activity
20002021
most citedRepresentations of the Schrodinger algebra and Appell systems

31 citations · 47 across the 16 of their papers we have counts for

collaborators

20 papers

math.FA2021

Canonical Polynomial Sequences: Inverse Pairs

Philip Feinsilver

For , analytic in a neighborhood of , , , there is an associated sequence of polynomials, \textsl{canonical polynomials}, that is a gener…

math-ph2020

Spectral Theorem approach to the Characteristic Function of Quantum Observables

Andreas Boukas, Philip Feinsilver

Using the spectral theorem we compute the Quantum Fourier Transform (or Vacuum Characteristic Function) of an observable defined as a self-adjoint…

math.RA2017

Quantum Observables on a Completely Simple Semigroup

Philip Feinsilver

Completely simple semigroups arise as the support of limiting measures of random walks on semigroups. Such a limiting measure is supported on the kernel of the semigroup. Forming t…

math.CO2017

Zeons, Permanents, the Johnson scheme, and Generalized Derangements

Philip Feinsilver, John McSorley

Starting with the zero-square "zeon algebra" the connection with permanents is shown. Permanents of sub-matrices of a linear combination of the identity matrix and all-ones matrix…

math.PR2016

Krawtchouk-Griffiths Systems II: As Bernoulli Systems

Philip Feinsilver

We call Krawtchouk-Griffiths systems, KG-systems, systems of multivariate polynomials orthogonal with respect to corresponding multinomial distributions. The original Krawtchouk po…

math.RT2016

Krawtchouk-Griffiths Systems I: Matrix Approach

Philip Feinsilver

We call Krawtchouk-Griffiths systems, or KG-systems, systems of multivariate polynomials orthogonal with respect to corresponding multinomial distributions. The original Krawtchouk…