Results 211 to 220 of about 15,517 (265)
The role of recharge/discharge and hydraulic conductivity in gravitational groundwater flow systems. [PDF]
Sci RepBaalousha HM.
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The AGM of Gauss, Ramanujan's corresponding theory, and spectral bounds of self-adjoint operators. [PDF]
Mon Hefte MathFaulhuber M, Gumber A, Shafkulovska I.
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Reliable numerical scheme for coupled nonlinear Schrödinger equation under the influence of the multiplicative time noise. [PDF]
Sci RepBaber MZ +6 more
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2020
The exterior Neumann problem consists in finding u such that $$\displaystyle \begin {array}{rl} &Au(x)=0,\quad x\in S^-,\\ {} &Tu(x)=\mathscr {N}(x),\quad x\in {\partial S},\\ {} &u\in \mathscr {A}, \end {array} $$ where the vector function \(\mathscr {N}\in C^{(0,\alpha )}({\partial S})\), α ∈ (0, 1), is prescribed.
Christian Constanda, Dale Doty
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The exterior Neumann problem consists in finding u such that $$\displaystyle \begin {array}{rl} &Au(x)=0,\quad x\in S^-,\\ {} &Tu(x)=\mathscr {N}(x),\quad x\in {\partial S},\\ {} &u\in \mathscr {A}, \end {array} $$ where the vector function \(\mathscr {N}\in C^{(0,\alpha )}({\partial S})\), α ∈ (0, 1), is prescribed.
Christian Constanda, Dale Doty
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Lithuanian Mathematical Journal, 1991
The author gives a refinement of \textit{V. A. Kondrat'ev}'s result on boundary value problems for elliptic equations in a domain with conic corners [Tr. Mosk. Mat. O.-va 16, 209--292 (1967; Zbl 0162.16301)]. Let \(K\) be the angle on the plane \(x=(x_1,x_2):00\), \(r=\sqrt{x_1^2+x_2^2}\).
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The author gives a refinement of \textit{V. A. Kondrat'ev}'s result on boundary value problems for elliptic equations in a domain with conic corners [Tr. Mosk. Mat. O.-va 16, 209--292 (1967; Zbl 0162.16301)]. Let \(K\) be the angle on the plane \(x=(x_1,x_2):00\), \(r=\sqrt{x_1^2+x_2^2}\).
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Neumann Problems and Steiner Symmetrization
Communications in Partial Differential Equations, 2005ABSTRACT In the present paper we prove some comparison results via Steiner symmetrization for solutions to the Neumann problem where T > 0, Ω is a smooth connected open bounded subset of ℝ n , the coefficients a ij (x, y) and the datum f are smooth functions such that a ij (x, y)ξ i ξ j ≥ |ξ|2, for any (x, y) ∈ G, for any ξ ∈ ℝ n and ∈ t G f dx dy = 0.
FERONE, VINCENZO, MERCALDO, ANNA
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2020
The interior Neumann problem consists of the equation and boundary condition $$\displaystyle \begin {array}{ll} &Au(x)=0,\quad x\in S^+,\\ &Tu(x)=\mathscr {N}(x),\quad x\in {\partial S}, \end {array} $$ where the vector function \(\mathscr {N}\in C^{(0,\alpha )}({\partial S})\), α ∈ (0, 1), is prescribed.
Christian Constanda, Dale Doty
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The interior Neumann problem consists of the equation and boundary condition $$\displaystyle \begin {array}{ll} &Au(x)=0,\quad x\in S^+,\\ &Tu(x)=\mathscr {N}(x),\quad x\in {\partial S}, \end {array} $$ where the vector function \(\mathscr {N}\in C^{(0,\alpha )}({\partial S})\), α ∈ (0, 1), is prescribed.
Christian Constanda, Dale Doty
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Mathematische Annalen, 2011
The authors consider semilinear Neumann elliptic problems, defined on a bounded domain with a smooth boundary. By combining minimax methods based on the critical point theory with techniques from the Morse Theory, they prove the existence of a nontrivial solution for resonant problems with respect to any eigenvalue of the negative Neumann Laplacian ...
Motreanu, D. +2 more
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The authors consider semilinear Neumann elliptic problems, defined on a bounded domain with a smooth boundary. By combining minimax methods based on the critical point theory with techniques from the Morse Theory, they prove the existence of a nontrivial solution for resonant problems with respect to any eigenvalue of the negative Neumann Laplacian ...
Motreanu, D. +2 more
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Inverse Neumann obstacle problem
The Journal of the Acoustical Society of America, 1998Results are reported for direct and inverse scattering of plane acoustic waves from sound-hard scatterers of arbitrary shapes in an infinite, homogeneous ambience. The direct problem is solved via a shape deformation technique which is valid for finite deformations.
L. S. Couchman +2 more
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