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Bohr's inequalities for the analytic functions with lacunary series and harmonic functions© 2018 Elsevier Inc. We determine the Bohr radius for the class of all functions f of the form f

Plane-symmetric solitons of spinor and scalar fields relativity. The nonlinearity in the spinor field Lagrangian is given by an arbitrary function

Skew-symmetric functions on the hyperboloid and quantum measuresSkew-symmetric functions on the hyperboloid and quantum measures

Stationary Spherically Symmetric Solutions of the Vlasov–Poisson System in the Three-Dimensional Case with respect to the distribution function of the gravitating matter f=fq(r,u), the local density ρ

SPINOR FIELD IN SPHERICALLY SYMMETRIC GRAVITATIONAL FIELDWithin the scope of a spherically symmetric gravitational field we study the role of a nonlinear

Integral properties of the classical warping function of a simply connected domainLet u(z,G) be the classical warping function of a simply connected domain G. We prove that the L p

Double-layer potential of axially symmetric Helmholtz lowest term equation this derivative a special function unit is used. 3. The fundamental solution to the considered equation

Quantum Logics of Idempotents of Unital Rings of idempotents in a ring. We continue the study of symmetric logics, i.e., collections of subsets generalizing

Isoperimetric inequalities for Lp-norms of the stress function of a multiply connected plane domainLet u(x,G) be the stress function of a multiply connected plane domain G. We construct new domain

FPGA Based Arbiter Physical Unclonable Function Implementation with Reduced Hardware OverheadThe paper presents a new architecture of symmetric paths of the arbiter PUF, providing efficient

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