collaborative environment with lasting scientific, technological, and educational impact.

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The Brazilian Center for Geometry (CBG) is a Research, Innovation and Dissemination Center (CEPID) funded by FAPESP. Structured around the thematic verticals of Differential Geometry, Algebraic Geometry, Applications of Geometry, and Education, Outreach & Innovation, CBG brings together a broad network of researchers from multiple academic institutions, headquartered at UNICAMP.
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CBG addresses fundamental challenges in the geometric sciences, advances theoretical frontiers, develops new educational tools, and fosters synergies.

Its goal is to promote a genuinely interdisciplinary collaborative environment with lasting scientific, technological, and educational impact.

Studies and applies geometry to real-world problems, modeling shapes, structures, and phenomena in areas such as architecture, design, computer graphics, navigation, physics, and biology. It employs advanced principles and techniques — from the geometry of proteins to spacetime modeling — to understand complex phenomena in biology, computing, physics, and communications.

Brings together initiatives focused on training, dissemination, and the social impact of geometric knowledge. It develops innovative curricula, teaching materials, and continuing education programs for teachers, as well as science communication strategies for diverse audiences. Its focus is to broaden access to geometric thinking, support evidence-based educational policies, and strengthen the presence of Mathematics in society.

Investigates geometric solutions to polynomial equations, connecting algebra, geometry, and arithmetic, with applications in number theory and cryptography. It explores complex projective varieties, particularly their birational classification, and develops innovative algebraic–geometric codes that advance information theory.

Studies geometric structures through differential calculus, investigating local and global properties with applications in physics and engineering. It focuses on understanding the interaction between geometry and physics, with emphasis on geometric flows and variational problems. It seeks to reveal new insights into energy functionals, critical point theory, and topological properties of manifolds.
Globally recognized scientists working at the forefront of knowledge also contribute to the CEPID.

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