[1]

O. Bratteli, G.A. Elliott, D.E. Evans, and A. Kishimoto. On the classification of C*-algebras of real rank zero. III. The infinite case. In Operator algebras and their applications, II (Waterloo, ON, 1994/1995), pages 11-72. Amer. Math. Soc., Providence, RI, 1998.

[2]

M. Dadarlat and S. Eilers. Approximate homogeneity is not a local property. J. Reine Angew. Math., 507:1-13, 1999.

[3]

M. Dadarlat and S. Eilers. Compressing coefficients while preserving ideals in the K-theory for C*-algebras. K-theory, 14:281-304, 1998.

[4]

M. Dadarlat and S. Eilers. The Bockstein map is necessary. Canad. Math. Bull., 42(3):274-284, 1999.

[5]

M. Dadarlat and G. Gong. A classification result for approximately homogeneous C*-algebras of real rank zero. Geom. Funct. Anal., 7(4):646-711, 1997.

[6]

M. Dadarlat and T.A. Loring. A universal multicoefficient theorem for the Kasparov groups. Duke Math. J., 84(2):355-377, 1996.

[7]

S. Eilers, T.A. Loring, and G.K. Pedersen. Morphisms of extensions of C^ *-algebras: pushing forward the Busby invariant. Adv. Math., 147(1):74-109, 1999.

[8]

S. Eilers. Invariants for AD Algebras. PhD thesis, Copenhagen University, November 1995.

[9]

S. Eilers. Künneth splittings and classification of C*-algebras with finitely many ideals. In Operator algebras and their applications (Waterloo, ON, 1994/1995), volume 13 of Fields Inst. Commun., pages 81-90. Amer. Math. Soc., Providence, RI, 1997.

[10]

D.E. Evans and Y. Kawahigashi. Quantum symmetries on operator algebras. monograph manuscript, 1996.

[11]

X. Jiang and H. Su. On a simple unital projectionless C*-algebra. Amer. J. Math., 121(2):359-413, 1999.

[12]

C. Pasnicu. Shape equivalence, nonstable K-theory and AH algebras. Preprint, 1996.

[13]

C. Pasnicu. On the AH algebras with the ideal property. J. Operator Theory, 43(2):389-407, 2000.