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This paper constructs covariant bilinear differential operators for Jacobi forms and Siegel forms. The authors describe the explicit construction of these operators and their applications, offering insights into their algebraic properties and connections to existing literature on modular forms.
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The Journal of Number Formory is a publication that focuses on research and developments in the field of number theory and its applications.
Scholars, researchers, and practitioners in the field of mathematics, specifically those working on number theory, are typically required to submit their findings to the Journal of Number Formory.
To fill out the Journal of Number Formory, authors should prepare their manuscripts according to the journal's submission guidelines, which typically include formatting requirements, citation styles, and submission procedures.
The purpose of the Journal of Number Formory is to disseminate original research, facilitate academic discourse, and advance knowledge in the domain of number theory.
Authors must report their research findings, methodologies, significant results, and any relevant mathematical proofs or discussions pertinent to number theory.
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Relevant keywords

Rankin-Cohen operators Jacobi forms Siegel forms covariant bilinear differential operators modular forms automorphic forms Fourier coefficients differential operators weight index

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