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Wiener-hopf equations and variational inequalities
Journal of Optimization Theory and Applications, 1993zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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2014
For a general Levy process, it is possible to decompose its path into “excursions from the running maximum”. Conceptually, this decomposition is a priori somewhat tricky as, in principle, a general Levy process may exhibit an infinite number of excursions from its maximum over any finite period of time.
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For a general Levy process, it is possible to decompose its path into “excursions from the running maximum”. Conceptually, this decomposition is a priori somewhat tricky as, in principle, a general Levy process may exhibit an infinite number of excursions from its maximum over any finite period of time.
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Asymptotic factorization of Wiener–Hopf kernels
Wave Motion, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Modern Wiener-Hopf Design of Optimal Controllers. Part I
, 1976D. Youla, J. Bongiorno, H. Jabr
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Useful Approximations in Wiener-Hopf Problems
Journal of Applied Physics, 1959Frequently, the only serious obstacle which prevents one from obtaining a physically interpretable solution to a Wiener-Hopf problem is the explicit factorization of the ``kernel'' of that problem. A technique whereby an easily factored kernel replaces the original without serious loss of accuracy is illustrated by several examples.
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International Conference on Electromagnetics in Advanced Applications, 2015
T. Nagasaka, K. Kobayashi
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T. Nagasaka, K. Kobayashi
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Wiener–Hopf Factorization Through an Intermediate Space
, 2015F. Speck
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