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Original Articles

A spectral, mapping theorem for the exponential function in ltnear transport theory

Pages 655-667 | Received 04 Jan 1985, Published online: 19 Aug 2006

References

  • Derndinger , R. 1980 . Ueber das Spektrum positiver Generatoren . Math. Z. , 172 : 281 – 293 .
  • Dunford , N. and Schwartz , J. T. 1958 . Linear Operators, I. General Theory , New York : Wiley .
  • Greiner , G. 1982 . Asymptotics in the linear Transport Theory , 71 – 98 . Tuebingen, Sommersemester : Semesterbericht Funktionalanalysis .
  • Hille , E. and Phillips , R. S. 1957 . Functional Analysis and Semi-groups, , Revised Edition. , Vol. vo1.31 , AMS Colloqium Publ. . Providence, R.I.
  • Kaper , H. G. , Lekkerkerker , C. G. and Hejtmanek , J. 1982 . Spectral Methods in Linear Transport Theory , Basel : Birkhaeuser Verlag .
  • Kato , T. 1966 . Perturbation Theory for Linear Operators , Springer Verlag .
  • Schaefer , H. H. 1974 . Banach Lattices and Positive Operators , Springer Verlag .
  • Voigt , J. 1980 . A Perturbation Theorem for the Essential Spectral Radius of Strongly Continuous Semigroups . Mh. Math. , 90 : 153 – 161 .
  • Voigt , J. 1982 . Spectral Properties of the Neutron Transport Equation . J. Math. Anal. Appl. , to appear
  • Voigt , J. 1984 . Positivity in Time Dependent Linear Transport Theory . Acta Applicandae Mathematicae , 2 : 311 – 331 .

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