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(1975)
Kraevye zadachi dlya ellipticheskikh sistem differentsial’nykh uravnenii (Boundary Value Problems for Elliptic Systems of Differential Equations)
H. Begehr, A. Çelebi, W. Tutschke (1999)
Complex Methods for Partial Differential Equations
AV Bitsadze (1981)
Nekotorye klassy uravnenii v chastnykh proizvodnykh
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On the Uniqueness of the Solution of the Dirichlet Problem for Elliptic Partial Differential Equations, Uspekhi Mat
LG Mikhailov (1963)
Novye klassy osobykh integral’nykh uravnenii i ikh primenenie k differentsial’nym uravneniyam s singulyarnymi koeffitsientami
AB Rasulov (2009)
Integral Representations of Solutions of a Second-Order Linear Elliptic System with an Interior Supersingular PointDokl. Akad. Nauk, 429
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ON REMOVABLE SINGULAR POINTS OF ELLIPTIC SYSTEMS OF SECOND ORDER DIFFERENTIAL EQUATIONS IN THE PLANE
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Obobshchennye analiticheskie funktsii (Generalized Analytic Functions)
IN Vekua (1988)
Obobshchennye analiticheskie funktsii
ZD Usmanov (1993)
Obobshchennye sistemy Koshi-Rimana s singulyarnoi tochkoi
A. Soldatov (2006)
Second-order elliptic systems in the half-planeIzvestiya: Mathematics, 70
N Rajabov (1987)
Complex Analysis and Applications 87
A. Rasulov (2009)
Integral representations of solutions to second-order linear elliptic systems with an interior supersingular pointDoklady Mathematics, 80
AB Rasulov (2011)
Integral Representations and Boundary Value Problems for a Third-Order Linear Elliptic System with an Interior Singular PointDiffer. Uravn., 47
(1993)
Obobshchennye sistemy Koshi–Rimana s singulyarnoi tochkoi (Generalized Cauchy– Riemann Systems with Singular Point), Dushanbe
AV Bitsadze (1948)
On the Uniqueness of the Solution of the Dirichlet Problem for Elliptic Partial Differential EquationsUspekhi Mat. Nauk, 3
RS Saks (1975)
Kraevye zadachi dlya ellipticheskikh sistem differentsial’nykh uravnenii
(1912)
Sur une classe de fonctions d'une variable complexe
NR Rajabov (1992)
Vvedenie v teoriyu differentsial’nykh uravnenii v chastnykh proizvodnykh so sverkhsingulyarnymi koeffitsientami
(1981)
Nekotorye klassy uravnenii v chastnykh proizvodnykh (Some Classes of Partial Differential Equations)
For a second-order elliptic system with a supersingular circle whose leading part is the Bitsadze operator, we obtain an integral representation of the solution and the corresponding inversion formulas in the finite and infinite domains. The obtained integral representations are used to study the behavior of solutions as r → R and analyze a problem of linear transmission type.
Differential Equations – Springer Journals
Published: May 11, 2014
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