Doprava zdarma při nákupu nad 1 499 Kč přes Zásilkovnu nebo PPL Box.

Zjistit stav objednávky

Staňte se součástí komunity milovníků knih z celého světa a získejte hromadu výhod. Založit účet zdarma

Doprava zdarma se Zásilkovnou nad 1 499 Kč

Kurýr DPD 69 Kč Balíkovna 69 Kč PPL kurýr 74 Kč PPL box 39 Kč Zásilkovna 39 Kč Výdejní místo DPD 49 Kč PPL shop 49 Kč Balíkovna 49 Kč

Kontakt

Jak nakupovat

Pomoc

Můj účet

▸ Prázdný

Doprava zdarma při nákupu nad 1 499 Kč přes Zásilkovnu nebo PPL Box.

Introduction to Algebraic Topology

Name: Introduction to Algebraic Topology
Brand: Springer Nature Switzerland AG
SKU: 38720736
Price: 1154 CZK
Availability: InStock
Author: Holger Kammeyer
ISBN: 9783030983123

Holger Kammeyer

Jazyk

Angličtina

Kniha Brožovaná

Libristo kód: 38720736

Nakladatelství Springer Nature Switzerland AG, červen 2022

This textbook provides a succinct introduction to algebraic topology. It follows a modern categorica... Celý popis

Libristo kód: 38720736

115 b

1 154 Kč

Skladem u dodavatele Odesíláme za 8-11 dnů

Až 30 dní na vrácení zboží

Zákazníci také koupili

Composing the Soul Graham Parkes

Brožovaná

1 279 Kč

This textbook provides a succinct introduction to algebraic topology. It follows a modern categorical approach from the beginning and gives ample motivation throughout so that students will find this an ideal first encounter to the field. Topics are treated in a self-contained manner, making this a convenient resource for instructors searching for a comprehensive overview of the area.It begins with an outline of category theory, establishing the concepts of functors, natural transformations, adjunction, limits, and colimits. As a first application, van Kampen's theorem is proven in the groupoid version. Following this, an excursion to cofibrations and homotopy pushouts yields an alternative formulation of the theorem that puts the computation of fundamental groups of attaching spaces on firm ground. Simplicial homology is then defined, motivating the Eilenberg-Steenrod axioms, and the simplicial approximation theorem is proven. After verifying the axioms for singular homology, various versions of the Mayer-Vietoris sequence are derived and it is shown that homotopy classes of self-maps of spheres are classified by degree.The final chapter discusses cellular homology of CW complexes, culminating in the uniqueness theorem for ordinary homology.Introduction to Algebraic Topology is suitable for a single-semester graduate course on algebraic topology. It can also be used for self-study, with numerous examples, exercises, and motivating remarks included.