A modified Cauchy kernel is introduced over unbounded domains whose complement contains nonempty open sets. Basic results on Clifford analysis over bounded domains are now carried over to this more general context and to functions that are no longer assumed to be bounded. In particular Plemelj formu
Clifford analysis with higher order kernel over unbounded domains
β Scribed by Li, X.; Qiao, Y.; Xu, Y.
- Book ID
- 120257390
- Publisher
- Taylor and Francis Group
- Year
- 2008
- Tongue
- English
- Weight
- 230 KB
- Volume
- 53
- Category
- Article
- ISSN
- 1747-6933
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π SIMILAR VOLUMES
## Abstract Higher even order linear differential operators with unbounded coefficients are studied. For these operators the eigenvalues of the characteristic polynomials fall into distinct classes or clusters. Consequently the spectral properties, deficiency indices and spectra, of the underlying
## Abstract Differential operators of higher order with unbounded coefficients are analyzed with respect to deficiency index and spectra. The eigenvalues fall into clusters of distinct size and each cluster contributes separately to the deficiency index and spectra.