[1]Anderson, D. W.. Fibrations and geometric realizations. Bull. Amer. Math. Soc. 84 (5), (1978), 765–788.
[2]Artin, M., Grothendieck, A. and Verdier, J. L.Théorie des topos et cohomologie etale des schémas (SGA 4), Lecture Notes in Math. vol. 270 (Springer, 1972).
[3]Bird, G. J., Kelly, G. M., Power, A. J. and Street, R. H.. Flexible limits for 2-categories. J. Pure Appl. Alg. 61 (1989), 1–27.
[4]Blackwell, R., Kelly, G. M. and Power, A. J.. Two-dimensional monad theory. J. Pure Appl. Alg. 59 (1989), 1–41.
[5]Bousfield, A. K. and Kan, D. M.. Homotopy limits, completions and localizations. Lecture Notes in Math vol. 304 (Springer, 1972).
[6]Chachólski, W. and Scherer, J.. Homotopy theory of diagrams. Mem. Amer. Math. Soc. 155 (736) (2002).
[7]Dwyer, W. G., Hirschhorn, P. S., Kan, D. M. and Smith, J. H.Homotopy limit functors on model categories and homotopical categories. Math Surveys Monogr. vol. 113 (2004).
[8]Garner, R.. Cofibrantly generated natural weak factorisation systems. ArXiv:math/0702290, 2007.
[9]Gaunce Lewis, L. Jr., and Mandell, M. A.. Modules in monoidal model categories. J. Pure Appl. Alg. 210 (2007), 395–421.
[10]Giraud, J.. Cohomologie Non Abélienne. (Springer, 1971).
[11]Gray, J.. Closed categories, lax limits, and homotopy limits. J. Pure Appl. Alg. 19 (1980), 127–158.
[12]Grothendieck, A.. Revêtements étales et groupe fondamental (SGA 1). Lecture Notes in Math. vol. 224 (Springer, 1971).
[13]Hirschhorn, P.. Model categories and their localizations. Math. Surveys Monogr. vol. 99 (2002).
[14]Hovey, M.. Model categories. Math Surveys Monogr. vol. 63 1998.
[15]Joyal, A. and Tierney, M.. Strong stacks and classifying spaces. In Category Theory (Como 1990), Lecture Notes in Math. vol. 1488 (Springer, 1991), 213–236.
[16]Kelly, G. M.. Doctrinal adjunction. In Kelly and Street [19], pages 257–280.
[17]Kelly, G. M.. Basic concepts of enriched category theory. London Math. Soc. Lecture Note. 64 (Cambridge University Press, 1982. Available online in the Reprints in Theory and Applications of Categories.
[18]Kelly, G. M.. Elementary observations on 2-categorical limits. Bull. Austral. Math. Soc. 39 (2) (1989), 301–317.
[19]Kelly, G. M. and Street, R. H., editors. Category Seminar (Proc. Sem. Sydney 1972/1973), Lecture Notes in Math. vol. 420 (Springer, 1974).
[20]Kelly, G. M. and Street, R. H.. Review of the elements of 2-categories. In Kelly and Street [19], pages 75–103.
[21]Lack, S.. Homotopy-theoretic aspects of 2-monads. ArXiv:math/0607646, 2006. To appear in J. Homotopy and Related Structures.
[22]May, J. P.. The geometry of iterated loop spaces, Lecture Notes in Maths. vol. 271 (Springer, 1972).
[23]Power, J. and Robinson, E.. A characterisation of pie limits. Math. Proc. Camb. Phil. Soc. 110 (1) (1991), 33–47.
[24]Rezk, C.. A model category for categories. Available from the author's web page, 1996.
[25]Schwede, S. and Shipley, B.. Algebras and modules in monoidal model categories. Proc. London Math. Soc. 80 (2) (2000), 491–511.
[26]Shulman, M.. Homotopy limits and colimits and enriched homotopy theory. ArXiv:math/0610194, 2006.
[27]Street, R.. Limits indexed by category-valued 2-functors. J. Pure Appl. Alg. 8 (1976), 149–181.
[28]Thomason, R. W.. Cat as a closed model category. Cah. de Topol. Géom. Différ. XXI (3) (1980), 305–324.