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Showing 1 to 7 of 7 for “"Steklov"”.

  1. Steklov Eigenvalue Problems on Nearly Spherical and Annular Domains

    <p>We consider Steklov eigenvalues on nearly spherical and nearly annular domains in d dimensions where d is any given positive integer. By using the Green-Beltrami identity for spherical harmonic functions, the derivatives of Steklov eigenvalues with respect to the domain perturbation parameter …

    claremont Repository record for Steklov Eigenvalue Problems on Nearly Spherical and Annular Domains (opens in a new tab)

  2. Steklov geometry processing : an extrinsic approach to spectral shape analysis

    … justification. Instead, we consider the Steklov eigenvalue problem, computing the spectrum of the Dirichlet-to-Neumann operator of a surface bounding a volume. A remarkable property of this operator is that it completely encodes volumetric geometry. We use the boundary element method …

    mit Repository record for Steklov geometry processing : an extrinsic approach to spectral shape analysis (opens in a new tab)

  3. The 1-dimensional [lambda]-self shrinkers in R² and the nodal sets of biharmonic Steklov problems

    … behavior of the nodal set of biharmonic Steklov problems. Chapter 1 gives the background of mean curvature flow and the importance of self-shrinkers as solitons of the flow equation. We also introduce the background of the [lambda]-hypersurface and explain how this is related to the self …

    mit Repository record for The 1-dimensional [lambda]-self shrinkers in R² and the nodal sets of biharmonic Steklov problems (opens in a new tab)

  4. EXTERIOR REGULARIZED HARMONIC AND HARMONIC FUNCTIONS

    … space, via the sequence of exterior harmonic Steklov eigenvalues and associated eigenfunctions. The new space is strictly larger than the standard Sobolev-Hilbert H-space, as it only needs square integrability of the gradients of the functions involved. Our results generalize exactly certain …

    houston Repository record for EXTERIOR REGULARIZED HARMONIC AND HARMONIC FUNCTIONS (opens in a new tab)

  5. Minmax topology optimization

    … optimality conditions which take the form of a Steklov eigenvalue problem and thus we eliminate the need of an iterative nested optimization. To generate a well-posed topology optimization problem we use relaxation which requires homogenization theory. Examples are provided to demonstrate our …

    uiuc Repository record for Minmax topology optimization (opens in a new tab)

  6. Qualitative methods far acoustic scattering inverse problems in wavequides

    … una expansión asintótica de los operadores de Steklov-Poincaré involucrados. Por otra parte, si el obstáculo es penetrable, aplicamos un método de análisis asintótico, es decir, hacemos un desarrollo asintótico en dominios con agujeros cuyo tamaño tiende a cero.

    oviedo Repository record for Qualitative methods far acoustic scattering inverse problems in wavequides (opens in a new tab)