Akiva Groskin

A finite Guinand-Weil dictionary and archimedean tail order for the truncated Weil quadratic form

We prove an exact finite dictionary from each real even finite Connes-van Suijlekom Galerkin coefficient vector to a band-limited Guinand-Weil test function: every value of the truncated Weil quadratic form is an exact sum over the nontrivial zeros of the Riemann zeta function. A...

A matrix-valued von Mangoldt measure in the finite Connes-van Suijlekom path

A matrix-valued von Mangoldt measure in the finite Connes-van Suijlekom path. Akiva Groskin, 2026. Manuscript (18 pages) and full reproducibility package. Fix a Galerkin level N in the finite Connes-van Suijlekom truncation of the Weil quadratic form (no archimedean cutoff) and v...

High-Precision Approximation of Riemann Zeros via the Truncated Weil Form

The Connes–van Suijlekom truncated Weil quadratic form, indexed by a cutoff parameter c that controls the primes p ≤ c entering the operator, produces a ground state whose Fourier–Mellin zeros provably lie on the critical line; whether they converge to the Riemann zeros as c → ∞...

High-Precision Approximation of Riemann Zeros via the Truncated Weil Form

The Connes–van Suijlekom truncated Weil quadratic form, indexed by a cutoff parameter c that controls the primes p ≤ c entering the operator, produces a ground state whose Fourier–Mellin zeros provably lie on the critical line; whether they converge to the Riemann zeros as c → ∞...

A finite Guinand-Weil dictionary and archimedean tail order for the truncated Weil quadratic form

A matrix-valued von Mangoldt measure in the finite Connes-van Suijlekom path. Akiva Groskin, 2026. Manuscript (18 pages) and full reproducibility package. Fix a Galerkin level N in the finite Connes-van Suijlekom truncation of the Weil quadratic form (no archimedean cutoff) and v...