Consistent Academic Support
Science Net ensures that research activities continue without interruption in the current global situation. Participants can engage through digital and hybrid conference formats.
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Conference Program
Session Tracks
Aligned with
UN Sustainable Development Goals
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.
Why it matters
SDG 4 — Quality Education
SDG 9 — Industry, Innovation and Infrastructure
Explore
All Session Tracks
Track 01
Algebraic Varieties and Their Properties
This track focuses on the study of algebraic varieties, exploring their geometric properties and classifications. Participants will discuss recent advancements in understanding the structure and behavior of various types of varieties.
Track 02
Schemes and Their Applications
This session will delve into the theory of schemes, emphasizing their role in modern algebraic geometry. Researchers will present applications of schemes in solving complex geometric problems.
Track 03
Complex Geometry and Its Intersections
This track will examine the intricate relationships between complex geometry and algebraic geometry. Topics will include complex manifolds, K?hler metrics, and their implications in algebraic contexts.
Track 04
Projective Geometry: Techniques and Applications
Focusing on projective geometry, this session will cover both classical techniques and contemporary applications. Participants will explore the role of projective spaces in various mathematical frameworks.
Track 05
Arithmetic Geometry: Bridging Number Theory and Geometry
This track addresses the intersection of arithmetic and geometry, highlighting the interplay between number theory and algebraic structures. Discussions will include recent breakthroughs in the study of rational points and Diophantine equations.
Track 06
Moduli Spaces: Theory and Applications
This session will investigate moduli spaces, which serve as a powerful tool for classifying algebraic objects. Researchers will share insights into their applications in various branches of mathematics.
Track 07
Birational Geometry: Techniques and Challenges
Focusing on birational geometry, this track will explore techniques for studying the relationships between different algebraic varieties. Participants will discuss the challenges and advancements in this evolving field.
Track 08
Toric Varieties and Combinatorial Aspects
This session will highlight the study of toric varieties, emphasizing their combinatorial properties and applications. Researchers will present methods for constructing and analyzing these geometric objects.
Track 09
Intersection Theory: Foundations and Innovations
This track will cover the foundational aspects of intersection theory, along with recent innovations and techniques. Participants will discuss applications of intersection theory in various mathematical contexts.
Track 10
Geometric Invariants and Their Applications
This session will explore geometric invariants and their significance in the classification of algebraic varieties. Researchers will present case studies demonstrating the utility of invariants in solving geometric problems.
Track 11
Computational Algebraic Geometry
Focusing on the computational aspects of algebraic geometry, this track will discuss algorithms and software tools used in the field. Participants will share experiences and challenges encountered in computational approaches.