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JM

Jan Moser

math.CAmath.NTphysics.gen-ph

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W_9bsetwzz·v1 · currentpublished
Jacob's ladders and wander from Hardy-Littlewood integral (1918) to the ζζ-Platonic cube form of equivalent of the Fermat-Wiles theorem
1 version

Preprints & journals

94 papers in the corpus · 2007–2026
Jacob's ladders, new classes of sum variants of almost linear formula and corresponding ζ\zeta-functionals and ζ\zeta-equivalents of the Fermat-Wiles theorem2608.24939v1 · Jan Moser2026 · 0 citationsarXiv
Jacob's ladders and new ζ\zeta-functionals and corresponding ζ\zeta-equivalents of the Fermat-Wiles theory based on sums of elementary ζ\zeta-pulses2607.17731v1 · Jan Moser2026 · 0 citationsarXiv
Jacob's ladders and the equivalent of the Fermat-Wiles theorem generated by the Hardy-Littlewood formula (1921)2603.01747v1 · Jan Moser2026 · 0 citationsarXiv
Jacob's ladders, point of contact of the remainder in the prime-number law with the Fermat-Wiles theorem and multiplicative puzzles on some sets of integrals2601.13855v2 · Jan Moser2026 · 0 citationsarXiv
Jacob's ladders, our old formula (1985) and new ζ\zeta-equivalent of the Fermat-Wiles theorem on two-parametric set of lemniscates of Bernoulli2512.09812v1 · Jan Moser2025 · 0 citationsarXiv
Jacob's ladders, our asymptotic formulae (1981) connected with the equation Z′(t)=0Z'(t)=0 as a base for new ζ\zeta-equivalents of the Fermat-Wiles theorem and some other results2509.17626v1 · Jan Moser2025 · 0 citationsarXiv
Jacob's ladders, our asymptotic formulae (1981) and next ζ\zeta-equivalents of the Fermat-Wiles theorem together with decomposition and synthesis of the Riemann's ζ\zeta-oscillators2508.10592v1 · Jan Moser2025 · 0 citationsarXiv
Jacob's ladders, ζ\zeta-transformation of the Fourier orthogonal system (2014) and new infinite sets of ζ\zeta-equivalents of the Fermat-Wiles theorem2507.06724v1 · Jan Moser2025 · 0 citationsarXiv
Jacob's ladders, E. C. Titchmarsh's hypothesis (1934) and new ζ\zeta-equivalents of the Fermat-Wiles theorem or connections between Fermat's rationals and the Gram's sequence2506.01706v1 · Jan Moser2025 · 0 citationsarXiv
Jacob's ladders, new equivalent of the Fermat-Wiles theorem generated by certain cross-breed of Ingham and Heath-Brown formula (1979) and some chains of equivalents2504.00479v1 · Jan Moser2025 · 0 citationsarXiv
Jacob's ladders, next equivalents of the Fermat-Wiles theorem and new infinite sets of the equivalents generated by the Dirichlet's series2502.12748v1 · Jan Moser2025 · 0 citationsarXiv
Jacob's ladders and new equivalents of the Fermat-Wiles theorem connected with some cross-bred of the formulae of Hardy-Littlewood-Ingham (1926) and of Ingham (1926)2501.03646v1 · Jan Moser2025 · 0 citationsarXiv
Jacob's ladders and three new equivalents of the Fermat-Wiles theorem and an infinite set of these equivalents that are independent on the Jacob's ladders2412.12692v1 · Jan Moser2024 · 0 citationsarXiv
Jacob's ladders, almost exact decomposition of certain increments of the Hardy-Littlewood integral (1918) by means of the Raabe's integral and the thirteenth equivalent of the Fermat-Wiles theorem2407.11458v1 · Jan Moser2024 · 0 citationsarXiv
Jacob's ladders, logarithmic modification of the Hardy-Littlewood integral (1918), Titchmarsh's Ω\Omega-theorem (1928) and new point of contact with the Fermat-Wiles theorem2406.02278v1 · Jan Moser2024 · 0 citationsarXiv
Jacob's ladders, Hardy-Littlewood integral (1918) and new asymptotic functional equations for Euler's Gamma function together with the tenth equivalent of the Fermat-Wiles theorem2403.17522v1 · Jan Moser2024 · 0 citationsarXiv
Jacob's ladders, almost linear increments of the Hardy-Littlewood integral (1918) and their relation to the Titchmarsh's sums (1943) and the Fermat-Wiles theorem2401.03781v1 · Jan Moser2024 · 0 citationsarXiv
Jacob's ladders, almost linear increments of the Hardy-Littlewood integral (1918), the classical Dirichet's sum of divisors (1849) and their relationship with the Fermat-Wiles theorem2312.12085v1 · Jan Moser2023 · 0 citationsarXiv
Jacob's ladders, almost linear increments of the Hardy-Littlewood integral (1918) and their relations to the Selberg's formula (1946) and the Fermat-Wiles theorem2306.07648v2 · Jan Moser2023 · 0 citationsarXiv
Jacob's ladders, existence of almost linear increments of the Hardy-Littlewood integral and new types of multiplicative laws2304.09267v1 · Jan Moser2023 · 0 citationsarXiv
Jacob's ladders and vector operator producing new generations of L2L_2-orthogonal systems connected with the Riemann's ζ(12+it)\zeta(\frac 12+it) function2302.07508v3 · Jan Moser2023 · 0 citationsarXiv
Jacob's ladders, class of crossbreeding conserving certain cell of meta-functional equations and existence of cancerous growth of that cell2105.07780v1 · Jan Moser2021 · 0 citationsarXiv
Jacob's ladder as generator of new class of iterated L2L_2-orthogonal systems and their dependence on the Riemann's function2012.09694v2 · Jan Moser2020 · 0 citationsarXiv
Jacob's ladders, crossbreeding and infinite sets of meta-functional equations as new species generated by the mother formula2002.10797v1 · Jan Moser2020 · 1 citationarXiv
Jacob's ladders and completely new exact synergetic formula for Jacobi's elliptic functions together with Bessel's functions excited by the function ∣ζ(1/2+it)∣2|\zeta(1/2+it)|^21907.12818v1 · Jan Moser2019 · 0 citationsarXiv
Jacob's ladders and the set of elementary meta-functional equations giving new kind of interactions of ζ(s)\zeta(s) with itself1906.05006v1 · Jan Moser2019 · 0 citationsarXiv
Jacob's ladders and exact meta-functional equations on level curves as global quantitative characteristics of synergetic phenomenons excited by the function ∣ζ(12+it)∣2|\zeta({1\over2}+it)|^21906.02440v1 · Jan Moser2019 · 0 citationsarXiv
Jacob's ladders and infinite set of transmutations of asymptotic complete hybrid formula on level curves in Gauss' plane1905.06078v1 · Jan Moser2019 · 0 citationsarXiv
Jacob's ladders, crossbreeding and new synergetic formulas for the class of more complicated external parts of ζ\zeta-factorization formulas1812.01904v1 · Jan Moser2018 · 0 citationsarXiv
Jacob's ladders and new synergetic formula generating infinite set of ζ\zeta-cooperative three-parametric invariants1810.01697v1 · Jan Moser2018 · 0 citationsarXiv
Jacob's ladders and grafting of the complete hybrid formulas into ζ\zeta-synergetic meta-functional equation for Riemann's zeta-function1809.05327v1 · Jan Moser2018 · 0 citationsarXiv
Jacob's ladders, crossbreeding, secondary crossbreeding and synergetic phenomena generated by Riemann's zeta-function and some elementary functions on disconnected sets of the critical line1806.07095v1 · Jan Moser2018 · 0 citationsarXiv
Jacob's ladders and new families of ζ\zeta-kindred real continuous functions1801.09425v1 · Jan Moser2018 · 0 citationsarXiv
Jacob's ladders, crossbreeding in the set of ζ\zeta-factorization formulas and selection of families of ζ\zeta-kindred real continuous functions1710.04428v1 · Jan Moser2017 · 0 citationsarXiv
Jacob's ladders, nonlinear interactions between ζ\zeta-oscillating systems and corresponding constraints1702.04171v1 · Jan Moser2017 · 0 citationsarXiv
Jacob's ladders and some unbounded decomposition of the ζ\zeta-oscillating systems on products of other ζ\zeta-oscillating systems as an ζ\zeta-analogue of the prime decomposition1701.08979v1 · Jan Moser2017 · 0 citationsarXiv
Jacob's ladders, interactions between ζ\zeta-oscillating systems and ζ\zeta-analogue of an elementary trigonometric identity1609.09293v1 · Jan Moser2016 · 0 citationsarXiv
Jacob's ladders, Zζ,Q2\mathcal{Z}_{\zeta,Q^2}-transformation of real elementary functions and telegraphic signals generated by the power functions1602.04994v1 · Jan Moser2016 · 0 citationsarXiv
Jacob's ladders, factorization and metamorphoses as an appendix to the Riemann functional equation for ζ(s)\zeta(s) on the critical line1510.00185v1 · Jan Moser2015 · 0 citationsarXiv
Jacob's ladders, new properties of the function $\arg\zf$ and corresponding metamorphoses1506.07967v1 · Jan Moser2015 · 2 citationsarXiv
On statistical arc length of the Riemann Z(t)Z(t)-curve1506.02395v1 · Jan Moser2015 · 0 citationsActa Math. Univ. Comen., 54-55 (1988), 147-163
Jacob's ladders, Riemann's oscillators, quotient of two oscillating multiforms and set of metamorphoses of this system1506.00442v1 · Jan Moser2015 · 11 citationsarXiv
Properties of the sequence {Z[tν(τ)]}\{Z[t_\nu(\tau)]\}, Jacob's ladders and new kind of infinite set of metamorphosis of main multiform1502.05257v1 · Jan Moser2015 · 0 citationsarXiv
Jacob's ladders, ζ\zeta-factorization and infinite set of metamorphosis of a multiform1501.07705v2 · Jan Moser2015 · 1 citationarXiv
Lindelöf hypothesis and the order of the mean-value of ∣ζ(s)∣2k−1|\zeta(s)|^{2k-1} in the critical strip1501.03325v1 · Jan Moser2015 · 0 citationsActa Math. Univ. Comen., 48-49, (1986), 53-54, (in Russian)
Jacob's ladders and invariant set of constraints for the reversely iterated integrals (energies) in the theory of the Riemann zeta-function1412.2941v1 · Jan Moser2014 · 0 citationsarXiv
On Selberg's theorem C in the theory of the Riemann zeta-function1409.4544v1 · Jan Moser2014 · 0 citationsActa Math. Univ. Comen., 42-43 (1983), 65-72
Improvement of the theorem of Hardy-Littlewood on density of zeros of the function ζ(1/2+it)\zeta(1/2+it)1409.2988v1 · Jan Moser2014 · 0 citationsActa Math. Univ. Comen., 42-43, (1983), 41-50
Jacob's ladders and properties of complete additivity and complete multiplicativity in the set of reverse iterated integrals (energies)1409.0627v1 · Jan Moser2014 · 0 citationsarXiv
Ω\Omega-theorem for short trigonometric sum1406.6775v1 · Jan Moser2014 · 0 citationsActa Arith. 42 (1983), 153-161
Career total: 134 works. 94 are in this corpus.Showing the 50 most recent.

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