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Riemann hypothesis solution pdf.pdf
Proof ot the Riemann Hypothesis using of a derivative of x tending to the imaginary with findings for the prime numbers only aplication of the limit of sinx/x theorem, through logics and ...
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This literature review provides a brief discussion of the Riemann Hypothesis, a conjecture regarding the location of the zeros on the Riemann zeta function. We also look at the implications of solving the hypothesis, and investigate historical attempts to solve the conjecture.
Allen, D.+3 more
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New Inversion Formulae for the Widder–Lambert and Stieltjes–Poisson Transforms
This paper establishes explicit inversion formulae for the Widder–Lambert transform and the Stieltjes–Poisson transform, extending their applicability to function spaces and compactly supported distributions.
Emilio R. Negrín, Jeetendrasingh Maan
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Associations between psychological inflexibility processes, pre‐sleep arousal and sleep quality
Abstract Objectives Psychological inflexibility, the model of psychopathology underlying Acceptance and Commitment Therapy (ACT), has been linked to a broad range of psychological problems, but its link with sleep quality is not well understood. This study aimed to identify relationships between psychological inflexibility processes (cognitive fusion ...
Lisa Mastin‐Purcell+3 more
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The famous Riemann hypothesis (RH) asserts that all non-trivial zeros of the Riemann zeta function ζ(s) (zeros different from s=−2m, m∈N) lie on the critical line σ=1/2.
Antanas Laurinčikas
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The generalized divisor problem and the Riemann hypothesis [PDF]
Hideki Nakaya
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The birational geometry of GIT quotients
Abstract Geometric invariant theory (GIT) produces quotients of algebraic varieties by reductive groups. If the variety is projective, this quotient depends on a choice of polarisation; by work of Dolgachev–Hu and Thaddeus, it is known that two quotients of the same variety using different polarisations are related by birational transformations.
Ruadhaí Dervan, Rémi Reboulet
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A note on the Riemann hypothesis
By expressing a certain line integral involving the Riemann zeta function as a sum over all (if any) of its zeros with real part > 1/2, we demonstrate that the Riemann hypothesis must be true.
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From the arrow of time in Badiali's quantum approach to the dynamic meaning of Riemann's hypothesis
The novelty of the Jean Pierre Badiali last scientific works stems to a quantum approach based on both (i) a return to the notion of trajectories (Feynman paths) and (ii) an irreversibility of the quantum transitions.
P. Riot, A. Le Méhauté
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