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Delsarte Designs in Finite Groups

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Let G be a dihedral group and let T be a collection of irreducible representations of G. In the simplest case, a subset C of G is a Delsarte T-design if, for each representation ρ in T, the matrix Σ_{g∈C} ρ(g) has trace zero. Every finite group gives rise to an association scheme called the conjugacy class scheme of the group. This MQP explores Delsarte T-designs in the context of this association scheme.

  • This report represents the work of one or more WPI undergraduate students submitted to the faculty as evidence of completion of a degree requirement. WPI routinely publishes these reports on its website without editorial or peer review.
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  • E-project-042424-190058
  • 121583
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  • 2024
Date created
  • 2024-04-24
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  • E-project-042424-190058
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Permanent link to this page: https://digital.wpi.edu/show/pn89dc037