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Об одном аналоге формулы Плана / On an Analog of the Plan’s Formula in
obtaining a functional relation for classical Riemann zeta-function.We provide examples of rational
The Riemann problem for functions with polar lines of higher orders and inhomogeneous Riemann problems for functions with polar lines of orders pk +1 (k = 1, 2, … ), pk ⩾ 0. We study
On boundedness and compactness of Riemann-Liouville fractional operatorsLet α ∈ (0, 1). Consider the Riemann-Liouville fractional operator of the form with locally
Adelic Feynman amplitudes in lower orders of perturbation theory of the Riemann hypothesis about zeros of the zeta-function) and physically meaningful values of the propagator
Conformal mappings of stretched polyominoes onto half-plane of compact simply-connected Riemann surfaces by rational functions.
Hardy-Type Inequalities for an Extension of the Riemann-Liouville Fractional Derivative Operators of Riemann-Liouville fractional derivative operators. Moreover, we use an extension of extended Riemann
Semiclassical wormholes with a smooth throatZeta function
On some expansions of ζ (3) in the continued fractionthe zeta function
Uniformization of Simply-Connected Ramified Coverings of the Sphere by Rational Functions and poles of a smooth one-parametric family of rational functions uniformizing a given family of ramified
Polarization of vacuum with nontrivial boundary conditions on the boundary. We explicitly obtain the zeta function of the scalar field Laplace operator with the above
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