Publications

Found 2268 results
[ Author(Asc)] Title Type Year
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L
Lopes SA. Primitive ideals of $U_q(\germ sl^+_n)$. Comm. Algebra. 2006;34:4523-4550.
Lopes CD, Gomes CP, Neto E, Sampaio P, Aguiar P, Pêgo AP. Microfluidic-based platform to mimic the in vivo peripheral administration of neurotropic nanoparticles. Nanomedicine. 2016;11:3205-3221.Edit
[2016-29] Lopes SA, Kadison L, Hernandez A. A Quantum Subgroup Depth .Edit
[2014-17] Lopes SA, Lourenço JN. A multiparameter family of irreducible representations of the quantum plane and of the quantum Weyl algebra .Edit
Lopes AM, Machado J., Pinto C., Galhano AM. Multidimensional scaling visualization of earthquake phenomena. Journal of Seismology. 2014;18:163-179.Edit
[2015-17] Lopes SA. Non-Noetherian generalized Heisenberg algebras .
Lopes AM, Machado J., Pinto C., Galhano AM. Fractional dynamics and MDS visualization of earthquake phenomena. Comput. Math. Appl.. 2013;66:647-658.Edit
Lopes SA, Lourenço J.. A multiparameter family of irreducible representations of the quantum plane and of the quantum Weyl algebra. Portugaliae Mathematica. 2015;72:407-419.Edit
Lopes SA. Primitive ideals and irreducible representations of $U_q(sl^+_4)$. Communications in Algebra. 2006;34(12):4523-4550.
Lopes SA. Non-Noetherian generalized Heisenberg algebras. Journal of Algebra and its Applications. 2017;16(4):1750064.
Lopes SA. Separation of variables for $U_q(\germsl_n+1)^+$. Canad. Math. Bull.. 2005;48:587-600.
Lopes SA. Separation of Variables for $U_q(\mathbfsl_n+1)^+$. Canadian Mathematical Bulletin. 2005;48(4):587-600.
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
[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. 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. 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, van den Berg J. All hereditary torsion theories are differential. J. Pure Appl. Algebra. 2009;213:476-478.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. On semilocal modules and rings. Comm. Algebra. 1999;27:1921-1935.Edit
[2008-18] Lomp C, van den Berg J. All hereditary torsion theories are differential .Edit
[2006-26] Lomp C, Rodrigues V. Covering coalgebras and dual non-singularity .Edit

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