Sung-Jin Oh

Inspiring new perspectives on the intricate world of mathematics, Sung-Jin Oh serves as an Assistant Professor in the Department of Mathematics at the University of California, Berkeley. His scholarly pursuits are deeply rooted in the realm of geometric partial differential equations, with a particular focus on those that emerge from the rich tapestry of physics. Sung-Jin Oh's research has traversed a diverse array of equations, including the Yang-Mills equations, Einstein equations, Chern-Simons theories, wave maps, incompressible Euler equations, and incompressible extended magnetohydrodynamics (MHD) equations. Sung-Jin Oh's groundbreaking work on the Yang-Mills equation has been particularly noteworthy. By developing a novel gauge choice using the Yang-Mills heat flow, he has contributed significantly to advancing the understanding and application of these equations. His innovative approach has opened new avenues for exploration and has been instrumental in pushing the boundaries of mathematical physics. At UC Berkeley, Sung-Jin Oh is not only dedicated to his research but also to mentoring the next generation of mathematicians. He is committed to fostering a collaborative and intellectually stimulating environment where students are encouraged to explore complex mathematical concepts and their applications in the physical world. His passion for teaching and research has made him a respected figure in the academic community. Sung-Jin Oh's contributions extend beyond his research and teaching. He actively participates in conferences and workshops, sharing his insights and engaging with fellow mathematicians to further the collective understanding of geometric partial differential equations. His work continues to inspire and influence both his peers and students, making a lasting impact on the field of mathematics. Through his dedication and innovative research, Sung-Jin Oh exemplifies the spirit of academic excellence and curiosity. His work not only enriches the mathematical community but also bridges the gap between abstract mathematical theories and their practical applications in understanding the universe.