publications

2025

  1. Superalgebra deformations of web categories: affine and cyclotomic webs
    Nicholas Davidson, Jonathan R. Kujawa, and Robert Muth
    2025
    Submitted
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  2. Schur–Weyl equivalences for wreath product superalgebras
    Lauren Grimley and Jonathan R. Kujawa
    2025
    Submitted
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  3. Lie superalgebras generated by reflections in Weyl groups of classical type
    Christopher M. Drupieski and Jonathan R. Kujawa
    2025
    Submitted
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  4. Lie algebras generated by reflections in types BCD
    Christopher M. Drupieski and Jonathan R. Kujawa
    2025
    Submitted
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  5. The Lie superalgebra of transpositions
    Christopher M. Drupieski and Jonathan R. Kujawa
    Algebras and Representation Theory, 2025
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  6. Howe duality of type P
    Nicholas Davidson, Jonathan R. Kujawa, and Robert Muth
    Transformation Groups, 2025
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2024

  1. Quantum webs of type Q
    Gordon C. Brown, Nicholas J. Davidson, and Jonathan R. Kujawa
    Israel J. Math., 2024
    To appear
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  2. A survey of support theories for Lie superalgebras and finite supergroup schemes
    Christopher M. Drupieski and Jonathan R. Kujawa
    Contemp. Math., 2024
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  3. Support varieties for Lie superalgebras in characteristic 2
    Christopher M. Drupieski and Jonathan R. Kujawa
    Proc. Sympos. Pure Math., 2024
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  4. Webs of type P
    Nicholas Davidson, Jonathan R. Kujawa, and Robert Muth
    Canad. J. Math., 2024
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2023

  1. Superalgebra deformations of web categories: finite webs
    Nicholas Davidson, Jonathan R. Kujawa, Robert Muth, and 1 more author
    2023
    Submitted
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  2. Positivity and web bases for Specht modules of Hecke algebras
    Samuel David Heard and Jonathan R. Kujawa
    Int. Math. Res. Notices, 2023
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2022

  1. Troesch complexes and cohomology for strict polynomial superfunctors
    Christopher M. Drupieski and Jonathan R. Kujawa
    J. Pure Appl. Algebra, 2022
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  2. M-traces in (non-unimodular) pivotal categories
    Nathan Geer, Jonathan R. Kujawa, and Bertrand Patureau-Mirand
    Algebras and Representation Theory, 2022
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  3. Complexity and support varieties for type P Lie superalgebras
    Brian D. Boe and Jonathan R. Kujawa
    Math. Res. Lett., 2022
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2021

  1. Webs of type Q
    Gordon C. Brown and Jonathan R. Kujawa
    Algebraic Combin., 2021
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  2. Support schemes for infinitesimal unipotent supergroups
    Christopher M. Drupieski and Jonathan R. Kujawa
    Adv. Math., 2021
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  3. Support varieties and modules of finite projective dimension for modular Lie superalgebras
    Christopher M. Drupieski and Jonathan R. Kujawa
    Algebra & Number Theory, 2021
    Appendix by L. Avramov and S. Iyengar
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2019

  1. Graded analogues of one-parameter subgroups and applications to the cohomology of GL_m|n(r)
    Christopher M. Drupieski and Jonathan R. Kujawa
    Adv. Math., 2019
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  2. On support varieties for Lie superalgebras and finite supergroup schemes
    Christopher M. Drupieski and Jonathan R. Kujawa
    J. Algebra, 2019
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  3. On the cohomological spectrum and support varieties for infinitesimal unipotent supergroup schemes
    Christopher M. Drupieski and Jonathan R. Kujawa
    Adv. in Algebra, Springer Proc. Math. Stat., 2019
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  4. A basis theorem for the degenerate affine Brauer-Clifford supercategory
    Jonathan Brundan, Jonathan Comes, and Jonathan R. Kujawa
    Canad. J. Math., 2019
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2018

  1. Geometric Schur duality of classical type
    Huanchen Bao, Jonathan R. Kujawa, Yiqiang Li, and 1 more author
    Transformation Groups, 2018
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2017

  1. Tensor triangular geometry for classical Lie superalgebras
    Brian D. Boe, Jonathan R. Kujawa, and Daniel K. Nakano
    Adv. Math., 2017
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  2. The marked Brauer category
    Jonathan R. Kujawa and Benjamin C. Tharp
    J. London Math. Soc., 2017
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2013

  1. Presenting Schur superalgebras
    Houssein El Turkey and Jonathan R. Kujawa
    Pacific J. Math., 2013
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  2. Ambidextrous objects and trace functions for nonsemisimple categories
    Nathan Geer, Jonathan R. Kujawa, and Bertrand Patureau-Mirand
    Proc. Amer. Math. Soc., 2013
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2012

  1. The generalized Kac-Wakimoto conjecture and support varieties for the Lie superalgebra \mathfrakosp(m|2n)
    Jonathan R. Kujawa
    SE Lie Theory Conf. Proc., Proc. Symp. Pure Math., 2012
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  2. Modified traces on Deligne’s category Rep(S_t)
    Jonathan Comes and Jonathan R. Kujawa
    J. Algebraic Combin., 2012
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  3. Complexity for modules over the classical Lie superalgebra \mathfrakgl(m|n)
    Brian D. Boe, Jonathan R. Kujawa, and Daniel K. Nakano
    Compositio Math., 2012
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2011

  1. Degenerate affine Hecke-Clifford algebras and type Q Lie superalgebras
    David Hill, Jonathan R. Kujawa, and Joshua Sussan
    Math. Zeit., 2011
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  2. Generalized trace and modified dimension functions on ribbon categories
    Nathan Geer, Jonathan R. Kujawa, and Bertrand Patureau-Mirand
    Selecta Math., 2011
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  3. Complexity and module varieties for classical Lie superalgebras
    Brian D. Boe, Jonathan R. Kujawa, and Daniel K. Nakano
    Int. Math. Res. Notices, 2011
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2010

  1. Cohomology and support varieties for Lie superalgebras
    Brian D. Boe, Jonathan R. Kujawa, and Daniel K. Nakano
    Trans. Amer. Math. Soc., 2010
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2009

  1. Cohomology and support varieties for Lie superalgebras II
    Brian D. Boe, Jonathan R. Kujawa, and Daniel K. Nakano
    Proc. London Math. Soc., 2009
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  2. On Kostant’s theorem for Lie algebra cohomology
    UGA VIGRE Algebra Group
    Contemp. Math., 2009

2008

  1. Cohomology and support varieties for the Lie superalgebra W(n)
    Irfan Bagci, Jonathan R. Kujawa, and Daniel K. Nakano
    Int. Math. Res. Notices, 2008
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2007

  1. Support varieties for Weyl modules over bad primes
    UGA VIGRE Algebra Group
    J. Algebra, 2007

2006

  1. The Steinberg tensor product theorem for GL(m|n)
    Jonathan R. Kujawa
    Contemp. Math., 2006
  2. Representation type of Schur superalgebras
    David J. Hemmer, Jonathan R. Kujawa, and Daniel K. Nakano
    J. Group Theory, 2006
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  3. Crystal structures arising from representations of GL(m|n)
    Jonathan R. Kujawa
    Rep. Theory, 2006
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2005

  1. Varieties of nilpotent elements for simple Lie algebras II: bad primes
    UGA VIGRE Algebra Group
    J. Algebra, 2005

2003

  1. A new proof of the Mullineux conjecture
    Jonathan Brundan and Jonathan R. Kujawa
    J. Algebraic Combin., 2003
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