12 citations · 33 across the 14 of their papers we have counts for
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Inductive algebras for the motion group of the plane
Promod Sharma, M. K. Vemuri
Each irreducible representation of the motion group of the plane has a unique maximal inductive algebra, and it is self adjoint.
Inductive algebras for the affine group of a finite field
Promod Sharma, M. K. Vemuri
Each irreducible representation of the affine group of a finite field has a unique maximal inductive algebra, and it is self adjoint.
A non-commutative Sobolev estimate and its application to spectral synthesis
M. K. Vemuri
In [M. K. Vemuri, Realizations of the canonical representation], it was shown that the spectral synthesis problem for the Alpha transform is closely related to the problem of class…
Inductive Algebras for Finite Heisenberg Groups
Amritanshu Prasad, M. K. Vemuri
A characterization of the maximal abelian sub-algebras of matrix algebras that are normalized by the canonical representation of a finite Heisenberg group is given. Examples are co…