Results 291 to 300 of about 109,310 (329)

Identification of "Spinal Enlargements" Correlating with Paired and Unpaired Fins in Zebrafish.

Brain Behav Evol
Takaoka R, Hagio H, Yamamoto N.
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Generalized Craig-Bampton method using Robin boundary conditions

, 2015
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Maxwell–Stokes system with Robin boundary condition

Calculus of Variations and Partial Differential Equations, 2023
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The third boundary condition—was it robin’s?

The Mathematical Intelligencer, 1998
A real-valued function \(u\) of \(n\) real variables is called harmonic in an \(n\)-dimensional domain if it satisfies Laplace's equation \(\nabla u=0\), where \(\nabla\) is the \(n\)-dimensional Laplace operator. Certain boundary conditions to be satisfied by \(u\) are familiar in the literature.
Gustafson, Karl, Abe, Takehisa
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Problems with Robin Boundary Conditions

2011
In this chapter we consider the third type of fundamental boundary value problems, namely, problems with Robin boundary conditions, where a linear combination of the stresses and displacements is prescribed on \(\partial S\).
Gavin R. Thomson, Christian Constanda
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Wentzell-Robin boundary conditions on C[0,1]

Semigroup Forum, 2002
The author considers the operator \(A_W\) on \(C([0,1])\) defined by: \[ \begin{cases} {\mathcal D}(A_W): =\biggl\{u\in C^2\bigl( [0,1]\bigr) \mid(au')'(j)+ \beta_j u'(j)+ \gamma_ju(j)=0,\;j=0,1\biggr\}\\ A_Wu:=(au')',\end{cases} \] where \(\beta_j\), \(\gamma_j\) \((j=0,1)\) are arbitrary real numbers and the function \(a\in C^1([0,1])\) satisfies \(a(
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Doubly nonlinear parabolic equations with Robin boundary conditions

Mathematical Methods in the Applied Sciences, 2022
In this article, we consider the nonlinear problem where is the doubly nonlinear operator. Here, is a bounded domain with smooth boundary, and . We establish some sufficient conditions on the functions , and the exponents and , so that the above problem has no positive solutions.
Ismail Kömbe, Reyhan Tellioğlu Balekoğlu   +1 more
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A Hopf bifurcation with Robin boundary conditions

Journal of Dynamics and Differential Equations, 1994
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Ashwin, Peter, Mei, Zhen
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