For a ring R, given two truncated proper left C-resolutions of equal
length for the same module, where C is a subcategory of R-modules, we obtain
a pair of complexes of the same homotopy type and give some examples.
Rao, Y., & Yang, G. (2016). CONSTRUCTION OF HOMOTOPY EQUIVALENCE OF TRUNCATED COMPLEXES. International Electronic Journal of Algebra, 19(19), 110-118. https://doi.org/10.24330/ieja.266196
AMA
Rao Y, Yang G. CONSTRUCTION OF HOMOTOPY EQUIVALENCE OF TRUNCATED COMPLEXES. IEJA. June 2016;19(19):110-118. doi:10.24330/ieja.266196
Chicago
Rao, Yanping, and Gang Yang. “CONSTRUCTION OF HOMOTOPY EQUIVALENCE OF TRUNCATED COMPLEXES”. International Electronic Journal of Algebra 19, no. 19 (June 2016): 110-18. https://doi.org/10.24330/ieja.266196.
EndNote
Rao Y, Yang G (June 1, 2016) CONSTRUCTION OF HOMOTOPY EQUIVALENCE OF TRUNCATED COMPLEXES. International Electronic Journal of Algebra 19 19 110–118.
IEEE
Y. Rao and G. Yang, “CONSTRUCTION OF HOMOTOPY EQUIVALENCE OF TRUNCATED COMPLEXES”, IEJA, vol. 19, no. 19, pp. 110–118, 2016, doi: 10.24330/ieja.266196.
ISNAD
Rao, Yanping - Yang, Gang. “CONSTRUCTION OF HOMOTOPY EQUIVALENCE OF TRUNCATED COMPLEXES”. International Electronic Journal of Algebra 19/19 (June 2016), 110-118. https://doi.org/10.24330/ieja.266196.
JAMA
Rao Y, Yang G. CONSTRUCTION OF HOMOTOPY EQUIVALENCE OF TRUNCATED COMPLEXES. IEJA. 2016;19:110–118.
MLA
Rao, Yanping and Gang Yang. “CONSTRUCTION OF HOMOTOPY EQUIVALENCE OF TRUNCATED COMPLEXES”. International Electronic Journal of Algebra, vol. 19, no. 19, 2016, pp. 110-8, doi:10.24330/ieja.266196.
Vancouver
Rao Y, Yang G. CONSTRUCTION OF HOMOTOPY EQUIVALENCE OF TRUNCATED COMPLEXES. IEJA. 2016;19(19):110-8.