JS
Joseph Shunia
Independent Researcher0009-0006-0305-9763
math.NTmath.GMmath.LOcs.CCcs.FLcs.LO
On Valency
published · living versionsW_pp28mvjs·v1 · currentpublished
Preprints & journals
15 papers in the corpus · 2023–2026Short Recurrences and Straight-Line Programs for Primes2610.13365v1 · Joseph M. Shunia, Mihai Prunescu2026 · 0 citationsarXiv
On Integer-Division Bases for the Kalmár Elementary Functions2610.09975v1 · Joseph M. Shunia2026 · 0 citationsarXiv
A 120-State Binary Turing Machine Equivalent to the Riemann Hypothesis2609.30306v1 · Joseph M. Shunia2026 · 0 citationsarXiv
Cyclotomic Prime Extractors2609.18480v1 · Joseph M. Shunia2026 · 0 citationsarXiv
Prime-Interval Algebras2607.22347v1 · Joseph M. Shunia2026 · 0 citationsarXiv
Undecidability, Chaos and Universality in Arithmetic Terms2606.09336v2 · Gabriel Istrate, Mihai Prunescu, Joseph M. Shunia2026 · 0 citationsarXiv
Elementary closed-forms for non-trivial divisors2510.26939v1 · Mihai Prunescu, Joseph M. Shunia2025 · 0 citationsarXiv
A Minimal Substitution Basis for the Kalmár Elementary Functions2505.23787v5 · Mihai Prunescu, Lorenzo Sauras-Altuzarra, Joseph M. Shunia2025 · 0 citationsarXiv
On modular representations of C-recursive integer sequences2502.16928v1 · Mihai Prunescu, Joseph M. Shunia2025 · 0 citationsarXiv
On arithmetic terms expressing the prime-counting function and the n-th prime2412.14594v2 · Mihai Prunescu, Joseph M. Shunia2024 · 0 citationsarXiv
Arithmetic-term representations for the greatest common divisor2411.06430v2 · Mihai Prunescu, Joseph Shunia2024 · 0 citationsarXiv
Elementary Formulas for Greatest Common Divisors and Semiprime Factors2407.03357v3 · Joseph M. Shunia2024 · 0 citationsarXiv
Polynomial quotient rings and Kronecker substitution for deriving combinatorial identities2404.00332v6 · Joseph M. Shunia2024 · 1 citationarXiv
Arithmetic Terms for Multinomial Coefficient Sums2312.00301v12 · Joseph M. Shunia, Lorenzo Sauras-Altuzarra2023 · 0 citationsarXiv
A Polynomial Ring Connecting Central Binomial Coefficients and Gould's Sequence2312.00302v6 · Joseph M. Shunia2023 · 1 citationarXiv
Career total: 21 works. 15 are in this corpus.
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