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A boundary value problem with conditions on the entire boundary of a noncharacteristic domain for a fourth-order equation is ensured by a uniqueness theorem proved by the method. To prove the uniqueness of a solution to problem
First Initial-Boundary Value Problem for B-Hyperbolic Equation. There are proved theorems on uniqueness, existence and stability of the solution. The uniqueness of solution
On a Class of A-Analytic Functions-analytic
functions the integral theorem of Cauchy, integral formula of Cauchy, expansion to Taylor series, expan
Bounded Solutions of Semilinear Time Delay Hyperbolic Differential and Difference Equations of accuracy is presented. The mean theorem on the existence and uniqueness of a uniformly bounded solution
Boltzmann-type kinetic equations and discrete models monotone functional similar to the Boltzmann H-function. The existence and uniqueness theorem for global
Two-Valued Probability Measure on the Pontryagin Space© 2015, Springer Science+Business Media New York. The well known Kochen-Specker’s theorem
Morera’s Theorem and Functional Series in the Class of A-analytic Functions condition
of the Cauchy theorem is A-analytic (an analog of Morera’s theorem, Sec. 2). In Sec. 3 we prove
A boundary value problem with conditions on the entire boundary of a noncharacteristic domain for a fourth-order equation is ensured by a uniqueness theorem proved by the method. To prove the uniqueness of a solution to problem
Bifurcations and new uniqueness criteria for critical points of hyperbolic derivatives of the hyperbolic derivative is described, which makes it possible to extend the Poincaré-Hopf theorem so
Initial-Boundary Value Problem for Hyperbolic Equation with Singular Coefficient and Integral Condition of Second Kind. The solution is obtained in the form of the Fourier–Bessel series. There are proved theorems on uniqueness
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