
The Cryptoclub Workbook
Using Mathematics to Make and Break Secret Codes
CRC Press
1st Edition
Published on 12. February 2018
Book
Hardback
144 pages
978-1-138-41314-6 (ISBN)
Description
This workbook, which accompanies The Cryptoclub, provides students with problems related to each section to help them master the concepts introduced throughout the book. A PDF version is available at no charge. This file can be found under our Downloads and Updates tab.
The teacher manual can be requested from the publisher by contacting the Academic Sales Manager, Susie Carlisle
The teacher manual can be requested from the publisher by contacting the Academic Sales Manager, Susie Carlisle
More details
Language
English
Place of publication
London
United Kingdom
Publishing group
Taylor & Francis Ltd
Target group
College/higher education
Undergraduate Core
Dimensions
Height: 280 mm
Width: 210 mm
Weight
430 gr
ISBN-13
978-1-138-41314-6 (9781138413146)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
Additional editions

Janet Beissinger | Vera Pless
The Cryptoclub Workbook
Using Mathematics to Make and Break Secret Codes
E-Book
04/2016
1st Edition
CRC Press
€33.99
Available for download

Janet Beissinger | Vera Pless
The Cryptoclub Workbook
Using Mathematics to Make and Break Secret Codes
Book
09/2006
1st Edition
A K Peters
€37.30
Shipment within 3-4 weeks
Persons
Janet Beissinger is a research associate professor with the Learning Sciences Research Institute.
Content
Modular space for complete intersection curve-singularities; quasinormability of vector valued sequence spaces; holomorphic mappings and cardinality; approximation numbers for polynomials; applications of Laguerre calculus to Dirichlet problem of the Heisenberg Laplacian; the Pisier-Schutt theorem for spaces of polynomials; canonical versus functional extensions of holomorphic functions; on convergence of trigonometric interpolation for periodic analytic functions; on the double series expansion with harmonic components; extension of pluriharmonic functions in locally convex spaces; regeneration in complex, quaternionic and Clifford analysis; Schauder decompositions of weighted spaces of holomorphic functions; spaces of Banach-valued holomorphic functions in the polydisk in connection with their boundary values; univalent C4 mappings on the unit ball in C; the growth theorem of biholomorphic mappings on a Banach space; stability of solutions for singular integral equations for two classes in locally convex spaces; the Nevanlinna's first main theorem for holomorphic Hermitian line bundles; on distortion theorem for N-set quasiconformal mappings; monodromy of a holomorphic family of Riemann surfaces - a remark on monodromy of a holomorphic family of Riemann surfaces induced by a Kodaira surface and the Nielsen-Thurston-Bers classification of surface automorphisms; characterisations of holomorphy of domains through validity of theorem A, B or Oka's principle; envelope of biregularity and F-convexity in Clifford analysis; on a representative domain in a matrix space; a new approximation of tree Navier-Stokes equations; generalisation du produit de Blaschke dans le Bidisque Unite; P-spaces. (Part contents).