This track focuses on the mathematical structures underlying quantum mechanics, including Hilbert spaces and operator theory. Contributions exploring the implications of these foundations on physical phenomena are particularly welcome.

This session will address the role of partial differential equations in modeling physical systems across various domains. Papers discussing analytical and numerical methods for solving these equations are encouraged.

This track will explore spectral theory, including the study of eigenvalues and eigenfunctions in both classical and quantum contexts. Submissions that apply spectral methods to solve physical problems are highly sought after.

This session will delve into the mathematical analysis of dynamical systems, focusing on stability, bifurcation, and chaos. Contributions that bridge theory and applications in physical systems are particularly encouraged.

This track will highlight the use of variational principles in deriving equations of motion and other physical laws. Papers that showcase innovative applications of variational methods in both classical and modern physics are welcome.

This session will focus on the applications of complex analysis in solving problems in mathematical physics. Contributions that utilize complex variables to address physical phenomena are encouraged.

This track aims to gather research on the development and analysis of mathematical models for various physical systems. Submissions that demonstrate the impact of modeling on understanding real-world phenomena are particularly welcome.

This session will explore the role of functional analysis in the formulation and solution of physical problems. Papers that connect abstract mathematical concepts to concrete physical applications are encouraged.

This track will cover the theoretical foundations and practical applications of statistical mechanics. Contributions that bridge the gap between statistical methods and physical insights are highly encouraged.

This session will investigate the interplay between geometry and mathematical physics, focusing on topics such as differential geometry and topology. Papers that explore geometric methods in physical theories are particularly welcome.

This track will focus on classical mechanics, emphasizing innovative approaches and modern interpretations of traditional concepts. Submissions that integrate classical mechanics with contemporary mathematical techniques are encouraged.