Our book gives the complex counterpart of Klein's classic book on the icosahedron. We show that the following four apparently disjoint theories: the symmetries of the Hessian polyhedra (geometry), the resolution of some system of algebraic equations (algebra), the system of partial differential equations of Appell hypergeometric functions (analysis) and the modular equation of Picard modular functions (arithmetic) are in fact dominated by the structure of a single object, the Hessian group $mathfrak{G}’_{216}$. It provides another beautiful example on the fundamental unity of mathematics.
1133678499
HESSIAN POLYHEDRA, INVARIANT THEO & APPELL HYPERGEOME FUNCT
Our book gives the complex counterpart of Klein's classic book on the icosahedron. We show that the following four apparently disjoint theories: the symmetries of the Hessian polyhedra (geometry), the resolution of some system of algebraic equations (algebra), the system of partial differential equations of Appell hypergeometric functions (analysis) and the modular equation of Picard modular functions (arithmetic) are in fact dominated by the structure of a single object, the Hessian group $mathfrak{G}’_{216}$. It provides another beautiful example on the fundamental unity of mathematics.
118.0
In Stock
 
5
1
 
HESSIAN POLYHEDRA, INVARIANT THEO & APPELL HYPERGEOME FUNCT
316 
HESSIAN POLYHEDRA, INVARIANT THEO & APPELL HYPERGEOME FUNCT
316Related collections and offers
118.0
In Stock
Product Details
| ISBN-13: | 9789813209497 | 
|---|---|
| Publisher: | World Scientific Publishing Company, Incorporated | 
| Publication date: | 03/13/2018 | 
| Sold by: | Barnes & Noble | 
| Format: | eBook | 
| Pages: | 316 | 
| File size: | 70 MB | 
| Note: | This product may take a few minutes to download. | 
From the B&N Reads Blog
