Stable Homotopy Theory / Lecture Notes in Mathematics Bd.3 (PDF)
Lectures delivered at the University of California at Berkeley 1961
(Sprache: Englisch)
Before I get down to the business of exposition, I'd like to offer a little motivation. I want to show that there are one or two places in homotopy theory where we strongly suspect that there is something systematic going on, but where we are not yet sure...
sofort als Download lieferbar
eBook (pdf)
42.79 €
21 DeutschlandCard Punkte
sammeln
- Lastschrift, Kreditkarte, Paypal, Rechnung
- Kostenloser tolino webreader
Produktdetails
Produktinformationen zu „Stable Homotopy Theory / Lecture Notes in Mathematics Bd.3 (PDF)“
Before I get down to the business of exposition, I'd like to offer a little motivation. I want to show that there are one or two places in homotopy theory where we strongly suspect that there is something systematic going on, but where we are not yet sure what the system is. The first question concerns the stable J-homomorphism. I recall that this is a homomorphism J: ~ (SQ) ~ ~S = ~ + (Sn), n large. r r r n It is of interest to the differential topologists. Since Bott, we know that ~ (SO) is periodic with period 8: r 6 8 r = 1 2 3 4 5 7 9· . · Z o o o z On the other hand, ~S is not known, but we can nevertheless r ask about the behavior of J. The differential topologists prove: 2 Th~~: If I' = ~ - 1, so that 'IT"r(SO) ~ 2, then J('IT"r(SO)) = 2m where m is a multiple of the denominator of ~/4k th (l\. being in the Pc Bepnoulli numher.) Conject~~: The above result is best possible, i.e. J('IT"r(SO)) = 2m where m 1s exactly this denominator. status of conJectuI'e ~ No proof in sight. Q9njecture Eo If I' = 8k or 8k + 1, so that 'IT"r(SO) = Z2' then J('IT"r(SO)) = 2 , 2 status of conjecture: Probably provable, but this is work in progl'ess.
Bibliographische Angaben
- Autor: J. F. Adams
- 2013, 1964, 77 Seiten, Englisch
- Verlag: Springer Berlin Heidelberg
- ISBN-10: 3662159422
- ISBN-13: 9783662159422
- Erscheinungsdatum: 11.11.2013
Abhängig von Bildschirmgröße und eingestellter Schriftgröße kann die Seitenzahl auf Ihrem Lesegerät variieren.
eBook Informationen
- Dateiformat: PDF
- Größe: 7.21 MB
- Ohne Kopierschutz
- Vorlesefunktion
Sprache:
Englisch
Kommentar zu "Stable Homotopy Theory / Lecture Notes in Mathematics Bd.3"
0 Gebrauchte Artikel zu „Stable Homotopy Theory / Lecture Notes in Mathematics Bd.3“
| Zustand | Preis | Porto | Zahlung | Verkäufer | Rating |
|---|
Schreiben Sie einen Kommentar zu "Stable Homotopy Theory / Lecture Notes in Mathematics Bd.3".
Kommentar verfassen