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[2] A. Tonolo, On global controllability of linear time dependent con- trol systems, Note Acc. Lincei s. 9, v. 1 (1990), 329–333.
[3] A. Tonolo, On the existence of a finest equivalent linear topology, Comm. Algebra 20(2), (1992) pp. 437–455; Erratum ibid. 22(6), (1994), p. 2317.
[4] D. N. Dikranjan-A. Tonolo, On the lattice of linear module topologies, Comm. Algebra 21(1), (1993) pp. 275–298.
[5] D. N. Dikranjan-A. Tonolo, On a characterization of linear com- pactness, Riv. Mat. Pura ed Appl. 17, (1995) pp. 95–106.
[6] A. Tonolo, On a class of minimal topological modules, Proceed- ings of Conference ”Abelian groups and modules”, A.Facchini and C.Menini (eds.) Padova 1994, Kluwer 343, (1995) pp. 459–466.
[7] A. Tonolo, The Total C-Denseness in Module Categories, Ann. Univ. Sofia, Fac. Mat. Inf., livre 1 -Math ́ematiques, vol. 88, (1995).
[8] A. Tonolo, On the classes of dense and closed subobjects, Journal of Pure and Applied Algebra 110, (1996) pp. 81–89.
[9] A. Tonolo, Total C-denseness, Comm. Algebra 24(7), (1996) pp. 2325–2339.
[10] R. Colpi-G. D’Este-A. Tonolo, Quasi-Tilting Modules and Counter Equivalences, J.Algebra 191, (1997) pp. 461–494.
[11] R. Colpi-A. Tonolo-J. Trlifay, Partial Cotilting Modules and the Lattices Induced by Them, Comm. Algebra 25(10), (1997) pp. 3225–3237.
[12] A. Tonolo, On a duality with “less than usual” reflexive abstract modules, Lecture Notes in Pure And Applied Mathematics 201, (1998) pp.403-409.
[13] D. Dikranjan-A. Tonolo, On minimality of powers of minimal ω-bounded abelian groups, Proc. Amer. Math. Soc. 127(10), (1999) pp. 3101–3110.
[14] A. Tonolo, Generalizing Morita duality: a homological approach, J. Algebra 232, (2000) pp. 282-298.
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[16] A. Tonolo, On the complementarity of two quasi-tilting triples, Comm. Algebra, 29(1), 167-175 (2001).
[17] E. Gregorio-A. Tonolo, Weakly tilting bimodules, Forum Math. 13, (2001) pp. 589-614.
[18] K.R. Fuller-W.D. Burgess-A. Tonolo, A note on block triangular presentations of rings and finitistic dimension, Rend. Sem. Mat. Univ. Padova 105, (2001) pp.207–214.
[19] A. Tonolo, On a finitistic cotilting type duality, Comm. Algebra, 30(10), 5091-5106 (2002).
[20] A. Tonolo, Tilting Modules of Finite Projective Dimension: Sequentially Static and Costatic Modules, J. Algebra and its Applica- tions, Vol. 1, n. 3, (2002) pp.295–305.
[21] F. Mantese-P. Ruzicka-A. Tonolo, Cotilting versus Pure- Injective Modules, Pacific Journal of Mathematics 212, (2003) pp.321– 332.
[22] F. Mantese-A. Tonolo, Natural dualities, Algebras and Rep- resentation Theory, 7, (2004) pp. 43-52.
[23] A. Tonolo, Sequentially Reflexive Modules, Comm. Algebra 32, no. 12,(2004), 4573–4587.
[24] A. Tonolo, n-Cotilting and n-Tilting modules over ring exten- sions, Forum Math. 17, (2005) pp. 555-567.
[25] D. Dikranjan-C.Milan-A. Tonolo, A characterization of the maximally almost periodic abelian groups, J. Pure Appl. Algebra 197 (2005), no. 1-3, 23–41.
[26] M. Archetti-A. Tonolo, Partial tilting and cotilting bimod- ules, Journal of Algebra, 305 (2006), 321–359.
[27] R. Colpi-A. Tonolo-J. Trlifay, Perpendicular categories of infinite dimensional partial tilting modules and transfers of tilting tor- sion classes, J. Pure Appl. Algebra, 211 (2007), 223–234.
[28] F. Mantese-A. Tonolo, On classes defining a homological dimension, invited paper in Models, Modules and Abelian Groups, de Gruyter 2008, 431–444, e arXiv: 0801.1462v1 [math.RA] (2008).
[29] F. Mantese-A. Tonolo, Reflexivity in derived categories, arXiv: 0705.2537v1 [math.KT] (2007), Forum Math. 22/6, (2010) pp. 1161- 1191.
[30] R. Colpi-F. Mantese-A.Tonolo, Cotorsion pairs, torsion pairs, and Σ-pure injective cotilting modules, J. Pure Appl. Algebra 214, (2010), pp. 519–525.
[31] S. Bazzoni-F. Mantese-A.Tonolo, Derived equivalence in- duced by infinitely generated n-tilting modules, Proc. Amer. Math. Soc., in corso di stampa.
[32] R. Colpi-F. Mantese-A.Tonolo, When the heart of a faithful torsion pair is a module category, J. Pure Appl. Algebra 215, (2011), pp. 2923–2936.
[33] F. Mantese-A.Tonolo, On the heart associated with a torsion pair, Topology and its application 159, (2012), pp. 2483–2489.