Results 31 to 40 of about 148,680 (322)
Quasilinear equations involving nonlinear Neumann boundary conditions
Differential and Integral Equations, 2012 26
Iturriaga, Leonelo +3 more
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Least gradient problems with Neumann boundary condition [PDF]
Journal of Differential Equations, 2017 We study existence of minimizers of the least gradient problem \[\inf_{v \in BV_g} \int_ (x, Dv),\] where $BV_g=\{v \in BV( ): \int_{\partial }gv=1\}$, $ (x,p): \times \R^n \rightarrow \R$ is a convex, continuous, and homogeneous function of degree $1$ with respect to the $p$ variable, and $g$ satisfies the comparability condition $\int_ ...
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Pointwise observation of the state given by complex time lag parabolic system
Archives of Control Sciences, 2017 Various optimization problems for linear parabolic systems with multiple constant time lags are considered. In this paper, we consider an optimal distributed control problem for a linear complex parabolic system in which different multiple constant time ...
Kowalewski Adam
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TWO-DIMENSIONAL HYBRIDS WITH MIXED BOUNDARY VALUE PROBLEMS
Acta Polytechnica, 2016 Boundary value problems are considered on a simplex F in the real Euclidean space R2. The recent discovery of new families of special functions, orthogonal on F, makes it possible to consider not only the Dirichlet or Neumann boundary value problems on F,
Marzena Szajewska +1 more
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A game interpretation of the Neumann problem for fully nonlinear parabolic and elliptic equations
, 2012 We provide a deterministic-control-based interpretation for a broad class of fully nonlinear parabolic and elliptic PDEs with continuous Neumann boundary conditions in a smooth domain.
Daniel, Jean-Paul
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Homogenization of elliptic systems with Neumann boundary conditions [PDF]
Journal of the American Mathematical Society, 2013 39 ...
Kenig, Carlos E. +2 more
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A Neumann Boundary Term for Gravity
, 2017 The Gibbons-Hawking-York (GHY) boundary term makes the Dirichlet problem for gravity well defined, but no such general term seems to be known for Neumann boundary conditions. In this paper, we view Neumann {\em not} as fixing the normal derivative of the
Krishnan, Chethan, Raju, Avinash
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Isospectral shapes with Neumann and alternating boundary conditions [PDF]
Physical Review E, 2003 The isospectrality of a well-known pair of shapes constructed from two arrangements of seven congruent right isosceles triangles with the Neumann boundary condition is verified numerically to high precision. Equally strong numerical evidence for isospectrality is presented for the eigenvalues of this standard pair in new boundary configurations with ...
Driscoll, T., Gottlieb, Hans
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Boundary unique continuation theorems under zero Neumann boundary conditions [PDF]
Bulletin of the Australian Mathematical Society, 2005 Let u be a solution to a second order elliptic equation with singular potentials belonging to the Kato-Fefferman-Phong's class in Lipschitz domains. We prove the boundary unique continuation theorems and the doubling properties for u2 near the boundary under the zero Neumann boundary condition.
Tao, Xiangxing, Zhang, Songyan
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On the Solvability of Discrete Nonlinear Two-Point Boundary Value Problems
International Journal of Mathematics and Mathematical Sciences, 2012 We prove the existence and uniqueness of solutions for a family of discrete boundary value problems by using discrete's Wirtinger inequality. The boundary condition is a combination of Dirichlet and Neumann boundary conditions.
Blaise Kone, Stanislas Ouaro
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