When matrices commute

Mathematica Scandinavica

Volumn 82, Issue 2, 1998, Pages 305-319

  Loring, Terry A ^a  

^a UNIVERSITY OF NEW MEXICO   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0032221877     PISSN: 00255521     EISSN: None     Source Type: Journal    
DOI: 10.7146/math.scand.a-13839     Document Type: Article

References (12)

1. B. Blackadar, Shape Theory for C*-algebras, Math. Scand. 56 (1985), 249-275.
2. M.-D. Choi, Almost commuting matrices need not be nearly commuting, Proc. Amer. Math. Soc. 102 (1988), 528-533.
3. K. R. Davidson, Almost commuting Hermitian matrices, Math. Scand. 56 (1985), 222-240.
4. S. Eilers, T. A. Loring and G. K. Pedersen, Morphisms of extensions of C*-algebras: pushing forward the Busby invariant, Adv. Math. (to appear).
5. P. Friis and M. Rørdam, Almost commuting self-adjoint matrices - a short proof of Huaxin Lin's theorem, J. Reine Angew. Math. (to appear).
6. G. Gong and H. Lin, Almost multiplicative morphisms and almost commutative matrices, preprint.
7. H. Lin, Almost commuting self-adjoint matrices and applications, in Fields Institute Communications, 13 (1997), 193-234.
8. H. Lin, Homomorphisms from C(X) into C*-algebras, Canad. J. Math. to appear.
9. H. Lin, Almost commuting unitary elements in purely infinite simple C*-algebras, Math. Ann. 303 (1995), 599-616.
10. T. A. Loring, K-theory and almost commuting matrices, Canad. J. Math. 40 (1988) 197-216.
11. T. A. Loring, Stable relations II: corona semiprojectivity and dimension-drop C*-algebras, Pacific J. Math 172 (1996), 461-475.
12. T. A. Loring, Lifting Solutions to Perturbing Problems in C*-Algebras, American Mathematical Society Providence, R.I. Fields Institute Monograph Series, 8 (1997).