Examples of 'l-functions' in a sentence
Meaning of "l-functions"
l-functions (noun) - mathematical functions associated with number theory and algebra
How to use "l-functions" in a sentence
Basic
Advanced
l-functions
Deligne conjecture on special values of L-functions.
The resulting L-functions satisfy a number of analytic properties, including an important functional equation.
In mathematics, the Selberg class is an axiomatic definition of a class of L-functions.
We will then use sieve theory to study L-functions and establish Linnik 's theorem.
This was something like a paradigm example of the nascent theory of L-functions.
The precise correspondence between these different kinds of L-functions constitutes Artin 's reciprocity law.
Much previous work in the area began to be unified around a better knowledge of L-functions.
Artin L-functions satisfy a functional equation.
The ratio in the theorem occurs in the functional equation of L-functions.
L-functions and modular forms.
His main contribution and impact was in the area of automorphic forms and L-functions.
The L-functions play a special role, acting like ' DNA ' which characterizes the other objects.
The first one relies on zeros of Dirichlet L-functions.
Standard L-functions are thought to be the most general type of L-function.
This allows relations between certain Dirichlet L-functions to be easily computed.
See also
L-functions and Iwasawa theory.
Deligne cohomology is used to formulate Beilinson conjectures on special values of L-functions.
It is widely believed that all global L-functions are automorphic L-functions.
Imprimitivity of characters can lead to missing Euler factors in their L-functions.
Workshop on p-adic L-functions and Euler systems in honor of Bernadette Perrin-Riou.
Such functions are sometimes called Hardy L-functions.
Zeta and L-functions.
Relying on Quantum Interactions and L-Functions.
P-adic L-functions and Euler systems, in honor of Bernadette Perrin-Riou.
The Beilinson regulator features in Beilinson's conjecture on special values of L-functions.
Value-Distribution of L-Functions.
The generalized Riemann hypothesis extends the Riemann hypothesis to all Dirichlet L-functions.
Another result is the non-vanishing of L-functions.
Hideo Shimizu ( 清水 英男 ) is a Japanese mathematician who introduced Shimizu L-functions.
Test vectors for Rankin-Selberg L-functions.
The " naturalness " is guaranteed by the essential coincidence of L-functions.
He also worked on p-adic L-functions.
In number theory, he is known for the Sato-Tate conjecture on L-functions.
Then, we deal with Artin L-functions.
In proving the theorem, he introduced the Dirichlet characters and L-functions.
Factorization of p-adic L-functions.
In proving the theorem, he introduces the Dirichlet characters and L-functions.
Bloch-Kato conjecture on special values of L-functions.
Shtukas and the Taylor expansion of L-functions ".
The Origin of the " Stark " conjectures in Arithmetic of L-functions.
