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The multipole method for certain elliptic equation with discontinuous coefficient = Метод мультиполей для некоторых эллиптических краевых задач с разрывным коэффициентом
Skorokhodov, S. L., Vlasov, V. I.
Developed analytical - numerical method for solving boundary value problems in regions of space
The multipole method for certain elliptic equation with discontinuous coefficient
Skorokhodov, S. L., Vlasov, V. I.
Developed analytical - numerical method for solving boundary value problems in regions of space
Determining the shape of an axisymmetric body in a viscous incompressible flow on the basis of the pressure distribution on the body surface
Solov'ev S.
into account within the framework of the boundary layer model. The method is based on an iterative process
Possibilities of using integrated learning in teaching English in a non-linguistic college
Molchanova I.I., Nikitina A.Y., Ermoshin Y.A., Alontseva N.V., Ruzhentseva T.S.
professional specifics and its orientation on actualizing the professional activity tasks. Hence, methods
Parametric bases for elliptic boundary value problem
Gusev A.A., Vinitsky S.I., Chuluunbaatar O., Derbov V.L., Góźdź A., Krassovitskiy P.M.
We consider the calculation schemes in the framework of Kantorovich method that consist
A boundary value problem with conditions on the entire boundary of a noncharacteristic domain for a fourth-order equation
Utkina E.
A boundary value problem with conditions on the entire boundary of a noncharacteristic domain for a
VARIATIONAL METHOD FOR SOLVING BOUNDARY-VALUE-PROBLEMS FOR THE WAVE-EQUATION
FILIPPOV V.M.
VARIATIONAL METHOD FOR SOLVING BOUNDARY-VALUE-PROBLEMS FOR THE WAVE-EQUATION
Elliptic and parabolic inequalities with point singularities on the boundary
Galakhov E.I.
of such inequalities defined on bounded domains, and which have point singularities on the boundary do not have
Measurement of tissue optical properties in a wide spectral range: a review
Martins, Inês Soraia, Silva, Hugo Filipe, Lazareva, Ekaterina N., Chernomyrdin, Nikita V., Zaytsev, Kirill I., Oliveira, Luís Manuel, Tuchin, Valery V.
A distinctive feature of this review is a critical analysis of methods and results of measurements
On the global-in-time existence of a generalized solution to a free-boundary problem
Meirmanov, A. M., Galtseva, O. A., Seldemirov, V. E.
A problem with free (unknown) boundary for a one-dimensional diffusion-convection equation

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