CORDIS Project
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This project explores multiplicative number theory, focusing on the twin prime conjecture and Chowla's conjecture, which predicts the independence of prime factorizations in consecutive integers. It employs methods from analytic number theory and additive combinatorics to advance understanding in these areas.
This project concerns multiplicative number theory and its interplay with the emerging topic of additive combinatorics.
Multiplicative number theory is an area of number theory concerned with the study of prime numbers and multiplicative functions.
One of the most important unsolved questions in this area and in all of number theory is the twin prime conjecture, asserting that there are infinitely many pairs of prime numbers differing by two.
In 1965, Chowla formulated an influential conjecture…
TURUN YLIOPISTO
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