An official invitation letter will be provided upon successful registration for your participation in the conference.
학술대회 참가 등록이 정상적으로 완료되면 공식 초청장이 발급됩니다.
Plenary, keynote and parallel sessions.
전체회의, 기조연설 및 분과 세션.
Connect with fellow researchers.
동료 연구자들과의 교류.
Digital certificate of participation.
디지털 참가 증명서 발급.
Official letter after successful registration.
등록 완료 후 공식 초청장 발급.
E-proceedings & resource materials.
전자 논문집 및 참고 자료.
Learn from leading experts & scholars.
저명한 전문가 및 학자들의 강연.
The conference's session tracks effectively support the following SDGs.
본 학술대회의 세션 트랙은 다음의 지속가능발전목표를 효과적으로 지원합니다.
This track focuses on recent developments and methodologies in mathematical analysis, including functional and complex analysis. Participants are encouraged to present innovative approaches and applications in various fields.
This session explores the intersection of geometry and analysis, highlighting techniques and results in geometric analysis. Contributions may include studies on curvature, topology, and their implications in mathematical physics.
This track emphasizes the role of computational techniques in solving applied mathematical problems. Topics include numerical methods, algorithm design, and simulations across various disciplines.
This session invites contributions on statistical methodologies and their applications in data analysis. Emphasis will be placed on innovative approaches to descriptive, inferential, and predictive statistics.
This track delves into the study of algebraic structures and their applications in number theory. Participants are encouraged to discuss recent findings and theoretical advancements.
This session focuses on advancements in probability theory and its applications to stochastic processes. Contributions may include theoretical developments as well as practical applications in various fields.
This track highlights the development and application of mathematical models in understanding complex systems. Participants are invited to share insights on modeling techniques and simulation results.
This session explores the latest research in combinatorial mathematics and graph theory. Topics may include combinatorial optimization, graph algorithms, and applications in computer science.
This track focuses on the analysis of dynamic systems through differential equations. Contributions may include both theoretical insights and practical applications in various scientific fields.
This session invites discussions on recent advancements in topology and its diverse applications. Participants may explore topics ranging from algebraic topology to applications in data analysis.
This track encourages interdisciplinary research that combines mathematics with other scientific fields. Contributions may include collaborative studies that showcase the applicability of mathematical concepts in real-world scenarios.