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- W2013014678 abstract "In the space we consider a linear partial differential equation with constant coefficients which is solvable in the leading derivative with respect to . We prove that two problems with limit conditions as which are imposed on the Fourier transform and contain weight factors, are uniquely solvable in the class of functions which for every belong to along with the derivatives appearing in the equation and which grow at an order no faster that as (in ). We apply these results to a class of equations in a halfspace which degenerate on the boundary hyperplane.Bibliography: 9 items." @default.
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- W2013014678 date "1971-02-28" @default.
- W2013014678 modified "2023-09-24" @default.
- W2013014678 title "SOME PROBLEMS FOR LINEAR PARTIAL DIFFERENTIAL EQUATIONS WITH CONSTANT COEFFICIENTS IN THE ENTIRE SPACE AND FOR A CLASS OF DEGENERATE EQUATIONS IN A HALFSPACE" @default.
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- W2013014678 doi "https://doi.org/10.1070/sm1971v014n02abeh002612" @default.
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