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Applications of Tauberian theorems with remainder for the Laplace transform in probability theory
Ukrainian Mathematical Journal, 1988The paper deals with a renewal process whose distribution of the distances between jumps has a density f such that \(\int^{\infty}_{0}x^ af(x ...
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Ukrainian Mathematical Journal, 1991
A new variant of a Tauberian theorem with remainder is proved for the Laplace transform in the plane, using the L1 metric. A connection between the divisor problem and the growth of the zeta-function in the critical strip is established.
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A new variant of a Tauberian theorem with remainder is proved for the Laplace transform in the plane, using the L1 metric. A connection between the divisor problem and the growth of the zeta-function in the critical strip is established.
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Tauberian theorems with remainder term
1960zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Efficient extraction of bagasse hemicelluloses and characterization of solid remainder
Bioresource Technology, 2015Shuangquan Yao +2 more
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Phase Unwrapping and A Robust Chinese Remainder Theorem
IEEE Signal Processing Letters, 2007Xiang-Gen Xia
exaly
A Closed-Form Robust Chinese Remainder Theorem and Its Performance Analysis
IEEE Transactions on Signal Processing, 2010Xiang-Gen Xia
exaly
Multichannel InSAR DEM Reconstruction Through Improved Closed-Form Robust Chinese Remainder Theorem
IEEE Geoscience and Remote Sensing Letters, 2013Zhihui Yuan, Robert Wang
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