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Kjeld Bagger Laursen
Department of Mathematics, University of Copenhagen
Universitetsparken 5, 2100 København Ø;
tlf (+45) 35 32 06 90
e-mail: laursen@math.ku.dk


List of publications (1992- )

(List of older publication may be found at http://www.math.ku.dk/~laursen/publlist.htm)
  • 55. Introduction to Banach Algebras, Operators, and Harmonic Analysis, H G Dales, Pietro Aiena, Jörg Eschmeier, Kjeld Laursen, and George Willis), London Mathematical Society, Student texts 57, Cambridge University Press, Cambridge 2003
  • 54. (δ)ecomposa(β)ility, in Operator Theory and Banach Algebras, Conference Proceedings, Rabat (Morocco), April 1999, Theta, Bucharest 2003
  • 53. An introduction to local spectral theory (with M M Neumann), xii + 591 pp., London Mathematical Society Monographs, New Series 20, Clarendon Press, Oxford 2000
  • 52. It takes two, but sometimes one will do [dvi], Proceedings of the International Workshop on Operator Theory, July 1997, Cefalu, Sicily, Supplemento ai Rendiconti del Circolo Matematico di Palermo, serie II, numero 56, anno 1998, pp. 49-57
  • 51. Browder spectrum through local spectral theory [dvi], Proceedings of the International Conference on Banach Algebras ba97, July-August 1997, Blaubeuren, Germany, de Gruyter, 1998, pp. 287-301
  • 50. Essential spectra through local spectral theory [dvi], Proc. Amer. Math. Soc. 125 (1997), pp. 1425-1434
  • 49. On analytic solutions of the equation (T-) f() = x (with M. M. Neumann), Seminar Notes in Functional Analysis, Louisiana State University (1994), 256-265
  • 48. Operators with tacked spectra [dvi], (with M. Mbekhta), Proc. Royal Irish Academy (Series A), (1997) no. 1, 19-30
  • 47. On Riesz theory of multipliers in commutative Banach algebras [dvi], (with P. Aiena), Proc. Royal Irish Academy (Series A), vol. 96A (1996), 184-193
  • 46. Operators with finite chain length and the ergodic theorem (with M. Mbekhta), Proc. Amer. Math. Soc., 123 (1995), 3443-3448
  • 45. Local spectral properties of commutators (with V. G. Miller and M. M. Neumann), Proc. Edinburgh Math. Soc., 38 (1995), 313-329
  • 44. Local spectral theory and spectral inclusions (with M. M. Neumann), Glasgow Math. J., 26 (1994), 331-343 (MR 95k 47002)
  • 43. Closed range multipliers and generalized inverses (with M. Mbekhta), Studia Math., 107 (1993), 127-135 (MR 94i 47052)
  • 42. Multipliers with closed range on regular commutative Banach algebras (with P. Aiena), Proc. Amer. Math. Soc., 121 (1994), 1039-1048 (MR94j 46051)
  • 41. Multipliers and local spectral theory, Functional Analysis and Operator Theory, Banach Center Publications, vol. 30 (1994), Institute of Mathematics, Polish Academy of Sciences, Warszawa (MR 95e 47003)
  • 40. Multipliers with natural local spectra on commutative Banach algebras (with J. Eschmeier and M. M. Neumann), J.Functional Analysis, 138 (1996), 273-294
  • 39. Asymptotic intertwining and spectral inclusions on Banach spaces (with M. M. Neumann), Czechoslovak. Math. J., 43 (118) (1993), 483-497 (94k 47007)
  • 38. Spectral subspaces and automatic continuity (thesis for the degree of Doctor of Science), Copenhagen 1991
  • 37. Automatic continuity of intertwiners in topological vector spaces, in Progress in Functional Analysis, Proceedings of the Peniscola Meeting 1990 on the occasion of the 60th birthday of Professor M. Valdivia, ed. J. Bonet et al, Elsevier Science Publishers B.V., Amsterdam 1991 (MR 92k 47039)
  • 36. Automatic continuity of intertwining linear operators on Banach spaces(with M. M. Neumann), Rendiconti del Circolo Matematico di Palermo (series II) 40 (1991), 325-341 (MR 94f 46063)
  • 35. Local spectral properties of multipliers on Banach algebras (with M. M. Neumann), Archiv Math. 58 (1992), 368-375 (MR 93e 46058)
  • 34. Decomposable multipliers and applications to harmonic analysis (with M. M. Neumann), Studia Math. 101 (2) (1992), 193-214 (MR 93a 46102)
  • 33. Operators with finite ascent, Pac. J. Math. 152 (1992), 323-336 (MR 93f 47003)

Bachelorprojekter

Jeg kan tilbyde at være vejleder på matematikprojekter med et didaktisk/pædagogisk tilsnit. Det kan være
  • projekter af mere teoretisk karakter (eksempel: Forskningsbaseret matematikundervisning)
  • projekter af mere praktisk karakter (eksempel: Udbygninger af kurset TværMat, blok 3, 2007)
  • blandinger (eksempel: tilrettelæggelse og gennemførelse af matematik-emneforløb, inkl. evalueringer)
Kom og tal med mig om mulighederne; de er mangfoldige.

My other life:


This page updated November 27, 2006