Key research themes
1. How does geometric modularity and typological structure underlie architectural form and scale in historical and contemporary contexts?
This research theme focuses on the identification and analysis of fundamental geometric modules (e.g., square plans, Pythagorean triangles, Platonic solids) and typological structures that govern both historical and contemporary architectural forms. It explores how these geometric patterns define spatial organization, scale relationships, composition interplay (symmetry, unity/plurality), and symbolic meaning. Understanding these modules provides insight into architectural rationality, form evolution, and the adaptation of geometry as a design and symbolic language influencing scale and perception.
2. What are the latest computational and optimization methods applied to architectural geometry for free-form and large-scale structural design?
This theme investigates advanced computational frameworks and optimization strategies used in architectural geometry, especially focused on free-form shells, large curved architectural skins, and complex grid systems. It highlights how topology optimization, parametric modeling, and deep learning-based 3D reconstruction methods contribute to enhancing structural efficiency, fabrication feasibility, and geometrical precision in modern architecture. The role of digital tools and algorithmic processes in controlling geometric complexity while maintaining aesthetic and functional quality is central.
3. In what ways do geometric design principles influence the integration of proportion, pattern, and spatial harmony in traditional and religious architectures?
This research theme explores how geometric principles, including proportional systems, tessellations, pattern configurations, and symbolic modules, underpin the aesthetic and functional design of traditional vernacular architecture and religious buildings. The emphasis is on the relationship between geometry, human scale, acoustic properties, and symbolic meanings in historical contexts. It examines the mathematical foundations that confer harmony and order to architectural spaces, revealing the continuity and transformation of these principles across cultures and eras.