Rankin–cohen brackets on hermitian jacobi forms and the adjoint of some linear maps

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dc.contributor.authorSathyanarayana, S.
dc.contributor.authorSingh, S.K.
dc.date.accessioned2026-02-05T09:26:51Z
dc.date.issued2021
dc.description.abstractGiven a fixed Hermitian Jacobi cusp form, we define a family of linear operators between spaces of Hermitian Jacobi cusp forms using Rankin–Cohen brackets. We compute the adjoint maps of such a family with respect to the Petersson scalar product. The Fourier coefficients of the Hermitian Jacobi cusp forms constructed using this method involve special values of certain Dirichlet series associated to Hermitian Jacobi cusp forms. © 2021 Adam Mickiewicz University Press. All rights reserved.
dc.identifier.citationFunctiones et Approximatio, Commentarii Mathematici, 2021, 65, 1, pp. 61-72
dc.identifier.issn2086573
dc.identifier.urihttps://doi.org/10.7169/FACM/1890
dc.identifier.urihttps://idr.nitk.ac.in/handle/123456789/23089
dc.publisherAdam Mickiewicz University Press
dc.subjectAdjoint map
dc.subjectHermitian Jacobi forms
dc.subjectRankin–Cohen bracket
dc.titleRankin–cohen brackets on hermitian jacobi forms and the adjoint of some linear maps

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