Results 151 to 160 of about 1,625,058 (297)
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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A new necessary and sufficient condition for the Riemann hypothesis [PDF]
We give a new equivalent condition for the Riemann hypothesis consisting in an order condition for certain finite rational combinations of the values of the Riemann zeta-function at even positive integers.
arxiv
A necessary and sufficient condition for the Riemann hypothesis for Ramanujan's zeta function [PDF]
Carlos Julio Moreno
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Sparse graph signals – uncertainty principles and recovery
ABSTRACT We study signals that are sparse either on the vertices of a graph or in the graph spectral domain. Recent results on the algebraic properties of random integer matrices as well as on the boundedness of eigenvectors of random matrices imply two types of support size uncertainty principles for graph signals.
Tarek Emmrich+2 more
wiley +1 more source
A “Riemann hypothesis” for triangulable manifolds [PDF]
K. S. Sarkaria
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Summary GAD67 impacts insomnia as a key enzyme catalysing the conversion of glutamate (Glu) to gamma‐aminobutyric acid (GABA). Senegenin enhances neuroprotection and is used widely to treat insomnia and other neurological diseases. This study aimed to investigate how senegenin regulates insomnia through a GAD67‐mediated signalling pathway.
Honglin Jia+7 more
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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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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
doaj +1 more source