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Relative $K$-cycles and Elliptic Boundary Conditions
Author(s):
Guihua
Gong
Journal:
Bull. Amer. Math. Soc.
28
(1993),
104-108.
MSC (2000):
Primary 46L80, 46M20, 19K33, 35S15, 35G15
MathSciNet review:
1168515
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References |
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Additional information
References:
- [1]
- {APS} M. Atiyah, V. Patodi, and I. Singer, {\em Spectral asymmetry andriemannian geometry}. I, II, III, Math. Proc. Cambridge Philos. Soc. {\bf 77} (1975), 43--69;{\bf 78} (1975), 405--632; {\bf 79} (1976), 71--99. MR 397799
- [2]
- {BD1} P. Baum and R. Douglas, {\em Index theory, bordism, andK-homology,} Operator Algebras and $K$-Theory (R. G. Douglas and C. Schochet,eds.), Contemp. Math., vol. 10, Amer. Math. Soc., Providence, RI, 1982,pp. 1--31. MR
- [3]
- {BD2} \bysame, {\em Relative $K$-homology and$C^*$-algebra,} manuscript. MR
- [4]
- {BDT} P. Baum, R. Douglas, and M. Taylor, {\em Cycles and relativecycles in analytic $K$-homology,} J. Differential Geom. {\bf 30} (1989), 761--804. MR 1021372
- [5]
- {Bout} L. Boutet de Monvel, {\em Boundary problems forpseudodifferential operators,} Acta Math. {\bf 126} (1971), 11--51. MR 407904
- [6]
- {Hom} L. H\"omander, {\em The analysis of linear partialdifferential operators}. III, Springer, New York, 1985. MR
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Additional Information:
DOI:
10.1090/S0273-0979-1993-00349-5
PII:
S 0273-0979(1993)00349-5
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