Completely positive linear mappings, non-Hamiltonian by Oseledetc

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170. 171. 172. 173. 174. 175. 176. 177. 178. 179. 180. 181. 182. 183. 184. 185. 186. 187. 276 D. I. Rogach, "Asymptotics of the eigenvalues and eigenfunctions of a certain boundary value problem," in: Investigations in Modern Problems of Summation and Approximation of Functions and Their Applications [in Russian], Dnepropetrovsk (1972), pp. 151-155. G. V. Rozenblyum, "On the distribution of eigenvalues of the first boundary value problem in unbounded domains," Dokl. Akad. Nauk SSSR, 200, No. 5, 1034-1036 (1971).

7, 77-81 (1970). K. Maruo, "Asymptotic distribution of eigenvalues of nonsymmetric operators associated with strongly elliptic sequilinear forms," Osaka J. , ~, No. 3, 547-560 (1972). K. Maruo, "The asymptotic formulas for eigenvalues of elliptic operators which degenerate at the boundary," Proc. Jpn. , 48, No. 7, 454-457 (1972)o K. Maruo and H. Tanabe, "On the asymptotic distribution of eigenvalues of operators associated with strongly elliptic sesquilinear forms," Osaka J. , 8, No. 3, 323345 (1971).

Shamma, "Asymptotic eigenfunctions of mixed problems of Stekloff's type," Z. Angew. Math. , 23, No. i, 1-12 (1972). S. E. Shamma, "On the asymptotic solutions of a generalized eigenvalue problem," Z. Angew. Math. , 24, No. i, 131-134 (1973). N. Shimakura, "Quelques exemples des ~-fonctions d'Epstein pour les op4rateurs elliptiques d4g~n4r~s du second ordre," Proc. Jpn. , 45, No. I0, 866-871 (1969). N. Shimakura, "Quelques exemples des ~-fonctions d'Epstein pour les op4rateurs elliptiques d4g~n~r~s du second ordre.

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