<--- Back to Details
First PageDocument Content
Mathematics / Mathematical analysis / Number theory / Mathematical constants / Special functions / Multiple zeta function / Bernoulli number / L-function / Polylogarithm / Ring of periods / Dedekind zeta function / Dirichlet series
Date: 2015-09-03 07:38:47
Mathematics
Mathematical analysis
Number theory
Mathematical constants
Special functions
Multiple zeta function
Bernoulli number
L-function
Polylogarithm
Ring of periods
Dedekind zeta function
Dirichlet series

French-Japanese Workshop on multiple zeta functions and applications. Saint-Etienne, 7-9 September 2015 Titles and abstracts of talks. 1

Add to Reading List

Source URL: dossier.univ-st-etienne.fr

Download Document from Source Website

File Size: 127,79 KB

Share Document on Facebook

Similar Documents

Numbers, constants and computation  1 Numerical evaluation of the Riemann Zeta-function

Numbers, constants and computation 1 Numerical evaluation of the Riemann Zeta-function

DocID: 1rmQO - View Document

6 base types types patterns matching clause seq. constants

6 base types types patterns matching clause seq. constants

DocID: 1r0I1 - View Document

Middleton Acton er k Dr Por

Middleton Acton er k Dr Por

DocID: 1qQ8L - View Document

Math Gems An assortment of mathematical marvels × ×

Math Gems An assortment of mathematical marvels × ×

DocID: 1qEnA - View Document

How Euler Did It by Ed Sandifer Gamma the function September 2007 Euler gave us two mathematical objects now known as “gamma.” One is a function and the other is a constant. The function, Γ ( x) , generalizes the se

How Euler Did It by Ed Sandifer Gamma the function September 2007 Euler gave us two mathematical objects now known as “gamma.” One is a function and the other is a constant. The function, Γ ( x) , generalizes the se

DocID: 1q7G3 - View Document