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- W2035792327 abstract "We find a function u(x, y) harmonic in the upper half-plane y>0 satisfying the conditions grad u(x0,y0) b|2 → min, $$smallint _{ - infty }^infty |u(x,0) - g(x)|^2 dx leqslant varepsilon ^2 $$ . The solution of the problem is expressed in terms of the Poisson integral for the upper half-plane." @default.
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- W2035792327 date "1993-05-01" @default.
- W2035792327 modified "2023-09-27" @default.
- W2035792327 title "Determination of a harmonic function with minimal gradient deviation" @default.
- W2035792327 cites W4234509518 @default.
- W2035792327 doi "https://doi.org/10.1007/bf01098843" @default.
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