Zetarelated
Zetarelated refers to a concept or phenomenon that involves the relationship or connection between zeta functions and other mathematical objects or fields. Zeta functions, originally introduced by Euler, are powerful tools in number theory and have since found applications in various areas of mathematics and theoretical physics. The term "zetarelated" encompasses the study of how zeta functions interact with other mathematical structures, such as modular forms, L-functions, and automorphic representations.
One of the most well-known examples of zetarelated phenomena is the Riemann hypothesis, which concerns the
In theoretical physics, zeta functions have been used to study the partition function of quantum field theories
The study of zetarelated phenomena continues to be an active area of research, with mathematicians and physicists