Results 201 to 210 of about 177,031,105 (231)
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Mathematics of the USSR-Sbornik, 1974
Certain theorems on the analyticity of solutions of elliptic equations are used to prove theorems on the behavior of solutions of general elliptic systems of differential equations in unbounded regions, analogous to the classical theorems of Liouville and Phragmen-Lindelof for harmonic functions. Theorems on the uniqueness of the solutions for elliptic
Olejnik, O. A., Radkevich, E. V.
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Certain theorems on the analyticity of solutions of elliptic equations are used to prove theorems on the behavior of solutions of general elliptic systems of differential equations in unbounded regions, analogous to the classical theorems of Liouville and Phragmen-Lindelof for harmonic functions. Theorems on the uniqueness of the solutions for elliptic
Olejnik, O. A., Radkevich, E. V.
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Journal of Soviet Mathematics, 1986
Translation from Tr. Semin. Im. I. G. Petrovskogo 8, 135-152 (Russian) (1982; Zbl 0494.35032).
Kondrat'ev, V. A. +2 more
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Translation from Tr. Semin. Im. I. G. Petrovskogo 8, 135-152 (Russian) (1982; Zbl 0494.35032).
Kondrat'ev, V. A. +2 more
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Complex Variables, Theory and Application: An International Journal, 1987
In this paper, the generalized Riemann–Hilbert problem with non-negative indices for a class of first order elliptic system of two complex variables has been investigated. Under some supposition, it is proved that the boundary value problem is solvable and the solution depends on arbitrary real constant.
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In this paper, the generalized Riemann–Hilbert problem with non-negative indices for a class of first order elliptic system of two complex variables has been investigated. Under some supposition, it is proved that the boundary value problem is solvable and the solution depends on arbitrary real constant.
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1999
The theory of general elliptic boundary value problems for systems of equations is explained in Chapter 1 (see also [R1, Ch.X], and bibliography there).
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The theory of general elliptic boundary value problems for systems of equations is explained in Chapter 1 (see also [R1, Ch.X], and bibliography there).
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Sublinear elliptic systems with a convection term
Communications in Partial Differential Equations, 2020Lucio Boccardo, Luigi Orsina
exaly
Quasiconformal mappings and generalized solutions of elliptic systems of equations on the plane
1983openaire +1 more source

