MathSciNet search results:
   
   Matches for: Class=(57C15)
[This classification is no longer used since 1980 -- djr]
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   [1] 58 #24277 Scharlemann, Martin Non-PL imbeddings of $3$-manifolds.
   Amer. J. Math. 100 (1978), no. 3, 539--545. (Reviewer: Frank Quinn)
   57A35 (57C15)
   
   [2] 58 #24011 Walkup, David W. The Hirsch conjecture fails for
   triangulated $27$-spheres. Math. Oper. Res. 3 (1978), no. 3, 224--230.
   (Reviewer: D. Barnette) 52A25 (57C15)
   
   [3] 58 #18470 Johnson, F. E. A. A triangulation criterion. Mathematika
   25 (1978), no. 1, 110--114. (Reviewer: Gotz Brunner) 57C05 (57C15)
   
   [4] 58 #10551 Scotti, Fernanda; Torre, Anna Grafi triangolati
   tracciabili sul toro. (Italian) Istit. Lombardo Accad. Sci. Lett.
   Rend. A 110 (1976), no. 2, 520--530 (1977). (Reviewer: O. D'Antona)
   05C10 (57C15)
   
   [5] 58 #271 Garey, Michael R.; Johnson, David S.; Preparata, Franco
   P.; Tarjan, Robert E. Triangulating a simple polygon. Inform.
   Process. Lett. 7 (1978), no. 4, 175--179. (Reviewer: G. Berman) 05A99
   (52A25 57C15 68A10)
   
   [6] 57 #17658 Handel, Michael A resolution of stratification
   conjectures concerning CS sets. Topology 17 (1978), no. 2, 167--175.
   (Reviewer: L. Guillou) 57C15 (54E60)
   
   [7] 57 #5805 Jaeger, F. On parity patterns of even $Q$-angulations. J.
   Combinatorial Theory Ser. B 21 (1976), no. 3, 206--211. (Reviewer: D.
   Barnette) 05C10 (57C15)
   
   [8] 56 #16641 Vo Thanh Liem Some cellular subsets of the spheres.
   Pacific J. Math. 68 (1977), no. 1, 115--125. (Reviewer: Roger Fenn)
   57C15
   
   [9] 56 #16640 Stanley, Richard P. The upper bound conjecture and
   Cohen-Macaulay rings. Studies in Appl. Math. 54 (1975), no. 2,
   135--142. (Reviewer: P. McMullen) 57C15 (13H10 52A25)
   
   [10] 56 #6666 Homenko, M. P.; Ostroverhi\u\i, M. O. Genus of graphs
   that triangulate orientable $2$-manifolds. (Ukrainian) $\varphi
   $-transformations of graphs (Ukrainian), pp. 103--121, 366. Vidannja
   Inst. Mat. Akad. Nauk Ukraïn. RSR, Kiev, 1973. 57C15 (05C10)
   
   [11] 55 #9108 Gagliardi, Carlo Spezzamenti alla Heegaard per varietà
   $n$-dimensionali. Boll. Un. Mat. Ital. A (5) 13 (1976), no. 2,
   302--311. (Reviewer: C. B. Thomas) 57C15 (57C25 57A15)
   
   [12] 55 #9107 Ferri, Massimo; Gagliardi, Carlo Alcune proprietà
   caratteristiche delle triangolazioni contratte. Atti Sem. Mat. Fis.
   Univ. Modena 24 (1975), no. 2, 195--220 (1976). (Reviewer: C. B.
   Thomas) 57C15
   
   [13] 55 #9106 Bognár, M. A finite $2$-dimensional CW complex which
   cannot be triangulated. Acta Math. Acad. Sci. Hungar. 29 (1977), no.
   1--2, 107--112. (Reviewer: L. Guillou) 57C15
   
   [14] 55 #1361 Ferri, Massimo Una rappresentazione delle $n$-varietà
   topologiche triangolabili mediante grafi $(n+1)$-colorati. Boll. Un.
   Mat. Ital. B (5) 13 (1976), no. 1, 250--260. (Reviewer: Mario Pezzana)
   57C15
   
   [15] 54 #13926 Barnette, D.; Gannon, D. Manifolds with few vertices.
   Discrete Math. 16 (1976), no. 4, 291--298. (Reviewer: John G.
   Hocking) 57C25 (57C15)
   
   [16] 54 #8650 Galewski, David E.; Stern, Ronald J. Classification of
   simplicial triangulations of topological manifolds. Bull. Amer. Math.
   Soc. 82 (1976), no. 6, 916--918. (Reviewer: R. C. Kirby) 57C15
   
   [17] 54 #3710 Scharlemann, Martin Simplicial triangulation of
   noncombinatorial manifolds of dimension less than $9$. Trans. Amer.
   Math. Soc. 219 (1976), 269--287. (Reviewer: R. C. Kirby) 57D05 (57C15)
   
   [18] 53 #11618 Hamilton, A. J. S. The triangulation of $3$-manifolds.
   Quart. J. Math. Oxford Ser. (2) 27 (1976), no. 105, 63--70.
   (Reviewer: Mario Pezzana) 57C15
   
   [19] 53 #10624 Mara, Patrick Scott Triangulations for the cube. J.
   Combinatorial Theory Ser. A 20 (1976), no. 2, 170--177. (Reviewer:
   Ethan D. Bolker) 05B45 (52A20 57C15)
   
   [20] 53 #6574 Scharlemann, Martin Constructing strange manifolds with
   the dodecahedral space. Duke Math. J. 43 (1976), no. 1, 33--40.
   (Reviewer: Roger Fenn) 57C25 (57C15)
   
   [21] 53 #1602 Altshuler, A. A peculiar triangulation of the
   $3$-sphere. Proc. Amer. Math. Soc. 54 (1976), 449--452. (Reviewer:
   John Bryant) 57C15
   
   [22] 51 #14077 Ho, Chung Wu Deforming p. l. homeomorphisms on a convex
   polygonal $2$-disk. Pacific J. Math. 55 (1974), 427--439. (Reviewer:
   III Seebeck, C. L.) 57C15 (57A05)
   
   [23] 51 #11529 Ho, Chung Wu Deforming P. L. homeomorphisms on a convex
   $2$-disk. Bull. Amer. Math. Soc. 81 (1975), 726--728. (Reviewer: III
   Seebeck, C. L.) 57C15 (57A05)
   
   [24] 51 #10331 Hironaka, Heisuke Triangulations of algebraic sets.
   Algebraic geometry (Proc. Sympos. Pure Math., Vol. 29, Humboldt State
   Univ., Arcata, Calif., 1974), pp. 165--185. Amer. Math. Soc.,
   Providence, R.I., 1975. (Reviewer: Andre Galligo) 14B99 (32B20 57C15)
   
   [25] 51 #6826 Banchoff, Thomas F. Global geometry of polygons. I: The
   theorem of Fabricius-Bjerre. Proc. Amer. Math. Soc. 45 (1974),
   237--241. (Reviewer: Jr. Copeland, A. H.) 57C15 (14B05)
   
   [26] 50 #12814 Barnette, David Graph theorems for manifolds. Israel J.
   Math. 16 (1973), 62--72. (Reviewer: I. Z. Bouwer) 05C99 (57C15)
   
   [27] 50 #9665 Fisk, Steve Grötzsh's Heawood coloring theorem. Advances
   in Math. 15 (1975), 162--163. (Reviewer: H. V. Kronk) 05C15 (57C15)
   
   [28] 50 #3238 Treybig, L. B. Bounds in piecewise linear topology.
   Trans. Amer. Math. Soc. 201 (1975), 383--405. (Reviewer: L. Neuwirth)
   57C15
   
   [29] 49 #11521 Altshuler, Amos Combinatorial $3$-manifolds with few
   vertices. J. Combinatorial Theory Ser. A 16 (1974), 165--173.
   (Reviewer: D. Barnette) 57C15 (52A25)
   
   [30] 49 #9853 Fukuhara, Shinji On the Hauptvermutung of
   $5$-dimensional manifolds and $s$-cobordisms. J. London Math. Soc. (2)
   5 (1972), 549--555. (Reviewer: R. Schultz) 57C15
   
   [31] 49 #9852 Danaraj, Gopal; Klee, Victor Shellings of spheres and
   polytopes. Duke Math. J. 41 (1974), 443--451. (Reviewer: P. McMullen)
   57C15 (52A25)
   
   [32] 49 #6242 Altshuler, Amos; Steinberg, Leon Neighborly
   combinatorial $3$-manifolds with $9$ vertices. Discrete Math. 8
   (1974), 113--137. (Reviewer: D. Barnette) 57A10 (57C15)
   
   [33] 49 #1522 Sato, Hajime Constructing manifolds by homotopy
   equivalences. I. An obstruction to constructing ${\rm PL}$-manifolds
   from homology manifolds. Ann. Inst. Fourier (Grenoble) 22 (1972), no.
   1 271--286. (Reviewer: Perrin Wright) 57C15
   
   [34] 49 #110 Fisk, Steve Combinatorial structures on triangulations.
   III. Coloring with regular polyhedra. Advances in Math. 12 (1974),
   296--305. (Reviewer: R. C. Read) 05C15 (57C15)
   
   [35] 49 #109 Fisk, Steve Combinatorial structures on triangulations.
   II. Local colorings. Advances in Math. 11 (1973), 339--350. (Reviewer:
   R. C. Read) 05C15 (57C15)
   
   [36] 49 #108 Fisk, Steve Combinatorial structure on triangulations. I.
   The structure of four colorings. Advances in Math. 11 (1973),
   326--338. (Reviewer: R. C. Read) 05C15 (57C15)
   
   [37] 48 #7295 Glaser, Leslie C. On double suspensions of arbitrary
   nonsimply connected homology $n$-spheres. Topology of manifolds (Proc.
   Inst., Univ. Georgia, Athens, Ga., 1969), pp. 5--17. Markham, Chicago,
   Ill., 1970. (Reviewer: J. Kister) 57C15
   
   [38] 47 #1068 Barnette, David The triangulations of the $3$-sphere
   with up to $8$ vertices. J. Combinatorial Theory Ser. A 14 (1973),
   37--52. (Reviewer: W. G. Brown) 57C15
   
   [39] 46 #6393 Cutler, William H. A triangulation theorem for
   $F$-manifolds. General Topology and Appl. 2 (1972), 45--48. (Reviewer:
   N. Desolneux-Moulis) 58B99 (57A20 57C15)
   
   [40] 46 #6347 Brown, Robert F.; Stern, Ronald J. The number of roots
   in a simply-connected $H$-manifold. Trans. Amer. Math. Soc. 170
   (1972), 499--505. (Reviewer: B. G. Casler) 55D45 (57A15 57C15)
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