Aligned with
This conference contributes to global sustainability by aligning its research discussions and academic sessions with key United Nations Sustainable Development Goals. It fosters knowledge exchange, innovation, and collaborative engagement.
This track focuses on recent developments in the theory and applications of ordinary differential equations. Contributions may include analytical techniques, qualitative analysis, and numerical methods.
This session aims to explore the latest research in partial differential equations, emphasizing both theoretical advancements and practical applications. Topics may include boundary value problems, existence and uniqueness theorems, and numerical solutions.
This track delves into the complexities of nonlinear dynamics and chaos theory, highlighting recent findings and methodologies. Researchers are encouraged to present studies that explore chaotic behavior in various systems.
Focusing on stability analysis, this session invites papers that investigate stability criteria and methods for both linear and nonlinear systems. Contributions should address theoretical frameworks and practical implications in various fields.
This track is dedicated to the exploration of bifurcation theory, examining how small changes in parameters can lead to significant shifts in system behavior. Papers should discuss both theoretical insights and applications in diverse disciplines.
This session invites contributions that utilize mathematical modeling to analyze and simulate physical systems. Researchers are encouraged to present case studies that demonstrate the effectiveness of their models in real-world scenarios.
This track focuses on the application of differential equations in modeling biological systems, including population dynamics and disease spread. Papers should highlight innovative approaches and results that advance understanding in this area.
This session explores the intersection of control theory and dynamical systems, emphasizing the design and analysis of control strategies. Contributions should address both theoretical developments and practical applications in engineering.
This track is dedicated to variational methods and their applications in solving differential equations. Researchers are invited to present novel approaches and results that contribute to the field.
This session focuses on numerical simulation techniques used to analyze dynamical systems, including algorithms and computational methods. Papers should discuss the accuracy, efficiency, and applicability of these techniques.
This track aims to highlight emerging trends and interdisciplinary approaches in mathematics and statistics related to dynamical systems. Contributions should reflect innovative methodologies and their potential impact on future research.