•  Carlos Bosch, Thomas E. Gilsdorf, Claudia Gómez;  Mackey first countability and docile spaces,  to appear in Acta. Math. Sinica, 2009.

•  Thomas E. Gilsdorf;  Espacios localmente convexos y algunos resultados de George Mackey: (1916 - 2006),  (Locally convex spaces and some results of George Mackey: (1916 - 2006));  Miscelanea Matemática,  vol. 47, (2008), 39 - 53.  

•  Thomas E. Gilsdorf; Etnomatemáticas de los Otomíes (Ethnomathematics of the Otomies);  Estudios de Cultura Otopame, vol. 6,  Institute of Anthropology, National University of Mexico (UNAM), (2008), 167 - 181.

•  Thomas E. Gilsdorf; Ethnomathematics of the Inkas; in: The Encyclopedia of the History of Science, Technology, and Medicine in Non-Western Cultures,  H. Selin, Editor Springer-Verlag (electronic)  (2008).

•  Thomas E. Gilsdorf;  Strictly webbed convenient locally convex spaces;  International Journal of Mathematical Analysis , vol. 1, no. 16, (2007), 775-782.

•  Carlos Bosch, Thomas E. Gilsdorf, Claudia Gómez, Rigoberto Vera;  Local  completeness of  l_p(E), 1 ≤ p < ∞ ; International Journal of Mathematics & Mathematical Sciences, vol. 31, no. 11, (2002), 651-657.

•  Carlos Bosch, Armando García, Thomas E. Gilsdorf.  Some properties of  l_∞(E) inherited from E; International Journal of Mathematics (Japan),  vol. 2, no. 11, (2002),  1061-1066.

•  Thomas E. Gilsdorf;  Matemáticas de los Incas; FICOM, no. 8, (2001),  1-3.

•  José Aguayo, Thomas E. Gilsdorf;  Non-Archimedean vector measures and integral  operators;  in P-Adic Functional Analysis, A. Katsaras, W. Schikhof, L. Van Hamme Eds., Marcel Dekker, (2001), 1-11.

•  Thomas E. Gilsdorf;  Inca mathematics; in Mathematics Across Cultures, The History of Non-Western Mathematics, H. Selin, Ed., Kluwer, (2000),  189-203.

•  Jerzy Kakol, Thomas E. Gilsdorf, Luís Sánchez Ruíz;  Baire-likeness of spaces l_∞(E) and c₀(E); Period. Math. Hungary, vol.  40, no. 1, (2000),  31-35.

•  Thomas E. Gilsdorf;  Pre-Columbian Native American number systems, in Combined  Proceedings for the Sixth and Seventh Midwest History of Mathematics Conferences,  Lacrosse, WI, (1999),  66-73, (non- refereed). 

•  Thomas E. Gilsdorf, Jerzy Kakol;  On some non-Archimedean closed graph theorems, in  P-Adic Functional Analysis, W. Schikhof, C. Pérez-García, J. Kakol, Eds.,  Marcel Dekker, (1997), 153-158.

•  Thomas E. Gilsdorf; Una nota sobre espacios localmente completos (A note on fast  complete spaces);  Journal of the Colombian Math. Society, vol. 29, no. 2, 1995 (1997), 113-117.

•  Carlos Bosch, Thomas E. Gilsdorf;  Strictly barrelled disks in inductive limits of  quasi-(LB) spaces; International Journal of Mathematics & Mathematical Sciences,  vol. 19, no. 4, (1996),  727-732.

•  Jozef Burzyk, Thomas E. Gilsdorf; Some remarks about Mackey convergence;  International Journal of Mathematics & Mathematical Sciences, vol. 18, no. 4,  (1995),  659-664.

•  Carlos Bosch, Thomas E. Gilsdorf, Jan Kucera;  Remarks on the uniform boundedness  principle; in Topological Vector Spaces, Algebras, and Related Topics, Pitman, (1994), 16-18.

•  Thomas E. Gilsdorf; Hereditary and locally reflexive properties of fast complete spaces, Reporte Interno, No. 136, CINVESTAV, Mexico City (Mexico),  (1993),  1-7, (non refereed).

•   Thomas E. Gilsdorf; Boundedly compatible webs and strict Mackey convergence; Mathematische Nachrichten, vol. 159, (1992), 139-147.

•   Thomas E. Gilsdorf; Regular inductive limits of  K spaces;  Collectanea Mathematica, vol. 42, no. 1,  (1992),  45-49.

•   Thomas E. Gilsdorf; Mackey convergence and quasi-sequentially webbed spaces; International Journal of Mathematics & Mathematical Sciences, vol. 14,  no. 1, (1991),  17-26.

•   Carlos Bosch, Thomas E. Gilsdorf, Jan Kucera;  A necessary and sufficient condition for weakly bounded sets to be strongly bounded; Anales del Instituto de Matemáticas  (UNAM), vol. 28, (1988),  1-5.

•   Thomas E. Gilsdorf; Bounded sets in L(E,F); International Journal of Mathematics & Mathematical Sciences, vol. 12, no. 3, (1989),  447-450.

•   Thomas E. Gilsdorf; The Mackey convergence condition for spaces with webs; International Journal of Mathematics & Mathematical Sciences, vol. 11, no. 3,  (1988), 473-484.