[1] F. Borceux, Handbook of categorical algebra, categories and structures, Cambridge University Press, Cambridge, 2
(1994), 291–348.
[2] H. Boustique, G. Richardson, Regularity: Lattice-valued Cauchy spaces, Fuzzy Sets and Systems, 190 (2012), 94–104.
[3] R. Bělohlávek, Fuzzy relation systems, foundation and principles, Klumer Academic/Plenum Publishers, New York,
Boston, Dordrecht, London, Moscow, 2002.
[4] G. Choquet, Convergences, Anna. University Grenoble, 23 (1948), 57–112.
[5] A. Craig, G. Jäger, A common framework for latticed-valued uniform spaces and probabilistic uniform limit spaces,
Fuzzy Sets and Systems, 160 (2009), 1177–1203.
[6] J. M. Fang, Stratified L-ordered convergence structures, Fuzzy Sets and Systems, 161 (2010), 2130–2149.
[7] J. M. Fang, Relationships between L-ordered convergence structures and strong L-topologies, Fuzzy Sets and Systems,
161 (2010), 2923–2944.
[8] J. M. Fang, Lattice-valued semiuniform convergence spaces, Fuzzy Sets and Systems, 195 (2012), 33–57.
[9] J. M. Fang, Stratified L-ordered quasiuniform limit spaces, Fuzzy Sets and Systems, 251 (2013), 51–73.
[10] J. M. Fang, Lattice-valued preuniform convergence spaces, Fuzzy Sets and Systems, 251 (2014), 52–70.
[11] J. M. Fang, Y. Yue, ⊤-Diagonal conditions and continuous extension theorem, Fuzzy Sets and Systems, 321 (2017),
73–89.
[12] P. V. Flores, R. N. Mohapatra, G. Richardson, Lattice-valued spaces: Fuzzy convergence, Fuzzy Sets and Systems,
157 (2006), 2706–2714.
[13] J. Gutiérrez García, M. A. De Prada Vicente, A. P. Šostak, A unified approach to the concept of fuzzy L-uniform
space, Topological and Algebraic Structures in Fuzzy Sets (S.E. Rodabaugh, E.P. Klement Eds.), Kluwer Academic
Publishers, 20 (2003), 81–114.
[14] J. A. Goguen, L-fuzzy sets, Journal of Mathematical Analysis and Applications, 18 (1967), 145–174.
[15] U. Höhle, Probabilistic topologies induced by L-fuzzy uniformities, Manuscripta Mathematica, 38 (1982), 289–323.
[16] U. Höhle, A. P. Šostak, Axiomatic foundations of fixed-basis fuzzy topology, in: U. Höhle, S. E. Rodabaugh (Eds.),
Mathematics of Fuzzy Sets, Logic, Topology and Measure Theory, Kluwer Academic Publishers, Boston, 3 (1999),
123–272.
[17] G. Jäger, A category of L-fuzzy convergence spaces, Quaestiones Mathematicae, 24 (2001), 501–507.
[18] G. Jäger, Subcategories of lattice-valued convergence spaces, Fuzzy Sets and Systems, 156 (2005), 1–24.
[19] G. Jäger, Pretopological and topological lattice-valued convergence spaces, Fuzzy Sets and Systems, 158 (2007),
424–435.
[20] G. Jäger, Fischer’s diagonal condition for lattice-valued convergence spaces, Quaestiones Mathematicae, 31 (2008),
11–25.
[21] G. Jäger, Lattice-valued convergence spaces and regularity, Fuzzy Sets and Systems, 159 (2008), 2488–2502.
[22] G. Jäger, Diagonal conditions for lattice-valued uniform convergence spaces, Fuzzy Sets and Systems, 210 (2013),
39–53.
[23] G. Jäger, M. H. Burton, Stratified L-uniform convergence spaces, Quaestiones Mathematicae, 28 (2005), 11–36.
[24] F. W. Lawvere, Metric spaces, generalized logic, and closed categories, Rend. del Seminario Matematico e Fisico
di Milano, 43 (1973), 135–166.
[25] H. Lai, D. Zhang, Closedness of the category of liminf complete fuzzy orders, Fuzzy Sets and Systems, 282 (2016),
86–98.
[26] L. Li, D. Zhang, On the relationship between limit spaces, many valued topological spaces, and many valued preorders,
Fuzzy Sets and Systems, 160 (2009), 1204–1217.
[27] L. Li, Q. Jin, On adjunctions between Lim, SL-Top, and SL-Lim, Fuzzy Sets and Systems, 182 (2011), 66–78.
[28] L. Li, Q. Jin, On stratified L-convergence spaces: Pretopological axioms and diagonal axioms, Fuzzy Sets and
Systems, 204 (2012), 40–52.
[29] L. Li, Q. Jin, p-Topologicalness and p-regularity for lattice-valued convergence spaces, Fuzzy Sets and Systems, 238
(2014), 26–45.
[30] E. Lowen, R. Lowen, P. Wuyts, The categorical topology approach to fuzzy topology and fuzzy convergence, Fuzzy
Sets and Systems, 40 (1991), 347–373.
[31] E. Lowen, R. Lowen, A topological universe extension of FTS, In:Applications of category theory to fuzzy sets,
(S.E. Rodabaugh, E.P. Klement, U. Höhle, eds.), Kluwer, Dordrecht, 14 (1992), 153–176.
[32] S. MacLane, Categories for the working mathematician, Second Edition, Graduate Texts in Mathematics, Springer,
New York, 5 (1998), 251–266.
[33] D. Orpen, G. Jäger, Lattice-valued convergence spaces: Extending the lattice context, Fuzzy Sets and Systems, 190
(2012), 1–20.
[34] B. Pang, J. M. Fang, L-fuzzy Q-convergence structures, Fuzzy Sets and Systems, 182 (2011), 53–65.
[35] B. Pang, On (L,M)-fuzzy convergence spaces, Fuzzy Sets and Systems, 238 (2014), 46–70.
[36] B. Pang, The category of stratified L-filter spaces, Fuzzy Sets and Systems, 247 (2014), 108–126.
[37] B. Pang, Degrees of separation properties in stratified L-generalized convergence spaces using residual implication,
Filomat, 31(20) (2017), 6293-6305.
[38] B. Pang, Stratified L-ordered filter spaces, Quaestiones Mathematicae, 40(5) (2017), 661-678.
[39] G. Preuss, Foundations of topology, Kluwer Academic Publishers, Dordrecht, Boston, London 2002.
[40] W. Yao, On many-valued stratified L-fuzzy convergence spaces, Fuzzy Sets and Systems, 159 (2008), 2503–2519.
[41] W. Yao, On L-fuzzifying convergence spaces, Iranian Journal of Fuzzy Systems, 6(1) (2009), 63–80.
[42] D. Zhang, An enriched category approach to many valued topology, Fuzzy Sets and Systems, 158 (2007), 349–366.
[43] L. A. Zadeh, Fuzzy sets, Information Control, 8(3) (1965), 338–353.
)