Muutke küpsiste eelistusi

E-raamat: Moufang Loops and Groups with Triality are Essentially the Same Thing

Teised raamatud teemal:
  • Formaat - PDF+DRM
  • Hind: 107,41 €*
  • * hind on lõplik, st. muud allahindlused enam ei rakendu
  • Lisa ostukorvi
  • Lisa soovinimekirja
  • See e-raamat on mõeldud ainult isiklikuks kasutamiseks. E-raamatuid ei saa tagastada.
Moufang Loops and Groups with Triality are Essentially the Same ThingSuurem pilt
Teised raamatud teemal:

DRM piirangud

  • Kopeerimine (copy/paste):

    ei ole lubatud

  • Printimine:

    ei ole lubatud

  • Kasutamine:

    Digitaalõiguste kaitse (DRM)
    Kirjastus on väljastanud selle e-raamatu krüpteeritud kujul, mis tähendab, et selle lugemiseks peate installeerima spetsiaalse tarkvara. Samuti peate looma endale  Adobe ID Rohkem infot siin. E-raamatut saab lugeda 1 kasutaja ning alla laadida kuni 6'de seadmesse (kõik autoriseeritud sama Adobe ID-ga).

    Vajalik tarkvara
    Mobiilsetes seadmetes (telefon või tahvelarvuti) lugemiseks peate installeerima selle tasuta rakenduse: PocketBook Reader (iOS / Android)

    PC või Mac seadmes lugemiseks peate installima Adobe Digital Editionsi (Seeon tasuta rakendus spetsiaalselt e-raamatute lugemiseks. Seda ei tohi segamini ajada Adober Reader'iga, mis tõenäoliselt on juba teie arvutisse installeeritud )

    Seda e-raamatut ei saa lugeda Amazon Kindle's. 

In 1978, Stephen Doro showed that Moufang loops and groups with triality are essentially the same thing-"essentially" because the most obvious categories of them are not in fact equivalent. In sections on basics, equivalence, related topics, and classical triality, Hill makes Doro's statement precise in a categorical context. Among the topics are Latin square designs, Moufang loops and groups with triality are essentially (but not exactly) the same thing, some related categories and objects, orthogonal spaces and groups, and the loop of units in an octonian algebra. Annotation ©2019 Ringgold, Inc., Portland, OR (protoview.com)
Part
1. Basics: Category theory
Quasigroups and loops
Latin square designs
Groups with triality
Part
2. Equivalence: The functor ${\mathbf {B}}$
Monics, covers, and isogeny in $\mathsf {TriGrp}$
Universals and adjoints
Moufang loops and groups with triality are essentially the same thing
Moufang loops and groups with triality are not exactly the same thing
Part
3. Related Topics: The functors ${\mathbf {S}}$ and ${\mathbf {M}}$
The functor ${\mathbf {G}}$
Multiplication groups and autotopisms
Doro's approach
Normal Structure
Some related categories and objects
Part
4. Classical Triality: An introduction to concrete triality
Orthogonal spaces and groups
Study's and Cartan's triality
Composition algebras
Freudenthal's triality
The loop of units in an octonion algebra
Bibliography
Index.
J. I. Hall, Michigan State University, East Lansing.
Lisainfo e-raamatute kohta Lisainfo e-raamatute kohta
Püsilink: https://www.kriso.ee/db/97814704532132e.html
Märksõnad: