BIBLIO is the largest independent book marketplace in the world, with over 100 million books.

Skip to content

Understanding the Zeta Function, Without Getting Lost in the Tricky Paths of Advanced Complex Analysis

Understanding the Zeta Function, Without Getting Lost in the Tricky Paths of Advanced Complex Analysis

Understanding the Zeta Function, Without Getting Lost in the Tricky Paths of
Stock photo: cover may vary

Understanding the Zeta Function, Without Getting Lost in the Tricky Paths of Advanced Complex Analysis Paperback / softback - 2013

by John Bredakis

Add to wish list
  • New
  • Paperback
New

Description

Paperback / softback. New.
Ask the seller a question Add to wish list
A$50.60
A$19.12 Delivery to USA
Standard delivery: 14 to 21 days
More delivery options
Ships from The Saint Bookstore (Merseyside, United Kingdom)

Details

  • Title Understanding the Zeta Function, Without Getting Lost in the Tricky Paths of Advanced Complex Analysis
  • Author John Bredakis
  • Binding Paperback
  • Condition New
  • Pages 40
  • Volumes 1
  • Language ENG
  • Publisher Grin Verlag
  • Publication date 2013-02-02
  • Bookseller's Inventory # B9783656354307
  • ISBN 9783656354307 / 3656354308
  • Weight 0.14 lbs (0.06 kg)
  • Dimensions 8.27 x 5.83 x 0.1 in (21.01 x 14.81 x 0.25 cm)
  • Category Mathematics
  • Quantity available 10

About The Saint Bookstore Merseyside, United Kingdom

Biblio member since 2018

The Saint Bookstore specialises in hard to find titles & also offers delivery worldwide for reasonable rates.

Terms of Sale: Refunds or Returns: A full refund of the price paid will be given if returned within 30 days in undamaged condition. If the product is faulty, we may send a replacement.

Browse books from The Saint Bookstore

Reader reviews for Understanding the Zeta Function, Without Getting Lost in the Tricky Paths of Advanced Complex Analysis

From the publisher

Scientific Essay from the year 2013 in the subject Mathematics - Number Theory, language: English, abstract: Realizing that the study of Zeta function (s) is dependent on the Gamma function I(s), a function that I know well for s=x ER, I decided to search for the Zeta function in the internet ie: to get an overall satisfactory idea about the Zeta function (s) s=(o+i.t).
tracking-