The Inversion of a General Class of Convolution Transforms
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Publication:5793039
DOI10.2307/1990551zbMath0035.19201OpenAlexW4230080136MaRDI QIDQ5793039
D. V. Widder, I. I. jun. Hirschman
Publication date: 1949
Full work available at URL: https://doi.org/10.2307/1990551
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Cites Work
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- Note on the inversion of the Laplace integral
- Inversion formulas for convolution transforms
- The integral transforms with iterated Laplace kernels
- The inversion of the transforms with reiterated Stieltjes kernels
- The third iterate of the Laplace transform
- Integral transforms
- The Inversion of the Laplace Integral and the Related Moment Problem
- Functions Whose Even Derivatives Have a Prescribed Sign
- The Inversion of a Generalized Laplace Transform
- On Totally Positive Functions, LaPlace Integrals and Entire Functions of the LaGuerre-Polya-Schur Type
- An Inversion and Representation Theory for Convolution Transforms with Totally Positive Kernels
- Inversion of a Generalized Laplace Integral
