Become a Readings Member to make your shopping experience even easier. Sign in or sign up for free!

Become a Readings Member. Sign in or sign up for free!

Hello Readings Member! Go to the member centre to view your orders, change your details, or view your lists, or sign out.

Hello Readings Member! Go to the member centre or sign out.

Geometric Applications of Fourier Series and Spherical Harmonics
Hardback

Geometric Applications of Fourier Series and Spherical Harmonics

$214.99
Sign in or become a Readings Member to add this title to your wishlist.

This is the first comprehensive exposition of the application of spherical harmonics to prove geometric results. All the necessary tools from classical theory of spherical harmonics are presented with full proofs. These tools are used to prove geometric inequalities, uniqueness results for projections and intersection by planes or half-spaces, stability results, and characterisations of convex bodies of a particular type, such as rotors in convex polytopes. Results arising from these analytical techniques have proved useful in many applications, particularly those related to stereology. To make the treatment as self-contained as possible the book begins with background material in analysis and the geometry of convex sets. This reference will be welcomed by both pure and applied mathematicians.

Read More
In Shop
Out of stock
Shipping & Delivery

$9.00 standard shipping within Australia
FREE standard shipping within Australia for orders over $100.00
Express & International shipping calculated at checkout

MORE INFO
Format
Hardback
Publisher
Cambridge University Press
Country
United Kingdom
Date
13 September 1996
Pages
344
ISBN
9780521473187

This is the first comprehensive exposition of the application of spherical harmonics to prove geometric results. All the necessary tools from classical theory of spherical harmonics are presented with full proofs. These tools are used to prove geometric inequalities, uniqueness results for projections and intersection by planes or half-spaces, stability results, and characterisations of convex bodies of a particular type, such as rotors in convex polytopes. Results arising from these analytical techniques have proved useful in many applications, particularly those related to stereology. To make the treatment as self-contained as possible the book begins with background material in analysis and the geometry of convex sets. This reference will be welcomed by both pure and applied mathematicians.

Read More
Format
Hardback
Publisher
Cambridge University Press
Country
United Kingdom
Date
13 September 1996
Pages
344
ISBN
9780521473187