Physical Sciences → Mathematics → Algebra and Number Theory

Analytic Number Theory Research

This cluster of papers focuses on advanced research in prime number theory, L-functions, and their connections to topics such as the Riemann Zeta function, random matrix theory, arithmetic progressions, Vinogradov's mean value theorem, modular forms, and the distribution of primes. It also delves into the exploration of Euler's constant and its implications in number theory.

61.5K works worldwide270K citations

PrimesL-FunctionsRiemann Zeta FunctionRandom Matrix TheoryArithmetic ProgressionsVinogradov's Mean Value TheoremModular FormsNumber TheoryDistribution of PrimesEuler's Constant