Address in Brussels
Vakgroep WiskundeCoimbra, Portugal (Centre for Mathematics of the University of Coimbra) Oct 2008 - Sept 2010
Toronto, Canada (York University) Jan - May 2007
Brno, Czech Republic (Eduard Cech Center for Algebra and Geometry) Oct - Dec 2006
The 89th Peripatetic Seminar on Sheaves and Logic was held on the weekend of 12th-13th December 2009 in Louvain-la-Neuve, Belgium.
Categories in Algebra, Geometry and Logic, a conference in honour of the sixtieth birthdays of Francis Borceux and Dominique Bourn, was held on the weekend of 10th-11th October 2008 in Brussel, Belgium. Here are the pictures.
Preprints
N. Martins-Ferreira and T. Van der Linden, A note on two commutators, submitted, November 2009, Pré-Publicações DMUC 09-47 (2009) 1-13.
J. M. Casas, E. Khmaladze, M. Ladra and T. Van der Linden, Some results on homology of Leibniz and Lie n-algebras, submitted, November 2009, Pré-Publicações DMUC 09-46 (2009) 1-19.
T. Everaert and T. Van der Linden, Galois theory and commutators, submitted, October 2009, Pré-Publicações DMUC 09-36 (2009) 1-20.
J. M. Casas and T. Van der Linden, A relative theory of universal central extensions, submitted, February 2009, arXiv:0908.3762v1.
(Almost) published articles
T. Everaert and T. Van der Linden, A note on double central extensions in exact Mal'tsev categories, Cah. Topol. Géom. Differ. Catég., accepted for publication, 2010.
Preprint Pré-Publicações DMUC 09-06 (2009) 1-8
D. Rodelo and T. Van der Linden, The third cohomology group classifies double central extensions, Theory Appl. Categ. 23 (2010), no. 8, 150-169.
J. Goedecke and T. Van der Linden, On satellites in semi-abelian categories: Homology without projectives, Math. Proc. Cambridge Philos. Soc. 147 (2009), no. 3, 629-657.
Preprint arXiv:0808.2798v2, final pdf (copyright Cambridge Philosophical Society)
T. Van der Linden, Simplicial homotopy in semi-abelian categories, J. K-Theory 4 (2009), no. 2, 379-390.
Preprint arXiv:math/0607076v1
T. Everaert, M. Gran and T. Van der Linden, Higher Hopf formulae for homology via Galois Theory, Adv. Math. 217 (2008), 2231-2267.
Preprint arXiv:math/0701815v2
M. Gran and T. Van der Linden, On the second cohomology group in semi-abelian categories, J. Pure Appl. Algebra 212 (2008), 636-651.
Preprint arXiv:math/0511357v3
J. Goedecke and T. Van der Linden, A comparison theorem for simplicial resolutions, J. Homotopy and Related Structures 2 (2007), no. 1, 109-126.
T. Everaert, R. W. Kieboom and T. Van der Linden, Model structures for homotopy of internal categories, Theory Appl. Categ. 15 (2005), no. 3, 66-94.
T. Everaert and T. Van der Linden, Baer invariants in semi-abelian categories II: Homology, Theory Appl. Categ. 12 (2004), no. 4, 195-224.
T. Everaert and T. Van der Linden, Baer invariants in semi-abelian categories I: General theory, Theory Appl. Categ. 12 (2004), no. 1, 1-33.
R. W. Kieboom, G. Sonck, T. Van der Linden and P. J. Witbooi, Weak (co)fibrations in categories of (co)fibrant objects, Homology, Homotopy and Appl. 5 (2003), no. 1, 345-386.
With Jone Intxaurraga Larrañaga, a translation of an old article written by George Janelidze
G. Z. Janelidze, On satellites in arbitrary categories, Bull. Georgian Acad. Sci. 82 (1976), no. 3, 529-532, in Russian. English translation, September 2008, arXiv:0809.1504v1.
My Ph.D. Thesis, defended in January 2006
T. Van der Linden, Homology and homotopy in semi-abelian categories, Ph.D. Thesis, Vrije Universiteit Brussel, 2006, arXiv:math/0607100.
