MPIM is recognized as a leading center for pure mathematics, a field that supports all applied mathematical advancements. Celikbas’ work is focused on commutative and homological algebra, key areas that contribute to fields such as algebraic geometry, number theory and coding theory.
“I went after this opportunity because the Max Planck Institute for Mathematics is dedicated to fundamental research, which is essential for making lasting contributions to technology and problem-solving,” he said. “While applied mathematics helps solve specific challenges, pure mathematics lays the groundwork for these solutions. Being invited to MPIM is a great acknowledgment of my work, and it has motivated me to push my research even further.”
Celikbas’s visit to MPIM will help contribute to new research collaborations and publications in the field of commutative and homological algebra, helping to bolster WVU’s engagement with the global mathematics research community. During his time there, he will engage with the global mathematical community as he delivers research talks, collaborates with other mathematicians and organizes an algebra seminar for Ph.D. students and postdoctoral fellows.
“The institute offers extensive research resources, including a world-class mathematics library, broad access to research journals, and MathSciNet, a vital platform for mathematical research,” he said. “This visit aligns with my long-term goal of becoming a stronger researcher in my field.”
Celikbas will also have the opportunity to immerse himself in the culture of Bonn, a vibrant city known for its cultural diversity and fantastic food, and in the academic culture of the University of Bonn. The University of Bonn is home to an outstanding mathematics faculty, including a Fields Medal winner, which is the highest honor in mathematics.
He is accompanied by Assistant Professor of Mathematics at Eberly College, Dr. Ela Celikbas. Together, they specialize in homological and commutative algebra, which have implications for fields ranging from representation theory to mathematical physics and even applications in cryptography and robotics.
