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Applicable Analysis
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Volume 86, Issue 10
A power method for nonlinear operators

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Applicable Analysis

An International Journal

Volume 86, 2007 - Issue 10

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Original Articles

A power method for nonlinear operators

Sean Eastman Department of Mathematics, Armstrong Atlantic State University, Savannah, GA 31419, USACorrespondence[email protected]

Donald Estep Department of Mathematics, Colorado State University, Fort Collins, CO 80523, USA

Pages 1303-1314 | Received 25 Aug 2007, Accepted 03 Sep 2007, Published online: 21 Sep 2010

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https://doi.org/10.1080/00036810701667305

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Articles from other publishers (7)

Ido Ben-Shaul, Leah Bar, Dalia Fishelov & Nir Sochen. (2023) Deep Learning Solution of the Eigenvalue Problem for Differential Operators. Neural Computation 35:6, pages 1100-1134.
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Jyot Buch, Murat Arcak & Peter Seiler. (2021) An Efficient Algorithm to Compute Norms for Finite Horizon, Linear Time-Varying Systems. IEEE Control Systems Letters 5:5, pages 1597-1602.
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Jyot Buch, Murat Arcak & Peter Seiler. (2021) An Efficient Algorithm to Compute Norms for Finite Horizon, Linear Time-Varying Systems. An Efficient Algorithm to Compute Norms for Finite Horizon, Linear Time-Varying Systems.

Robert Altmann & Marine Froidevaux. (2020) PDE eigenvalue iterations with applications in two-dimensional photonic crystals. ESAIM: Mathematical Modelling and Numerical Analysis 54:5, pages 1751-1776.
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R.C. Fetecau & Y. Huang. (2013) Equilibria of biological aggregations with nonlocal repulsive–attractive interactions. Physica D: Nonlinear Phenomena 260, pages 49-64.
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R C Fetecau, Y Huang & T Kolokolnikov. (2011) Swarm dynamics and equilibria for a nonlocal aggregation model. Nonlinearity 24:10, pages 2681-2716.
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Misha E. Kilmer & Dianne P. O’Leary. 2010. G.W. Stewart. G.W. Stewart 121 123 .

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