Lomp C. On the semiprime smash product question. In: International Conference on Noncommutative Rings and their Applications. Vol Contemporary Mathematics 634. France, Lens: American Math. Soc.; 2015. Edit

[2008-15] Lomp C. Regular and biregular module algebras .

[2006-38] Lomp C. Idempotent submodules .

[2017-17] Lomp C, Sant'Ana A, Santos RL. Panov's theorem for weak Hopf algebras .Edit

Lomp C. A note on extending Hopf actions to rings of quotients of module algebras. Beiträge Algebra Geom.. 2006;47:137-146.Edit

Lomp C. Modules whose small submodules have Krull dimension. J. Pure Appl. Algebra. 1998;133:197-202.Edit

[2009-21] Lomp C, Sant'Ana A. Comparability, Distributivity and non-commutative φ-rings .Edit

Lomp C. Duality for partial group actions. Int. Electron. J. Algebra. 2008;4:53-62.Edit

Lomp C, Özcan A.. Fleury's spanning dimension and chain conditions on non-essential elements in modular lattices. Colloq. Math.. 2011;124:133-144.Edit

Lomp C, Pansera D. A note on a paper by Cuadra, Etingof and Walton. Communications in Algebra. 2017;45(8):3402-3409.Edit

Lomp C. When is a smash product semiprime? A partial answer. J. Algebra. 2004;275:339-355.Edit

Lomp C, Sant'Ana A. Chain and distributive coalgebras. J. Pure Appl. Algebra. 2007;211:581-595.Edit

Lomp C. On the notion of `retractable modules' in the context of algebras. Palest. J. Math.. 2014;3:343-355.Edit

Lomp C. On semilocal modules and rings. Comm. Algebra. 1999;27:1921-1935.Edit

Lomp C, van den Berg J. All hereditary torsion theories are differential. J. Pure Appl. Algebra. 2009;213:476-478.Edit

[2006-32] Lomp C, Sant'Ana A. Chain and Distributive Coalgebras .Edit

Lomp C, Rodrigues V. Covering coalgebras and dual non-singularity. Appl. Categ. Structures. 2008;16:195-211.Edit

[2008-18] Lomp C, van den Berg J. All hereditary torsion theories are differential .Edit

Lomp C. Prime elements in partially ordered groupoids applied to modules and Hopf algebra actions. J. Algebra Appl.. 2005;4:77-97.Edit

[2004-2] Lomp C. Prime elements in partially ordered groupoids applied to modules and Hopf algebra actions .

[2006-27] Lomp C. An example of an indecomposable module without non-zero hollow factor modules. .

Lomp C. Integrals in Hopf algebras over rings. Comm. Algebra. 2004;32:4687-4711.Edit

Lomp C, Matczuk J. A note on semicentral idempotents. Communications in Algebra. 2017;45:2735-2737.Edit

Lomp C. An example of an indecomposable module without non-zero hollow factor modules. Turkish J. Math.. 2007;31:415-419.Edit

Lomp C, Puczylowski E. A note on dimension modules. Communications in Algebra. 2015;43(6):2267-2271.Edit