The amount of mathematics invented for number-theoretic reasons is impressive. It includes much of complex analysis, the re-foundation of algebraic geometry on commutative algebra, group cohomology, homological algebra, and the theory of motives. Zeta and L-functions sit at the …
Zeta and L-functions have played a major part in the development of number theory. This book for graduate students and researchers presents a big picture of some key results and surrounding theory, whilst taking the reader on a journey through the history of their development.
The amount of mathematics invented for number-theoretic reasons is impressive. It includes much of complex analysis, the re-foundation of algebraic geometry on commutative algebra, group cohomology, homological algebra, and the theory of motives. Zeta and L-functions sit at the …
This book is an account of how zeta and L-functions have helped shape number theory, combining standard and less standard material, some of which cannot be found elsewhere in the literature. Particular attention is paid to the development of ideas: quotes from original sources …
The amount of mathematics invented for number-theoretic reasons is impressive. It includes much of complex analysis, the re-foundation of algebraic geometry on commutative algebra, group cohomology, homological algebra, and the theory of motives. Zeta and L-functions sit at the …
by Barbieri-Viale, Luca, Kahn, Bruno
fromAstérisque
by Barbieri-Viale, Luca, Kahn, Bruno
fromAstérisque
by Barbieri-Viale, Luca, Kahn, Bruno
fromAstérisque
by Barbieri-Viale, Luca, Kahn, Bruno
fromAstérisque
We embed the derived category of Deligne 1-motives over a perfect field into the étale version of Voevodsky's triangulated category of geometric motives, after inverting the exponential characteristic. We then show that this full embedding "almost"' has a left adjoint LAlb. Appl…
by Barbieri-Viale, Luca, Kahn, Bruno
fromAstérisque