[1] Adjei, I. and Dube, T., The Banaschewski extension and some variants of openness, Houston Journal of Mathematics 47, no.1, 2021, 245 - 261.
[2] Banaschewski, B., Dube, T., Gilmour, C. and Walters-Wayland, J., Oz in pointfree topology, Quaestiones Mathematicae, 32(2) (2009), 215 - 227.
[3] Bayih, T., Dube, T. and Ighedo, O., On the Menger and almost Menger properties in locales, Applied General Topology 22, no. 1 (2021), 199 - 221.
[4] Bhattacharjee, P. and Dube, T., On fraction-dense algebraic frames, Algebra Universalis (2022), 83:6,18 pages.
[5] Bhattacharjee, P. and Dube, T., On the sobriety of the inverse topology, Algebra Universalis 76 (2016), 445-454.
[6] Dube, T., Structures in Frames, PhD thesis, University of Durban-Westville (1992).
[7] Dube, T., Separability in locales, Quaestiones Mathematicae 17 (1994), no. 3, 333-338.
[8] Dube, T., The Tamano-Dowker type theorems for nearness frames, Journal of Pure and Applied Algebra 99 (1995) l - 7.
[9] Dube, T., Paracompact and locally fine nearness frames, Topology and its Applications 62 (1995), no. 3, 247–253.
[10] Dube, T., A short note on separable frames, Commentationes Mathematicae Universitatis Carolinae 37,2 (1996) 375-377.
[11] Dube, T., A note on complete regularity and normality, Quaestiones Mathematicae 19 (1996), no. 3-4, 467-478.
[12] Dube, T., Strong nearness frames, Proceedings Symposium on Categorical Topology (Rondebosch, 1994), 103–112, Univ. Cape Town, Rondebosch, 1999.
[13] Dube, T., Sigma-compactness via Nearness, Kyungpook Mathematical Journal. (39) 1999, 207 - 214.
[14] Dube, T. and Valov, V., Generalized tri-quotient maps and Cech-completeness, Commentationes Mathematicae Universitatis Carolinae, 42,1 (2001) 187-194.
[15] Dube, T. Balanced and closed-generated filters in frames, Quaestiones Mathematicae 26 (2003), 73 - 81.
[16] Dube, T., On Compactness of Frames, Algebra Universalis 51 (2004) 411 – 417.
[17] Dube, T., Irreducibility in pointfree topology, Quaestiones Mathematicae 27 (2004), no. 3, 231-241.
[18] Dube, T., Notes on uniform frames, Quaestiones Mathematicae 27 (2004), 9 - 20.
[19] Dube, T., Bounded quotients of frames, Quaestiones Mathematicae 28 (2005), 55-72.
[20] Dube, T., Submaximality in locales, Topology Proceedings 29 No. 2 (2005), pp. 431-444.
[21] Dube, T., An algebraic view of weaker forms of realcompactness, Algebra Universalis 55 (2006) 187 - 202.
[22] Dube, T., Katetov revisited: a frame-theoretic excursion, Quaestiones Mathematicae 30 (2007), 365 – 380.
[23] Dube, T., Pointfree functional compactness, Acta Mathematica Hungarica, 116(3) (2007), 223 - 237.
[24] Dube, T. and Matutu, P., Pointfree pseudocompactness revisited, Topology and its Applications 154 (2007) 2056-2062.
[25] Dube, T. and Matutu, P., A few points on pointfree pseudocompactness, Quaestiones Mathematicae 30 (2007), no. 4, 451 - 464.
[26] Dube, T. and Walters-Wayland, J., Coz-onto Frame Maps and Some Applications, Applied Categorical Structures (2007) 15: 119 - 133.
[27] Dube, T. and Walters-Wayland, J., Weakly Pseudocompact Frames, Applied Categorical Structures (2008) 16: 749-761.
[28] Dube, T., Realcompactness and certain types of subframes, Algebra Universalis 58 (2008) 181 - 202.
[29] Dube, T., A Little More on Coz-Unique Frames, Applied Categorical Structures (2009) 17: 63 - 73.
[30] Dube, T., Remote points and the like in pointfree topology, Acta Mathematica Hungarica 123 (2009), no. 3, 203 - 222.
[31] Dube, T., Some ring-theoretic properties of almost P-frames, Algebra Universalis 60 (2009) 145-162.
[32] Dube, T. and Matlabyana, M., Notes concerning characterizations of quasi-F frames, Quaestiones Mathematicae, 32 (2009), no. 4, 551- 567.
[33] Dube, T., Some algebraic characterizations of F-frames, Algebra Universalis, 62 (2009), 273-28.
[34] Dube, T., Concerning P-frames, essential P-frames, and strongly zero-dimensional frames, Algebra Universalis 61 (2009), no. 1,115 - 138.
[35] Dube, T. and Mugochi, M.M., Zero-dimensionality in structured frames, Far East Journal of Mathematical Sciences 40 (2010), no. 1, 121 - 136.
[36] Dube, T. and Naidoo, I., On openness and surjectivity of lifted frame homomorphisms, Topology and its Applications, 157 (2010), 2159 - 2171.
[37] Dube, T., Notes on Pointfree Disconnectivity with a Ring-theoretic Slant, Applied Categorical Structures 18 (2010), no.1, 55 - 72.
[38] Dube, T., Contracting the socle in rings of continuous functions, Rendiconti del Seminario Matematico della Universit`a di Padova, 123 (2010), 37 - 53.
[39] Dube, T., On the ideal of functions with compact support in pointfree function rings, Acta Mathematica Hungarica, 129(2010), 205 - 226.
[40] Dube, T. and Mugochi, M.M., Thoughts on quotient-fine nearness frames, Applied Categorical Structures, 19 (2011), 511 - 521.
[41] Dube, T. and Mugochi, M.M., A note on almost uniform nearness frames, Quaestiones Mathematicae, 34(2) (2011), 247 - 263.
[42] Dube, T. and Naidoo, I., Erratum to “On openness and surjectivity of lifted frame homomorphisms”, Topology and its Applications, 157 (2011), 2257 - 2259.
[43] Dube, T. and Matlabyana, M., Concerning variants of C-embedding in pointfree topology, Topology and its Applications, 158 (2011), 2307 - 2321.
[44] Dube, T., A broader view of the almost Lindelof property, Algebra Universalis, 65 (2011), 263 - 276.
[45] Dube, T., Real ideals in pointfree rings of continuous functions, Bulletin of the Australian Mathematical Society, 83 (2011), 338 - 352.
[46] Dube, T., Notes on the socle of certain types of f-rings, Bulletin of the Iranian Mathematical Society, Vol 38, No.2, (2012), 517 - 528.
[47] Dube, T. and Naidoo, I., When lifted frame homomorphisms are closed, Topology and its Applications, 159 (2012), 3049 - 3058.
[48] Dube, T., Extending and contracting maximal ideals in the function rings of pointfree topology, Bulletin Mathematique de la Societe des Sciences Mathematiques de Roumanie Tome 55 (103), No. 4, 2012, 365 - 374.
[49] Dube, T. and Naidoo, I., Round squares in the category of Frames, Houston Journal of Mathematics, 39 (2) (2013), 453-473.
[50] Dube, T., Coherence classes of ideals on normal lattices with applications to C(X), Mathematica Slovaca (2013), Vo. 63, Issue 4, 679 - 692.
[51] Dube, T., A note on relative pseudocompactness in the category of frames, Bulletin of the Australian Mathematical Society (2013), Vol. 87, Issue 01, 120 - 130.
[52] Dube, T., The hull-kernel and inverse topologies as frames, Algebra Universalis (2013) Vol. 70, Issue 2, 197 - 212.
[53] Dube, T., Iliadis, S., van Mill, J. and Naidoo, I., Universal frames, Topology and its Applications 160 (2013), 2454 - 2464.
[54] Dube, T. and Matlabyana, M., Cozero complemented frames, Topology and its Applications, 16 (2013), 1345 - 1352.
[55] Dube, T. and Ighedo, O., Comments regarding d-ideals of certain f-rings, Journal of Algebra and its Applications 12 (2013), 1350008 (16 pages).
[56] Dube, T., Mugochi, M.M. and Naidoo, I., Cech-completeness in pointfree topology, Quaestiones Mathematicae 37:1 (2014), 49 - 65.
[57] Dube, T., Naidoo, I. and Ncube, C., Isocompactness in the category of locales, Applied Categorical Structures 22 (2014), 727 -739.
[58] Dube, T., Iliadis, S., van Mill, J. and Naidoo, I., A pseudocompact completely regular frame which is not spatial, Order (2014) 31: 115 - 120.
[59] Dube, T., Naidoo, I. and Ncube, C., Nearly realcompact frames, Topology and its Applications 168 (2014), 25 - 39.
[60] Dube, T., Naidoo, I. and Ncube, C., On a generalization of pointfree realcompactness, Topology and its Applications 163 (2014), 80 - 92.
[61] Dube, T. and Ighedo, O., Two functors induced by certain ideals of function rings, Applied Categorical Structures 22 (2014), 663 - 681.
[62] Dube, T. and Ighedo, O., On z-ideals of pointfree function rings, Bulletin of the Iranian Mathematical Society 40 (2014), 657 - 675.
[63] Dube, T., Concerning maximal l-ideals of rings of continuous integer-valued functions, Algebra Universalis, 72 (2014), 359 - 370.
[64] Dube, T., Pseudocompact supports in pointfree topology, Houston Journal of Mathematics 40 (2014), 601 - 620.
[65] Dube, T. and Mugochi, M.M., Localic remote points revisited, Filomat, 29(1) (2015), 111 - 120.
[66] Dube, T. and Naidoo, I., More on uniform paracompactness in pointfree topology, Mathematica Slovaca, 65 (2015), 273-288.
[67] Dube, T. and Nsonde Nsayi, J., When rings of continuous functions are weakly regular, Bulletin of the Belgian Mathematical Society, Simon Stevin, 22 (2015), 213-226.
[68] Dube, T. and Nsonde Nsayi, J., When certain prime ideals in rings of continuous functions are minimal or maximal, Topology and its Applications 192 (2015), 98-112.
[69] Dube, T. and Ighedo, O., More ring-theoretic characterizations of P-frames, Journal of Algebra and its Applications 14(5) (2015), 150061 (8 pages).
[70] Dube, T. and Ighedo, O., Covering maximal ideals with minimal primes, Algebra Universalis, 74 (2015), 411 - 424.
[71] Dube, T., Georgiou, D.N., Megaritis, A.C. and Moshokoa, S.P., A study of covering dimension for the class of finite lattices, Discrete Mathematics 338 (2015), 1096-1110.
[72] Dube, T., Ideals associated with realcompactness in pointfree function rings, Quaestiones Mathematicae 38(6) (2015), 885 - 899.
[73] Dube, T. and Nsonde Nsayi, J., A note on spaces that are finitely an F-space, Topology and its Applications 202 (2016), 365-356.
[74] Dube, T. and Ighedo, O., Higher order z-ideals in commutative rings, Miskolc Mathematical Notes 17 (2016), 171-185.
[75] Dube, T. and Ighedo, O., More on locales in which every open sublocale is zembedded, Topology and its Applications 201 (2016), 110-123.
[76] Dube, T. and Ighedo, O., Characterising points which make P-frames, Topology and its Applications 200 (2016), 146-159.
[77] Dube, T. and Nsonde Nsayi, J., Another ring-theoretic characterization of boundary spaces, Houston Journal of Mathematics 42 (2016), 709 - 722.
[78] Dube, T., A note on lattices of z-ideals of f-rings, New York Journal of Mathematics 22 (2016), 351-361.
[79] Dube, T., On maps between Stone- ˇ Cech compactifications induced by lattice homomorphisms, Filomat 30 (2016) 2465-2474.
[80] Dube, T., Georgiou, D.N., Megaritis, A.C. and Sereti, F., Studying the Krull dimension of finite lattices under the prism of matrices, Filomat 31 (2017), 2901-2915.
[81] Dube, T., Naidoo, I. and Nasirzadeh, N., Pseudocompleteness in the category of locales, Topology and its Applications 231 (2017), 113 -127.
[82] Dube, T., A note on weakly pseudocompact locales, Applied General Topology 18 (2017), 131-141.
[83] Dube, T., When spectra of lattices of z-ideals are Stone-Cech compactifications, Mathematica Bohemica 142 (2017), 323 -336.
[84] Dube, T., Commutative rings in which zero-components of essential primes are essential, Journal of Algebra and its Applications 16 (2017), 17502024 (15 pages).
[85] Dube, T., When Boole commutes with Hewitt and Lindel¨of, Applied Categorical Structures 25 (2017), 1097- 1111.
[86] Dube, T. and Ighedo, O., On lattices of z-ideals of function rings, Mathematica Slovaca 68 (2018), 271 -284.
[87] Dube, T. and Ighedo, O., Concerning the summand intersection property in function rings, Houston Journal of Mathematics 44 (2018), 1029 - 1049.
[88] Dube, T., On quasi-normality of function rings, Rocky Mountain Journal of Mathematics 40 (2018) 157-179.
[89] Dube, T., Some connections between frames of radical ideals and frames of z-ideals, Algebra Universalis 79 (2018), 18 pages.
[90] Dube, T., Maximal Lindel¨of locales, Applied Categorical Structures (2019) 27:687–702.
[91] Dube, T., Rings in which sums of d-ideals are d-ideals, Journal of the Korean Mathematical Society 56 (2019), 539-558.
[92] Dube, T., and Sithole, L., On the sublocale of an algebraic frame induced by the d-nucleus, Topology and its Applications 263 (2019), 90 - 106.
[93] Dube, T., On the socle of an algebraic frame, Bulletin Mathematique de la Societe des Sciences Mathematiques de Roumanie Tome 110 (2019), 371 - 385.
[94] Dube, T., First steps going down on algebraic frames, Hacettepe Journal of Mathematical Statistics 48 (2019), 1792-1807.
[95] Dube, T., Concerning P-sublocales and disconnectivity, Applied Categorical Structures 27 (2019), 365 - 383.
[96] Dube, T., Ghirati, M. and Nazari, A., Rings in which idempotents generate maximal or minimal ideals, Algebra Universalis, 81 (2020), article 30.
[97] Dube, T., On the maximal regular ideal of pointfree function rings, and more, Topology and its Applications 273 (2020), 106960.
[98] Dube, T. and Sarpoushi Robat M., On densely normal sublocales, Topology and its Applications 275 (2020), 107015.
[99] Dube, T., Estaji, A.A. and Sarpoushi, Robat M., Some relative normality properties in locales, Mathematica Slovaca, 70 (2020), 779-794.
[100] Dube, T. and Stephen, D.N., On ideals of rings of continuous functions associated with sublocales, Topology and its Applications 284 (2020), 107360.
[101] Dube, T., Amenable and locally amenable algebraic frames, Order 37 (2020), 509-528.
[102] Dube, T., Characterizing realcompact locales via remainders, Georgian Mathematical Journal, vol. 28, no. 1, 2021, pp. 59-72.
[103] Dube, T. and Parsinia, M., On the Sum of z◦-Ideals in Two Classes of Subrings of C(X), Bulletin of the Iranian Mathematical Society 47, 1069–1080 (2021).
[104] Dube, T. and Taherifar, A., On the lattice of annihilator ideals and its applications, Communications in Algebra Vol. 49:6, 2021, 2444-2456.
[105] Dube, T. and Stephen, D.N., Mapping Ideals to Sublocales. Applied Categorical Structures Vol. 29, 747–772 (2021).
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