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Zur Theorie der semialgebraischen Wege und Intervalle über einem reell abgeschlossenen Körper

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Géométrie Algébrique Réelle et Formes Quadratiques

Part of the book series: Lecture Notes in Mathematics ((LNM,volume 959))

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Literatur

  1. P.J. Cohen, Decision procedures for real and p-adic fields, Comm. Pure Appl. Math. 22, 131–151 (1969).

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  2. M. Coste, Ensembles semi-algebriques, this volume.

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  3. H. Delfs, M. Knebusch, Semialgebraic topology over a real closed field I: Paths and components in the set of rational points of an algebraic variety, Math. Z. 177, 107–129 (1981).

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  5. H. Delfs, M. Knebusch, On the homology of algebraic varieties over real closed fields, erscheint demnächst, preprint Univ. Regensburg 1981.

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  6. W.D. Geyer, Dualität bei abelschen Varietäten über reell abgeschlossenen Körpern, J. reine angew. Math. 293/294, 62–66 (1977).

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Jean-Louis Colliot-Thélène Michel Coste Louis Mahé Marie-Françoise Roy

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© 1982 Springer-Verlag

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Delfs, H., Knebusch, M. (1982). Zur Theorie der semialgebraischen Wege und Intervalle über einem reell abgeschlossenen Körper. In: Colliot-Thélène, JL., Coste, M., Mahé, L., Roy, MF. (eds) Géométrie Algébrique Réelle et Formes Quadratiques. Lecture Notes in Mathematics, vol 959. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0062260

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  • DOI: https://doi.org/10.1007/BFb0062260

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