41 citations · 66 across the 22 of their papers we have counts for
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Functional Mellin and Zeta Zeros
J. LaChapelle
A key theorem formulated in the context of functional Mellin transforms generalizes the important relationship . Along with the involution symmetry of…
Functional Mellin Transforms
J. LaChapelle
Functional integrals are defined in terms of locally compact topological groups and their associated Banach-valued Haar integrals. This approach generalizes the functional integral…
Evidence of a Gamma Distribution for Prime Powers
J. LaChapelle
If the prime numbers are pseudo-randomly distributed, then analogy with quantum systems suggests that counting primes might be modeled by a non-homogeneous Poisson process. Consequ…
Counting Prime -tuples
J. LaChapelle
Exact summatory functions that count the number of prime -tuples up to some cut-off integer are presented. Related summatory -tuple analogs of the first and second Chebyshev…