A sufficient condition for proj1 χ = 0

Michigan Mathematical Journal

Volumn 44, Issue 1, 1997, Pages 149-156

  Braun, Rüdiger W ^a   Vogt, Dietmar ^b  

^a HEINRICH HEINE UNIVERSITY   (Germany)

^b UNIVERSITY OF WUPPERTAL   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0003124710     PISSN: 00262285     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (13)

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2. R. W. Braun, R. Meise, and D. Vogt, Applications of the projective limit functor to convolution and partial differential equations, Advances in the theory of Fréchet spaces (T. Terzioǧlu, ed.) (Istanbul 1987, NATO ASI Series C, vol. 287), pp. 29-46, Kluwer, Dordrecht, 1989.
3. N. Math. Nachr. 168 (1994), 19-54.
4. L. Frerick and J. Wengenroth, A sufficient condition for vanishing of the derived projective limit functor, Arch. Math. (Basel) 67 (1996), 296-301.
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7. V. P. Palamodov, The protective limit functor in the category of linear topological spaces, Math. USSR-Sb. 4 (1968), 529-559.
8. V. S. Retakh, Subspaces of a countable inductive limit, Soviet Math. Dokl. 11 (1970), 1384-1386; translation of Dokl. Akad. Nauk SSSR 194 (1970), no. 6.
9. V. S. Retakh, Subspaces of a countable inductive limit, Soviet Math. Dokl. 11 (1970), 1384-1386; translation of Dokl. Akad. Nauk SSSR 194 (1970), no. 6.
10. D. Vogt, Lectures on projective spectra of (DF) spaces, Seminar lectures, AG Funktionalanalysis, Düsseldorf/Wuppertal, 1987.
11. _. Topics on projective spectra of (LB)-spaces. Advances in the theory of Fréchet spaces (T. Terzioǧlu, ed.) (Istanbul 1987, NATO ASI Series C, vol. 287). pp. 11-27, Kluwer, Dordrecht, 1989.
12. J. Wengenroth, Retractive (LF) spaces, Dissertation, Trier, 1995.
13. _. Acyclic inductive spectra of Fréchet spaces, Studia Math. 120 (1996), 247-258.