University Life
University marked the beginning of a new chapter in my academic journey. While mathematical olympiads had taught me how to solve challenging problems, university broadened my perspective by introducing both the theoretical foundations of mathematics and the practical applications of engineering.
Rather than following a single path, I chose to pursue two bachelor’s degrees—one in Mechanical Engineering and one in Pure Mathematics. Together, they provided two complementary ways of understanding the world: one through mathematical abstraction and rigorous proof, and the other through physical modeling and real-world problem solving.
This combination became the foundation for many of the academic, research, and professional opportunities that followed.
Mechanical Engineering
My studies in Mechanical Engineering introduced me to the practical side of mathematics and its role in understanding and solving real-world problems. Through subjects such as mechanics, fluid dynamics, thermodynamics, control systems, and computational modeling, I developed a strong foundation in engineering analysis and numerical methods.
For my bachelor’s thesis, I worked on the Vibration Analysis of Functionally Graded Material (FGM) Beams Using the Third Order Shear Deformation Theory, a project that combined mathematical modeling with engineering applications and strengthened my interest in analytical and computational approaches to complex problems. (Read Thesis (PDF))
This experience taught me how to translate theoretical concepts into practical solutions—an approach that has continued to influence my work in research, software engineering, and teaching.
Pure Mathematics
Alongside engineering, I pursued a bachelor’s degree in Pure Mathematics to deepen my understanding of the theoretical foundations of the subject. Building on my background in mathematical olympiads, university mathematics introduced me to a more rigorous and abstract way of thinking through formal definitions, proofs, and advanced mathematical structures.
My studies included areas such as real analysis, complex analysis, measure theory, functional analysis, and operator theory, each offering a different perspective on mathematical reasoning and abstraction.
For my bachelor’s thesis, I focused on Infinite Dimensional Banach Spaces, a topic within functional analysis that further strengthened my interest in pure mathematics and prepared me for future graduate studies and research.
This experience reinforced the value of rigorous reasoning and abstract thinking, skills that have continued to shape my approach to mathematics, research, and problem solving.
Two Perspectives, One Foundation
Although Mechanical Engineering and Pure Mathematics may seem like very different disciplines, I found them to be highly complementary. Engineering emphasized modeling physical systems, making practical decisions, and applying mathematical tools to real-world problems. Pure mathematics, on the other hand, focused on abstraction, logical rigor, and understanding the underlying principles behind those tools.
Studying both disciplines gave me two different perspectives on problem solving. One taught me how to apply mathematics to answer practical questions, while the other taught me how to understand mathematics at a deeper theoretical level.
Together, these experiences shaped the way I approach learning, research, software engineering, and teaching. They continue to influence how I analyze complex problems, communicate ideas, and connect theory with practice.
Beyond the Classroom
While university was an important period of academic growth, it also played a significant role in my personal development. It challenged me to become more independent, manage multiple responsibilities, and develop the discipline required to pursue long-term goals.
Perhaps more importantly, it helped me better understand my own interests and strengths. As my studies progressed, I became increasingly drawn to mathematics, research, and teaching—interests that would eventually shape the next stages of my academic and professional journey.
Looking back, the lessons I learned outside the classroom were just as valuable as those I learned within it.
What I Learned from University
University taught me that there are often multiple ways to understand the same problem. Engineering emphasized practical solutions and real-world applications, while mathematics encouraged abstraction, rigor, and a deeper understanding of the underlying principles. Learning to appreciate both perspectives became one of the most valuable outcomes of my undergraduate education.
It also showed me that learning extends far beyond completing courses or earning degrees. Curiosity, continuous learning, and the willingness to explore unfamiliar ideas became habits that have continued to shape my approach to research, software engineering, teaching, and lifelong learning.
Above all, university reinforced my belief that the most rewarding learning experiences come not from memorizing existing knowledge, but from understanding ideas deeply enough to connect them across different disciplines.
From University to Graduate Research
My undergraduate studies strengthened both my passion for mathematics and my appreciation for its applications. As my interests gradually shifted toward deeper mathematical questions and scientific research, pursuing graduate studies became a natural next step.
The transition from university coursework to graduate research marked another important stage in my professional journey. It offered the opportunity to move beyond learning established knowledge and begin contributing to the creation of new knowledge through research.
That journey began with a master’s degree, where I took my first steps into mathematical research and discovered a new perspective on learning, exploration, and discovery.