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This article has been cited by the following publications. This list is generated based on data provided by Crossref.

Lange, Herbert and Newstead, Peter E. 2010. Affine Flag Manifolds and Principal Bundles. p. 165.
  • CrossRef
  • Google Scholar

Teixidor i Bigas, Montserrat 2010. Existence of vector bundles of rank two with fixed determinant and sections. Proceedings of the Japan Academy, Series A, Mathematical Sciences, Vol. 86, Issue. 7,
  • CrossRef
  • Google Scholar

Ballico, Edoardo and Fontanari, Claudio 2010. Normally generated line bundles on general curves. Journal of Pure and Applied Algebra, Vol. 214, Issue. 6, p. 837.
  • CrossRef
  • Google Scholar

Grzegorczyk, I. and Newstead, P. E. 2014. On coherent systems with fixed determinant. International Journal of Mathematics, Vol. 25, Issue. 05, p. 1450045.
  • CrossRef
  • Google Scholar

Teixidor i Bigas, Montserrat 2014. Injectivity of the Petri map for twisted Brill–Noether loci. Manuscripta Mathematica, Vol. 145, Issue. 3-4, p. 389.
  • CrossRef
  • Google Scholar

Teixidor i Bigas, Montserrat 2014. Limit linear series for vector bundles. Tohoku Mathematical Journal, Vol. 66, Issue. 4,
  • CrossRef
  • Google Scholar

Farkas, Gavril and Verra, Alessandro 2014. The geometry of the moduli space of odd spin curves. Annals of Mathematics, p. 927.
  • CrossRef
  • Google Scholar

Castorena, Abel and Reyes-Ahumada, Graciela 2015. Rank two bundles with canonical determinant and four sections. Rendiconti del Circolo Matematico di Palermo (1952 -), Vol. 64, Issue. 2, p. 261.
  • CrossRef
  • Google Scholar

Lange, Herbert Newstead, Peter E. and Park, Seong Suk 2016. Nonemptiness of Brill–Noether Loci inM(2,K). Communications in Algebra, Vol. 44, Issue. 2, p. 746.
  • CrossRef
  • Google Scholar

Zhang, Naizhen 2016. Towards the Bertram–Feinberg–Mukai conjecture. Journal of Pure and Applied Algebra, Vol. 220, Issue. 4, p. 1588.
  • CrossRef
  • Google Scholar

Osserman, Brian 2016. Stability of Vector Bundles on Curves and Degenerations. Canadian Mathematical Bulletin, Vol. 59, Issue. 4, p. 858.
  • CrossRef
  • Google Scholar

Newstead, P. E. 2018. Some examples of rank-2 Brill–Noether loci. Revista Matemática Complutense, Vol. 31, Issue. 1, p. 201.
  • CrossRef
  • Google Scholar

Castorena, Abel López Martín, Alberto and Teixidor i Bigas, Montserrat 2018. Petri map for vector bundles near good bundles. Journal of Pure and Applied Algebra, Vol. 222, Issue. 7, p. 1692.
  • CrossRef
  • Google Scholar

Hitching, George H. Hoff, Michael and Newstead, Peter E. 2021. Nonemptiness and smoothness of twisted Brill–Noether loci. Annali di Matematica Pura ed Applicata (1923 -), Vol. 200, Issue. 2, p. 685.
  • CrossRef
  • Google Scholar

Bajravani, Ali and Hitching, George H. 2021. Brill–Noether loci on moduli spaces of symplectic bundles over curves. Collectanea Mathematica, Vol. 72, Issue. 2, p. 443.
  • CrossRef
  • Google Scholar

Cotterill, Ethan Alonso Gonzalo, Adrián and Zhang, Naizhen 2021. The Strong Maximal Rank conjecture and higher rank Brill–Noether theory. Journal of the London Mathematical Society, Vol. 104, Issue. 1, p. 169.
  • CrossRef
  • Google Scholar

Teixidor-i-Bigas, Montserrat 2023. Brill-Noether loci with ramification at two points. Annali di Matematica Pura ed Applicata (1923 -), Vol. 202, Issue. 3, p. 1217.
  • CrossRef
  • Google Scholar

Hitching, George 2024. Moduli Spaces and Vector Bundles—New Trends. Vol. 803, Issue. , p. 279.
  • CrossRef
  • Google Scholar

Farkas, Gavril Jensen, David and Payne, Sam 2024. The nonabelian Brill–Noether divisor on ℳ13 and the Kodaira dimension of ℛ13. Geometry & Topology, Vol. 28, Issue. 2, p. 803.
  • CrossRef
  • Google Scholar

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Petri map for rank two bundles with canonical determinant
  • Volume 144, Issue 3
  • Montserrat Teixidor i Bigas (a1)
  • DOI: https://doi.org/10.1112/S0010437X07003442
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Petri map for rank two bundles with canonical determinant
  • Volume 144, Issue 3
  • Montserrat Teixidor i Bigas (a1)
  • DOI: https://doi.org/10.1112/S0010437X07003442
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Petri map for rank two bundles with canonical determinant
  • Volume 144, Issue 3
  • Montserrat Teixidor i Bigas (a1)
  • DOI: https://doi.org/10.1112/S0010437X07003442
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