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Fourier-Laplace transforms of distributions with compact support and their imaginary zeros
2014A nonzero polynomial is said to be positive if its coefficients are nonnegative. Motzkin and Straus [5] observe that if a real polynomial P(Z) has no positive zeros, then there is a positive polynomial Q(Z) such that P(Z).Q(Z) is positive. We interpret this analytically and prove analogous results for some real distributions with compact supports ...
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A formula to solve Laplace and Fourier Transforms
Journal of Computational and Applied Mathematics, 2023Javier Morales-Castillo
exaly
The explicit solutions for a class of fractional Fourier–Laplace convolution equations
Integral Transforms and Special Functions, 2023Qiang Feng, Sha Yuan
exaly
Euler summation for fourier series and laplace transform inversion
Stochastic Models, 1997Colm Art O'Cinneide
exaly
On the Fourier-Laplace transformation of generalized functions
Theoretical and Mathematical Physics, 1973openaire +2 more sources
An Interesting Difference between Fourier Transform & Laplace Transform
Advanced Materials Research, 2012Varun Gupta
exaly