Skip to content
Register Sign in Wishlist
Ultrametric Calculus

Ultrametric Calculus
An Introduction to p-Adic Analysis

Part of Cambridge Studies in Advanced Mathematics

  • Date Published: January 2007
  • availability: Available
  • format: Paperback
  • isbn: 9780521032872

Paperback

Add to wishlist

Other available formats:
eBook


Looking for an inspection copy?

This title is not currently available on inspection

Description
Product filter button
Description
Contents
Resources
Courses
About the Authors
  • This is an introduction to p-adic analysis which is elementary yet complete and which displays the variety of applications of the subject. Dr Schikhof is able to point out and explain how p-adic and 'real' analysis differ. This approach guarantees the reader quickly becomes acquainted with this equally 'real' analysis and appreciates its relevance. The reader's understanding is enhanced and deepened by the large number of exercises included throughout; these both test the reader's grasp and extend the text in interesting directions. As a consequence, this book will become a standard reference for professionals (especially in p-adic analysis, number theory and algebraic geometry) and will be welcomed as a textbook for advanced students of mathematics familiar with algebra and analysis.

    Customer reviews

    Not yet reviewed

    Be the first to review

    Review was not posted due to profanity

    ×

    , create a review

    (If you're not , sign out)

    Please enter the right captcha value
    Please enter a star rating.
    Your review must be a minimum of 12 words.

    How do you rate this item?

    ×

    Product details

    • Date Published: January 2007
    • format: Paperback
    • isbn: 9780521032872
    • length: 320 pages
    • dimensions: 228 x 152 x 20 mm
    • weight: 0.471kg
    • availability: Available
  • Table of Contents

    Frontispiece
    Preface
    Part I. Valuations:
    1. Valuations
    2. Ultrametrics
    Part II. Calculus:
    3. Elementary calculus
    4. Interpolation
    5. Analytic functions
    Part III. Functions on Zp:
    6. Mahler's base and p-adic integration
    7. The p-adic gamma and zeta functions
    8. van der Put's base and antiderivation
    Part IV. More General Theory of Functions:
    9. Continuity and differentiability
    10. Cn -theory
    11. Monotone functions
    Appendixes
    Further reading
    Notation
    Index.

  • Author

    W. H. Schikhof

Related Books

also by this author

Sorry, this resource is locked

Please register or sign in to request access. If you are having problems accessing these resources please email [email protected]

Register Sign in
Please note that this file is password protected. You will be asked to input your password on the next screen.

» Proceed

You are now leaving the Cambridge University Press website. Your eBook purchase and download will be completed by our partner www.ebooks.com. Please see the permission section of the www.ebooks.com catalogue page for details of the print & copy limits on our eBooks.

Continue ×

Continue ×

Continue ×
warning icon

Turn stock notifications on?

You must be signed in to your Cambridge account to turn product stock notifications on or off.

Sign in Create a Cambridge account arrow icon
×

Find content that relates to you

Join us online

This site uses cookies to improve your experience. Read more Close

Are you sure you want to delete your account?

This cannot be undone.

Cancel

Thank you for your feedback which will help us improve our service.

If you requested a response, we will make sure to get back to you shortly.

×
Please fill in the required fields in your feedback submission.
×