Teoria geometrică a grupurilor (Romanian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Teoria geometrică a grupurilor" in Romanian language version.

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Martin Greendlinger, Dehn's algorithm for the word problem. Communications on Pure and Applied Mathematics^⁠(d), vol. 13 (1960), pp. 67–83.

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P. de la Harpe, Topics in geometric group theory. Chicago Lectures in Mathematics. University of Chicago Press, Chicago, IL, 2000.
Stillwell, John (2002), Mathematics and its history, Springer, p. 374, ISBN 978-0-387-95336-6
Roger Lyndon^⁠(d) and Paul Schupp^⁠(d), Combinatorial Group Theory, Springer-Verlag, Berlin, 1977. Reprinted in the "Classics in mathematics" series, 2000.

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Tim R. Riley, Higher connectedness of asymptotic cones. Topology^⁠(d), vol. 42 (2003), no. 6, pp. 1289–1352.
Linus Kramer, Saharon Shelah, Katrin Tent, and Simon Thomas. Asymptotic cones of finitely presented groups. Advances in Mathematics^⁠(d), vol. 193 (2005), no. 1, pp. 142–173.

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Z. Sela, The isomorphism problem for hyperbolic groups. I. Annals of Mathematics^⁠(d) (2), vol. 141 (1995), no. 2, pp. 217–283.

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Bruce Chandler and Wilhelm Magnus^⁠(d). The history of combinatorial group theory. A case study in the history of ideas. Studies in the History of Mathematics and Physical Sciences, vo. 9. Springer-Verlag, New York, 1982.
Martin Greendlinger, Dehn's algorithm for the word problem. Communications on Pure and Applied Mathematics^⁠(d), vol. 13 (1960), pp. 67–83.
Martin Greendlinger, An analogue of a theorem of Magnus. Archiv der Mathematik^⁠(d), vol. 12 (1961), pp. 94–96.
Roger Lyndon^⁠(d) and Paul Schupp^⁠(d), Combinatorial Group Theory, Springer-Verlag, Berlin, 1977. Reprinted in the "Classics in mathematics" series, 2000.
J.-P. Serre, Trees. Translated from the 1977 French original by John Stillwell^⁠(d). Springer-Verlag, Berlin-New York, 1980. ISBN: 3-540-10103-9.
Brian Bowditch^⁠(d), Hyperbolic 3-manifolds and the geometry of the curve complex. European Congress of Mathematics^⁠(d), pp. 103–115, Eur. Math. Soc., Zürich, 2005. From the Introduction:" Much of this can be viewed in the context of geometric group theory. This subject has seen very rapid growth over the last twenty years or so, though of course, its antecedents can be traced back much earlier. [...] The work of Gromov has been a major driving force in this. Particularly relevant here is his seminal paper on hyperbolic groups [Gr]."
Tim R. Riley, Higher connectedness of asymptotic cones. Topology^⁠(d), vol. 42 (2003), no. 6, pp. 1289–1352.
Linus Kramer, Saharon Shelah, Katrin Tent, and Simon Thomas. Asymptotic cones of finitely presented groups. Advances in Mathematics^⁠(d), vol. 193 (2005), no. 1, pp. 142–173.
B. Farb and L. Mosher. A rigidity theorem for the solvable Baumslag-Solitar groups. With an appendix by Daryl Cooper. Inventiones Mathematicae^⁠(d), vol. 131 (1998), no. 2, pp. 419–451.
Z. Sela, The isomorphism problem for hyperbolic groups. I. Annals of Mathematics^⁠(d) (2), vol. 141 (1995), no. 2, pp. 217–283.
M. Sapir, J.-C. Birget, E. Rips, Isoperimetric and isodiametric functions of groups. Annals of Mathematics^⁠(d) (2), vol 156 (2002), no. 2, pp. 345–466.
J.-C. Birget, A. Yu. Ol'shanskii, E. Rips, M. Sapir, Isoperimetric functions of groups and computational complexity of the word problem. Annals of Mathematics^⁠(d) (2), vol 156 (2002), no. 2, pp. 467-518.
M. R. Bridson, Fractional isoperimetric inequalities and subgroup distortion. Journal of the American Mathematical Society^⁠(d), vol. 12 (1999), no. 4, pp. 1103–1118.
M. J. Dunwoody and M. E. Sageev. JSJ-splittings for finitely presented groups over slender groups. Inventiones Mathematicae^⁠(d), vol. 135 (1999), no. 1, pp. 25–44.
I. Mineyev and G. Yu. The Baum–Connes conjecture for hyperbolic groups. Inventiones Mathematicae^⁠(d), vol. 149 (2002), no. 1, pp. 97–122.
M. Bonk and B. Kleiner. Conformal dimension and Gromov hyperbolic groups with 2-sphere boundary. Geometry & Topology^⁠(d), vol. 9 (2005), pp. 219–246.
M. Bestvina^⁠(d) and M. Feighn. Stable actions of groups on real trees. Inventiones Mathematicae^⁠(d), vol. 121 (1995), no. 2, pp. 287–321.