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- W2015443606 abstract "Full asymptotic expansions are found and justified for solutions of problems with smooth obstructions on the boundary and in the domain for the operator with a small parameter on the highest derivatives. In the construction of the asymptotics of solutions one formally computes an asymptotic expansion of the equation that yields a singular submanifold (for example, of a surface where the type of the boundary conditions changes). Near such surfaces there occur additional boundary layers, which are determined by solving both ordinary and partial differential equations." @default.
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- W2015443606 date "1991-02-28" @default.
- W2015443606 modified "2023-09-26" @default.
- W2015443606 title "ASYMPTOTIC SOLUTION OF VARIATIONAL INEQUALITIES FOR A LINEAR OPERATOR WITH A SMALL PARAMETER ON THE HIGHEST DERIVATIVES" @default.
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- W2015443606 doi "https://doi.org/10.1070/im1991v037n01abeh002054" @default.
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