Adrian S. Lewis

Name: dblp XML data dump
Creator: Schloss Dagstuhl - Leibniz Center for Informatics
Published: 1993
License: https://creativecommons.org/publicdomain/zero/1.0/
Keywords: dblp, XML, computer science, scholarly publications, metadata

◀ ▶ joint publications with James V. Burke

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Publications

2007
[j36]
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James V. Burke, Adrian S. Lewis, Michael L. Overton:
Spectral conditioning and pseudospectral growth. Numerische Mathematik 107(1): 27-37 (2007)
[j33]
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James V. Burke, Adrian S. Lewis, Michael L. Overton:
Convexity and Lipschitz Behavior of Small Pseudospectra. SIAM J. Matrix Anal. Appl. 29(2): 586-595 (2007)
2006
[j31]
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  - journals/tac/BurkeHLO06
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James V. Burke, Didier Henrion, Adrian S. Lewis, Michael L. Overton:
Stabilization via Nonsmooth, Nonconvex Optimization. IEEE Trans. Autom. Control. 51(11): 1760-1769 (2006)
2005
[j29]
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James V. Burke, Adrian S. Lewis, Michael L. Overton:
Variational analysis of functions of the roots of polynomials. Math. Program. 104(2-3): 263-292 (2005)
[j28]
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James V. Burke, Adrian S. Lewis, Michael L. Overton:
A Robust Gradient Sampling Algorithm for Nonsmooth, Nonconvex Optimization. SIAM J. Optim. 15(3): 751-779 (2005)
2004
[j27]
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  - journals/jgo/BurkeLO04
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James V. Burke, Adrian S. Lewis, Michael L. Overton:
Variational Analysis of the Abscissa Mapping for Polynomials via the Gauss-Lucas Theorem. J. Glob. Optim. 28(3-4): 259-268 (2004)
[j25]
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James V. Burke, Adrian S. Lewis, Michael L. Overton:
Pseudospectral Components and the Distance to Uncontrollability. SIAM J. Matrix Anal. Appl. 26(2): 350-361 (2004)
2003
[j23]
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James V. Burke, Adrian S. Lewis, Michael L. Overton:
Optimization and Pseudospectra, with Applications to Robust Stability. SIAM J. Matrix Anal. Appl. 25(1): 80-104 (2003)
2002
[j22]
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  - journals/mor/BurkeLO02
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James V. Burke, Adrian S. Lewis, Michael L. Overton:
Approximating Subdifferentials by Random Sampling of Gradients. Math. Oper. Res. 27(3): 567-584 (2002)
2001
[j20]
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  - journals/focm/Burke01
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James V. Burke, Adrian S. Lewis, Michael L. Overton:
Optimal Stability and Eigenvalue Multiplicity. Found. Comput. Math. 1(2): 205-225 (2001)

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