This track focuses on the fundamental principles and theories of differential geometry, exploring the curvature, connections, and metrics on manifolds. Participants will present novel approaches and insights into the geometric structures that underpin this field.

This session aims to discuss the latest advancements in topology, emphasizing both theoretical developments and practical applications. Contributions may include studies on topological spaces, homotopy theory, and their implications in various scientific domains.

This track delves into the intricate geometric structures arising in Riemannian geometry, including discussions on geodesics, curvature, and the topology of Riemannian manifolds. Researchers are encouraged to present innovative findings that bridge Riemannian geometry with other mathematical disciplines.

Focusing on the interplay between geometric analysis and partial differential equations, this session will explore how geometric methods can be applied to solve complex PDEs. Contributions may include studies on heat equations, minimal surfaces, and geometric flows.

This track invites discussions on recent developments in algebraic topology, including homology, cohomology, and spectral sequences. Participants are encouraged to share innovative techniques and applications that enhance our understanding of topological spaces.

This session will cover global analysis techniques applied to various types of manifolds, addressing topics such as index theory and elliptic operators. Researchers are invited to present their findings on the global properties and behaviors of differential operators.