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Infinitely Many Perfect and Unitary Perfect Polynomials Over Some GF(q)
(University of Texas at Arlington, 1977-05)
**Please note that the full text is embargoed** ABSTRACT: The existence is shown of infinitely many non-splitting perfect polynomials over GF(2d), GF(3d), GF(5d) for each odd integer d > 1, and over GF(2d)
for each (even) ...
A Monte Carlo Power Study of k-Sample Tests for Exponentiality
(University of Texas at Arlington, 1979-12)
**Please note that the full text is embargoed** ABSTRACT: Suppose one has a collection of k independent samples where the ith sample size is [see pdf for notation]. Let [see pdf for notation] denote the
ordered observations ...
Non-Splitting Unitary Perfect Polynomials Over GF(p), 7≤p≤19
(University of Texas at Arlington, 1978-04)
**Please note that the full text is embargoed** ABSTRACT: Examples are given of non-splitting unitary perfect polynomials over [see pdf for notation] for [see pdf for notation]. These, together with previous results, ...
Non-Splitting Unitary Perfect Polynomials Over GF(q)t
(University of Texas at Arlington, 1978-10)
**Please note that the full text is embargoed** ABSTRACT: It has been conjectured that there are infinitely many
distinct pd-equivalence classes of non-splitting unitary perfect
polynomials over GF(pd) for each prime ...