Results 141 to 148 of about 14,555 (148)
Two-sided Laplace transform over Cayley-Dickson algebras and its applications
The one- and the two-sided Laplace transforms are generalized to functions \(\mathbb R\to{\mathcal A}_r\), where \({\mathcal A}_r\) is the Cayley-Dickson algebra (which for \(r=2\) is the quaternion division ring). The usual properties of these transforms and the corresponding inverse transforms are transferred to this case.
S. V. Lüdkovsky
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Takuya Sogo
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A proposal for two-sided Laplace transforms and its application to electronic circuits
It is unfortunate that the authors seem unaware of the book by \textit{B. van der Pol} and \textit{H. Bremmer} [Operational calculus based on the two-sided Laplace integral (1950; Zbl 0040.20403)] since it contains extensive theory, numerous applications (especially to electric circuit theory), and a lengthy table of transforms.
Matsuzuka, Isamu +2 more
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Numerical inversion of mellin and two-sided laplace transforms
Dishon, Menachem, Weiss, George H.
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On the Properties of the Two-Sided Laplace Transform and the Riemann Hypothesis
Seong Won
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A comparison of the two-sided laplace transform and the mellin transform
Glorida L. Porter
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