This track focuses on the fundamental principles and structures of symplectic geometry. It aims to explore the theoretical underpinnings and key results that define this area of mathematics.

This session will investigate the interplay between topology and differential geometry, emphasizing innovative techniques and applications. Participants are encouraged to present novel approaches that bridge these two fields.

This track will delve into the concepts and tools of algebraic topology, highlighting their relevance in various mathematical contexts. Contributions that demonstrate practical applications of algebraic topology in other areas are particularly welcome.

Focusing on complex geometry, this session will explore its relationships with symplectic and differential geometry. Researchers are invited to discuss recent advancements and their implications for geometric structures.

This track will examine Hamiltonian systems from both theoretical and applied perspectives. Topics may include stability, bifurcations, and the role of symplectic structures in dynamical systems.

This session will highlight the role of variational methods in the study of geometric structures. Presentations may cover both classical and modern approaches to variational problems in geometry.