A Wiener-Hopf factorization related potential measure for spectrally negative Lévy process

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For spectrally negative Lévy process(SNLP),we find an expression,in terms of scale functions,for a potential measure involving the maximum and the last time of reaching the maximum up to a draw-down time.As applications,we obtain a potential measure for the reflected SNLP and recover a joint Laplace transform for the Wiener-Hopf factorization for SNLP.
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