SDG 3 — Good Health and Well-being
SDG 4 — Quality Education
SDG 9 — Industry, Innovation and Infrastructure
This track focuses on the development and application of numerical techniques for solving complex mathematical problems. Contributions may include innovative algorithms and their implementation in various fields.
This session invites papers that explore statistical methods and models used to analyze data in physical sciences. Emphasis will be placed on the application of these models to real-world phenomena.
This track aims to discuss the theoretical aspects of mathematical physics, including the formulation of physical theories through mathematical frameworks. Papers that bridge the gap between abstract mathematics and physical applications are encouraged.
This session will cover the application of stochastic processes in understanding biological systems and phenomena. Contributions may include modeling biological interactions, population dynamics, and disease spread.
This track focuses on optimization methods and their applications in engineering disciplines. Papers may address both theoretical advancements and practical implementations of optimization strategies.
This session invites contributions on the use of computational techniques to solve problems in physics. Topics may include simulations, modeling, and the development of computational tools.
This track emphasizes the role of mathematical modeling in addressing environmental challenges. Papers should focus on the development of models that inform policy and decision-making in environmental management.
This session explores the intersection of data analysis, machine learning, and scientific research. Contributions should highlight innovative applications of these techniques in various scientific domains.
This track seeks to explore the mathematical underpinnings of quantum mechanics. Papers may discuss new theoretical insights or mathematical techniques that enhance our understanding of quantum systems.
This session will focus on the study of dynamical systems and the implications of chaos theory in various scientific contexts. Contributions should address both theoretical developments and practical applications.
This track encourages interdisciplinary research that applies mathematical techniques to solve problems in diverse fields. Papers may highlight collaborations between mathematics, physics, and other scientific disciplines.