Bruns-Gubeladze K-theory defined by some three-dimensional polytopes

Author:

Popelenskii Th. Yu.

Publisher

Pleiades Publishing Ltd

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Reference5 articles.

1. J. Milnor, Introduction to Algebraic K-Theory (Princeton University Press, Princeton, NJ; University of Tokyo Press, Tokyo, 1971).

2. W. Bruns and J. Gubeladze, “Higher Polyhedral K-Groups,” J. Pure Appl. Algebra 184 (2–3), 175–228 (2003).

3. W. Bruns and J. Gubeladze, “Polyhedral K 2,” Manuscr. Math. 109 (3), 367–404 (2002).

4. S. O. Faramarzi, “Polytopal Linear Groups and Balanced 3-Polytopes,” Comm. Algebra, 37 (12), 4391–4415 (2009).

5. Th. Yu. Popelensky [Popelenskii] and M. V. Prikhod’ko, “Bruns–Gubeladze K-Groups for Quadrangular Pyramid,” in: Topology, Sovremennaya Matematika. Fundamental’nye Napravleniya, 51 (PFUR, Moscow, 2013). pp. 142–151 [in Russian].

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1. An example of Bruns-Gubeladze K-theory defined by three dimensional polytope;Publications de l'Institut Math?matique (Belgrade);2015

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