nLab Jiří Vanžura

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Selected writings

On vector bundles and certain G-structures over low-dimensional CW-complexes:

• Martin Čadek, Jiří Vanžura, On oriented vector bundles over CW-complexes of dimension 6 and 7, Comment. Math. Univ. Carolin. 33,4 (1992) 727–736 (pdf)

• Martin Čadek, Jiří Vanžura, On the classification of oriented vector bundles over 5-complexes, Czechoslovak Mathematical Journal, Vol. 43 (1993), No. 4, 753–764 (dml:128427)

• Martin Čadek, Jiří Vanžura, On the existence of 2-fields in 8-dimensional vector bundles over 8-complexes, Commentationes Mathematicae Universitatis Carolinae, vol. 36 (1995), issue 2, pp. 377-394 (dml-cz:118764)

• Martin Čadek, Jiří Vanžura, On $Sp(2)$ and $Sp(2) \cdot Sp(1)$-structures in 8-dimensional vector bundles, Publicacions Matemàtiques Vol. 41, No. 2 (1997), pp. 383-401 (jstor:43737249)

• Martin Čadek, Jiří Vanžura, On 4-fields and 4-distributions in 8-dimensional vector bundles over 8-complexes, Colloquium Mathematicum (1998), 76 (2), pp 213-228 (web)

• Martin Čadek, Jiří Vanžura, Almost quaternionic structures on eight-manifolds, Osaka J. Math. Volume 35, Number 1 (1998), 165-190 (euclid:1200787905)

• Martin Čadek, Jiří Vanžura, Various structures in 8-dimensional vector bundles over 8-manifolds, Banach Center Publications (1998) Volume: 45, Issue: 1, page 183-197 (dml:208903)

• Martin Čadek, Michael Crabb, Jiří Vanžura, Obstruction theory on 8-manifolds, manuscripta math. 127 (2008), 167-186 (arXiv:0710.0734)

• Martin Čadek, Michael Crabb, Jiří Vanžura, Quaternionic structures, Topology and its Applications Volume 157, Issue 18, 1 December (2010), Pages 2850-2863 (doi:10.1016/j.topol.2010.09.005)

On $C^\infty$-rings:

• Peter Michor, Jiří Vanžura: Characterizing algebras of $C^\infty$-functions on manifolds, Comment. Math. Univ. Carolin. 37 3 (1996) 519–521

  [arXiv:math/9404228, eudml:247941, pdf]

Related entries

• 5-manifold, 8-manifold

• G-structure

• quaternion-Kähler manifold

• Sp(n).Sp(1)

• Spin(4), Spin(5), Spin(8)

• triality

• quaternion-Kähler manifold

• Euler class

category: people