[1] Abbott, J.C., Implicational algebras, Bull. Math. R. S. Roumanie 11(1) (1967), 3-23.
[2] Abbott, J.C., Semi-boolean algebra, Mat. Vesnik 4(11) (1967), 177-198.
[3] Ara´ujo, J. and Kinyon, M., Independent axiom systems for nearlattices, Czech. Math. J. 61(4) (2011), 975-992.
[4] Burris, S. and Sankappanavar, H., “A Course in Universal Algebra”, Springer-Verlag, 1981.
[5] Celani, S. and Calomino, I., Stone style duality for distributive nearlattices, Algebra Universalis 71(2) (2014), 127-153.
[6] Celani, S. and Calomino, I., On homomorphic images and the free distributive lattice extension of a distributive nearlattice, Rep. Math. Logic 51 (2016), 57-73.
[7] Celani, S. and Calomino, I., Distributive nearlattices with a necessity modal operator, Math. Slovaca 69(1) (2019), 35-52.
[8] Chajda, I., Halaˇs, R., and K˚uhr, J., “Semilattice Structures”, Heldermann Verlag, 2007.
[9] Chajda, I. and KolAˇr´ık, M., Nearlattices, Discrete Math. 308(21) (2008), 4906-4913.
[10] Cornish, W.H. and Hickman, R.C., Weakly distributive semilattices, Acta Math. Hungar. 32(1) (1978), 5-16.
[11] Cornish, W.H. and Noor, A.S.A., Standard elements in a nearlattice, Bull. Austral. Math. Soc. 26(2) (1982), 185-213.
[12] Dean, R.A., Free lattices generated by partially ordered sets and preserving bounds, Canad. J. Math. 16 (1964), 136-148.
[13] Fried, E. and Gr¨atzer, G., Strong amalgamation of distributive lattices, J. Algebra 128(2) (1990), 446-455.
[14] Gonz´alez, L.J., The logic of distributive nearlattices, Soft Comput. 22(9) (2018), 2797-2807.

[15] Gonz´alez, L.J., Selfextensional logics with a distributive nearlattice term, Arch. Math. Logic 58 (2019), 219-243.
[16] Gonz´alez, L.J., Finite distributive semilattices, Appl. Categor. Struct. 30 (2022), 641-658.
[17] Gonz´alez, L.J., On the logic of distributive nearlattices, Math. Log. Q. 68(3) (2022), 375-385.
[18] Gonz´alez, L.J., Priestley-style duality for DN-algebras, Algebra Universalis 85(9) (2024), 1-26.
[19] Gonz´alez, L.J. and Calomino, I., A completion for distributive nearlattices, Algebra Universalis 80(48) (2019).
[20] Gonz´alez, L.J. and Calomino, I., Finite distributive nearlattices, Discrete Math. 344(9) (2021), 1-8.
[21] Gr¨atzer, G., “Lattice Theory: Foundation”, Birkh¨auser, 2011.
[22] Halaˇs, R., Subdirectly irreducible distributive nearlattices, Miskolc Math. Notes 7 (2006), 141-146.
[23] Hickman, R.C., Join algebras, Comm. Algebra 8(17) (1980), 1653-1685.
[24] Horn, A. and Kimura, N., The category of semilattices, Algebra Universalis 1(1) (1971), 26-38.
[25] Lakser, H., Lattices freely generated by an order and preserving certain bounds, Algebra Universalis 67(2) (2012), 113-120.
[26] Noor, A. and Cornish, W., Multipliers on a nearlattice, Comment. Math. Univ. Carolin. 27(4) (1986), 815-827.
[27] Pierce, B.C., “Basic Category Theory for Computer Scientists”, The MIT Press, 1991.
[28] Rasiowa, H., “An Algebraic Approach to Non-Classical Logics”, North-Holland, 1974.
[29] Van Alten, C.J., On the canonical lattice extension of a distributive nearlattice with a residuation operation, Quaest. Math. 22(2) (1999), 149-164.