Visual group theory Nathan C. Carter.
Series Classroom resource materialsDetalles de publicación: [Washington, D.C.] Mathematical Association of America c2009.Descripción: xiii, 297 p. ill. (some col.) 26 cmISBN:- 9780883857571
- 088385757X
- 512.2 C3231v 22
- QA172.4 .C37 2009
| Imagen de cubierta | Tipo de ítem | Biblioteca actual | Biblioteca de origen | Colección | Ubicación en estantería | Signatura topográfica | Materiales especificados | Info Vol | URL | Copia número | Estado | Notas | Fecha de vencimiento | Código de barras | Reserva de ítems | Prioridad de la cola de reserva de ejemplar | Reservas para cursos | |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Libro | Biblioteca Encarnación Valdés Colección General bev | 512.2 C3231v (Navegar estantería(Abre debajo)) | Disponible | 80000002467697 |
Descripciones mejoradas de Syndetics:
Group theory is the branch of mathematics that studies symmetry, found in crystals, art, architecture, music and many other contexts. But its beauty is lost on students when it is taught in a technical style that is difficult to understand.
Visual Group Theory assumes only a high school mathematics background and covers a typical undergraduate course in group theory from a thoroughly visual perspective. The more than 300 illustrations in Visual Group Theory bring groups, subgroups, homomorphisms, products, and quotients into clear view. Every topic and theorem is accompanied with a visual demonstration of its meaning and import, from the basics of groups and subgroups through advanced structural concepts such as semidirect products and Sylow theory.
Includes bibliographical references (p. 285-286) and index.
What is a group? -- What do groups look like? -- Why study groups? -- Algebra at last -- Five families -- Subgroups -- Products and quotients -- The power of homomorphisms -- Sylow theory -- Galois theory -- Answers to selected exercises.
Tabla de contenidos provista por Syndetics
- Preface
- Overview
- 1 What is a group?
- 2 What do groups look like?
- 3 Why study groups?
- 4 Algebra at last
- 5 Five families
- 6 Subgroups
- 7 Products and quotients
- 8 The power of homomorphisms
- 9 Sylow Theory
- 10 Galois theory