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Quotients of semi-algebraic spaces

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References

  • [Be] Becker, E.: On the real spectrum of a ring and its applications to semialgebraic geometry. Bull. Am. Math. Soc. (N.S.)15, 19–60 (1986)

    Google Scholar 

  • [BCR] Bochnak, J., Coste, M., Roy, M.-F.: Géométrie Algébrique Réelle. Berlin Heidelberg New York: Springer 1987

    Google Scholar 

  • [Br] Brumfiel, G.W.: Quotient spaces for semi-algebraic equivalence relations. Math. Z.195, 69–78 (1987)

    Google Scholar 

  • [D] Delfs, H.: The homotopy axiom in semialgebraic cohomology. J. Reine Angew. Math.355, 108–128 (1985)

    Google Scholar 

  • [DK1] Delfs, H., Knebusch, M.: Semialgebraic topology over a real closed field II: Basic theory of semialgebraic spaces. Math. Z.178, 175–213 (1981)

    Google Scholar 

  • [DK2] Delfs, H., Knebusch, M.: On the homology of algebraic varieties over real closed fields. J. Reine Angew. Math.335, 122–163 (1982)

    Google Scholar 

  • [DK3] Delfs, H., Knebusch, M.: Separation, retractions and homotopy extension in semialgebraic spaces. Pac. J. Math.114, 47–71 (1984)

    Google Scholar 

  • [DK4] Delfs, H., Knebusch, M.: Locally semialgebraic spaces. Springer Lecture Notes in Mathematics1173. Berlin Heidelberg New York: Springer 1985

    Google Scholar 

  • [Ho] Hochster, M.: Prime ideal structure in commutative rings. Trans. Am. Math. Soc.142, 43–60 (1969)

    Google Scholar 

  • [HS] Huber, R., Scheiderer, C.: A relative notion of local completeness in semialgebraic geometry. To appear in Arch. Math.

  • [P] Prestel, A.: Einführung in the Mathematische Logik und Modelltheorie. Braunschweig Wiesbaden: Vieweg 1986

    Google Scholar 

  • [R] Robson, R.: Embedding semi-algebraic spaces. Math. Z.183, 365–370 (1983)

    Google Scholar 

  • [S1] Schwartz, N.: Real closed spaces. Habilitationsschrift, München, 1984

  • [S2] Schwartz, N.: Open locally semi-algebraic maps. J. Pure Appl. Algebra53, 139–169 (1988)

    Google Scholar 

  • [S3] Schwartz, N.: The basic theory of real closed spaces. Regensburger Math. Schriften15 (1987)

  • [S4] Schwartz, N.: Inverse real closed spaces. In preparation

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Scheiderer, C. Quotients of semi-algebraic spaces. Math Z 201, 249–271 (1989). https://doi.org/10.1007/BF01160681

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