A Hilbert integral-type inequality with parameters.
Xiaozhou, Shang, Mingzhe, Gao (2010)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “Surface integral and Gauss-Ostrogradskij theorem from the viewpoint of applications”
A Hilbert integral-type inequality with parameters.
A Hilbert-type integral inequality in the whole plane with the homogeneous kernel of degree .
Xin, Dongmei, Yang, Bicheng (2011)
Journal of Inequalities and Applications [electronic only]
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General linear boundary value problem for the second-order integro-differential loaded equation with boundary conditions containing both nonlocal and global terms.
Fatemi, M.R., Aliyev, N.A. (2010)
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Semiregular finite elements in solving some nonlinear problems
Jana Zlámalová (2001)
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In this paper, under the maximum angle condition, the finite element method is analyzed for nonlinear elliptic variational problem formulated in [4]. In [4] the analysis was done under the minimum angle condition.
Energetic estimates analogous to the Saint-Venant principle and their applications
Oleinik, O. A.
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