[1] Adams, J. F.: Stable homotopy and generalised homology. Chicago Lectures in Mathematics. University of Chicago Press, Chicago, IL. Reprint of the 1974 original
[2] Ara, Dimitri:
Higher quasi-categories vs higher Rezk spaces. J. K-Theory, 14(3):701–749
MR 3350089
[3] Ayala, David, Francis, John:
Fibrations of ∞-categories. High. Struct., 4(1):168–265
MR 4074276
[4] Barwick, Clark: (infinity, n)-Cat as a closed model category. ProQuest LLC, Ann Arbor, MI. Thesis (Ph.D.)–University of Pennsylvania
[5] Bergner, Julia E.:
Three models for the homotopy theory of homotopy theories. Topology, 46(4):397–436
MR 2321038
[6] Bergner, Julia E.:
A survey of (∞,1)-categories. In Towards higher categories, volume 152 of IMA Vol. Math. Appl., pages 69–83. Springer, New York
MR 2664620
[7] Bergner, Julia E., Rezk, Charles:
Comparison of models for (∞,n)-categories, I. Geom. Topol., 17(4):2163–2202
MR 3109865
[8] Bergner, Julia E., Rezk, Charles:
Comparison of models for (∞,n)-categories, II. J. Topol., 13(4):1554–1581
MR 4186138
[9] Brito, Pedro Boavida de:
Segal objects and the Grothendieck construction. In An alpine bouquet of algebraic topology, volume 708 of Contemp. Math., pages 19–44. Amer. Math. Soc., Providence, RI
MR 3807750
[10] Bousfield, A. K., Kan, D. M.: Homotopy limits, completions and localizations. Lecture Notes in Mathematics, Vol. 304. Springer-Verlag, Berlin-New York
[11] Calaque, Damien, Scheimbauer, Claudia:
A note on the (∞,n)-category of cobordisms. Algebr. Geom. Topol., 19(2):533–655
MR 3924174
[12] Cisinski, Denis-Charles:
Higher categories and homotopical algebra, volume 180 of Cambridge Studies in Advanced Mathematics. Cambridge University Press, Cambridge
MR 3931682
[13] Elmendorf, A. D., Křı́ž, I., Mandell, M. A., May, J. P.: Modern foundations for stable homotopy theory. In Handbook of algebraic topology, pages 213–253. North-Holland, Amsterdam
[14] Gagna, Andrea, Harpaz, Yonatan, Lanari, Edoardo:
Fibrations and lax limits of (∞,2)-categories. Available as arxiv:2012.04537v1
http://arxiv.org/pdf/2012.04537v1
[15] Gaitsgory, Dennis, Rozenblyum, Nick:
A study in derived algebraic geometry. Vol. I. Correspondences and duality, volume 221 of Mathematical Surveys and Monographs. American Mathematical Society, Providence, RI
MR 3701352
[16] Gaitsgory, Dennis, Rozenblyum, Nick:
A study in derived algebraic geometry. Vol. II. Deformations, Lie theory and formal geometry, volume 221 of Mathematical Surveys and Monographs. American Mathematical Society, Providence, RI
MR 3701353
[17] Gepner, David, Groth, Moritz, Nikolaus, Thomas:
Universality of multiplicative infinite loop space machines. Algebr. Geom. Topol., 15(6):3107–3153
MR 3450758
[18] Heuts, Gijs, Moerdijk, Ieke:
Left fibrations and homotopy colimits. Math. Z., 279(3-4):723–744
MR 3318247
[20] Hirschhorn, Philip S.:
Model categories and their localizations, volume 99 of Mathematical Surveys and Monographs. American Mathematical Society, Providence, RI
MR 1944041
[21] Hovey, Mark: Model categories. Volume 63 of Mathematical Surveys and Monographs. American Mathematical Society, Providence, RI
[22] Joyal, André: Notes on quasi-categories. preprint. Unpublished notes (accessed 08.02.2021)
[23] Joyal, André: The theory of quasi-categories and its applications. Unpublished notes (accessed 08.02.2021)
[24] Joyal, André, Tierney, Myles:
Quasi-categories vs Segal spaces. In Categories in algebra, geometry and mathematical physics, volume 431 of Contemp. Math., pages 277–326. Amer. Math. Soc., Providence, RI
MR 2342834
[25] Kazhdan, D., Varshavskiı̆, Ya.:
The Yoneda lemma for complete Segal spaces. Funktsional. Anal. i Prilozhen., 48(2):3–38
MR 3288174
[26] Lurie, Jacob:
Higher topos theory, volume 170 of Annals of Mathematics Studies. Princeton University Press, Princeton, NJ
MR 2522659
[28] Lurie, Jacob:
On the classification of topological field theories. In Current developments in mathematics, 2008, pages 129–280. Int. Press, Somerville, MA
MR 2555928
[29] Lurie, Jacob: Spectral algebraic geometry. Unpublished notes (accessed 08.02.2021), February 2018
[30] Mazel-Gee, Aaron:
A user’s guide to co/cartesian fibrations. Grad. J. Math., 4(1):42–53
MR 3999274
[32] Nikolaus, Thomas, Schreiber, Urs, Stevenson, Danny:
Principal ∞-bundles: general theory. J. Homotopy Relat. Struct., 10(4):749–801
MR 3423073
[33] Nikolaus, Thomas, Schreiber, Urs, Stevenson, Danny:
Principal ∞-bundles: presentations. J. Homotopy Relat. Struct., 10(3):565–622
MR 3385700
[36] Rasekh, Nima:
Quasi-categories vs. Segal spaces: Cartesian edition. J. Homotopy Relat. Struct
MR 4343074
[39] Rasekh, Nima:
Cartesian fibrations and representability. Homology, Homotopy and Applications, 24(2):135–161
MR 4467022
[40] Reedy, Christopher Leonard: Homology of Algebraic Theories. ProQuest LLC, Ann Arbor, MI. Thesis (Ph.D.)–University of California, San Diego
[41] Rezk, Charles:
A model for the homotopy theory of homotopy theory. Trans. Amer. Math. Soc., 353(3):973–1007
MR 1804411
[42] Rezk, Charles:
A Cartesian presentation of weak n-categories. Geom. Topol., 14(1):521–571
MR 2578310
[43] Riehl, Emily, Shulman, Michael:
A type theory for synthetic ∞-categories. High. Struct., 1(1):147–224
MR 3912054
[44] Riehl, Emily, Verity, Dominic:
Fibrations and Yoneda’s lemma in an ∞-cosmos. J. Pure Appl. Algebra, 221(3):499–564
MR 3556697
[46] Riehl, Emily, Verity, Dominic:
Elements of ∞-Category Theory. Cambridge Studies in Advanced Mathematics. Cambridge University Press
MR 4354541
[48] Stevenson, Danny:
Covariant model structures and simplicial localization. North-West. Eur. J. Math., 3:141–203
MR 3683375
[49] Toën, Bertrand:
Vers une axiomatisation de la théorie des catégories upérieures. K-Theory, 34(3):233–263
MR 2182378
[51] Verity, D. R. B.:
Weak complicial sets. I. Basic homotopy theory. Adv. Math., 219(4):1081–1149
MR 2450607