Proves the generalized injectivity conjecture for quasi-split reductive p-adic groups by reducing to geometric graded Hecke algebras where generic modules have open L-parameters.
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An algorithm computes the Pyasetskii involution for symplectic, odd orthogonal, and orthogonal groups by merging existing methods for GL_n and bad-parity cases.
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On submodules of standard modules
Proves the generalized injectivity conjecture for quasi-split reductive p-adic groups by reducing to geometric graded Hecke algebras where generic modules have open L-parameters.