GERİ ÇEKME SİMPLİSEL CEBİRLER

Araştırma Makalesi

Yıl 2012, Sayı: 027, 25 - 42, 16.04.2012

Pullback simplicial
object had been defined by Glenn [6]. In this work we consider this object for
commutative algebra case.

[1] Andre M.,Homologie des Algebras Commutatives. Springer-Verlag 206, (1970).
[2] Arvasi, Z., Porter T., Simplicial and Crossed Resolutions of Commutative Algebras,Journal of Algebras,181, 426-448. (1996)
[3] Brown, R., Topology, Ellis Horwood Series in Mathematics and its applications Ellis Horwood, Ltd. 460 sf. (1988)
[4] Brown, R.,Higgins, P., On the Connection between the Second RelativeHomotopy Groups of some Related Spaces, Proc. LondonMath. Soc.,3, 36, 193-212. (1978)
[5] Curtis, E. B.,Simplicial Homotopy Theory, Adv in Math 6, 107-209 (1971)
[6] Glenn P.G., Realization of Cohomology Classes in arbitrary exact categories, Journal of pure and applied Algebra 25, 33-105, (1982)

Yıl 2012, Sayı: 027, 25 - 42, 16.04.2012

Geri
çekme simplisel obje Glenn [6] tarafından tanımlanmıştır. Bu çalışmada
değişmeli cebirler için inceliyeceğiz.

[1] Andre M.,Homologie des Algebras Commutatives. Springer-Verlag 206, (1970).
[2] Arvasi, Z., Porter T., Simplicial and Crossed Resolutions of Commutative Algebras,Journal of Algebras,181, 426-448. (1996)
[3] Brown, R., Topology, Ellis Horwood Series in Mathematics and its applications Ellis Horwood, Ltd. 460 sf. (1988)
[4] Brown, R.,Higgins, P., On the Connection between the Second RelativeHomotopy Groups of some Related Spaces, Proc. LondonMath. Soc.,3, 36, 193-212. (1978)
[5] Curtis, E. B.,Simplicial Homotopy Theory, Adv in Math 6, 107-209 (1971)
[6] Glenn P.G., Realization of Cohomology Classes in arbitrary exact categories, Journal of pure and applied Algebra 25, 33-105, (1982)

Toplam 6 adet kaynakça vardır.

APA	Gürmen, Ö. (2012). GERİ ÇEKME SİMPLİSEL CEBİRLER. Journal of Science and Technology of Dumlupınar University(027), 25-42.

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