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  Stratification of moduli spaces of Lie algebras, similar matrices and bilinear forms

Fialowski, A., & Penkava, M. (2018). Stratification of moduli spaces of Lie algebras, similar matrices and bilinear forms. Journal of Algebra, 2018(498), 315-335. doi:10.1016/j.jalgebra.2017.11.046.

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arXiv:1708.01196.pdf (Preprint), 235KB
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Fialowski-Penkava_Stratification of moduli spaces of Lie algebras_2018.pdf (Publisher version), 454KB
 
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 Creators:
Fialowski, Alice1, Author           
Penkava, Michael, Author
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1Max Planck Institute for Mathematics, Max Planck Society, ou_3029201              

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Free keywords: Mathematics, Rings and Algebras
 Abstract: In this paper, the authors apply a stratification of moduli spaces of complex Lie algebras to analyzing the moduli spaces of nxn matrices under scalar similarity and bilinear forms under the cogredient action. For similar matrices, we give a complete description of a stratification of the space by some very simple projective orbifolds of the form P^n/G, where G is a subgroup of the symmetric group sigma_{n+1} acting on P^n by permuting the projective
coordinates. For bilinear forms, we give a similar stratification up to dimension 4.

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Language(s): eng - English
 Dates: 2018
 Publication Status: Issued
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 Rev. Type: Peer
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Title: Journal of Algebra
  Abbreviation : J. Algebra
Source Genre: Journal
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Pages: - Volume / Issue: 2018 (498) Sequence Number: - Start / End Page: 315 - 335 Identifier: -