Add to ORKGWe introduce here the q-Laplace transform as a new weapon in Tsallis’ arsenal, discussing its main properties and analyzing some examples. The q-Gaussian instance receives special consideration. Also, we derive the q-partition function from the q-Laplace transform.Instituto de Física La PlataConsejo Nacional de Investigaciones Científicas y Técnica
Trying to compute the nonextensive q-partition function for the Harmonic Oscillator in more than two...
We introduce a complex q-Fourier transform as a generalization of the (real) one analyzed in [S. Uma...
Two q-analogues of the well-known Laplace transform are defined with the help of the Jackson integra...
We introduce here the q-Laplace transform as a new weapon in Tsallis’ arsenal, discussing its main p...
We introduce here the q-Laplace transform as a new weapon in Tsallis’ arsenal, discussing its main p...
The standard q-Fourier Transform (qFT) of a constant diverges, which begs for a better treatment. In...
The standard q-Fourier Transform (qFT) of a constant diverges, which begs for a better treatment. In...
The standard q-Fourier Transform (qFT) of a constant diverges, which begs for a better treatment. In...
p. 8552-8561The Laplace transform is generalized by using the q-exponential function ex q [1 + .1 ...
A generalization of the Laplace transform based on the generalized Tsallis $q$-exponential is given ...
By recourse to tempered ultradistributions, we show here that the effect of a q-Fourier transform (q...
The standard q-Fourier Transform (qFT) of a constant diverges, which begs for a better treatment. In...
By recourse to tempered ultradistributions, we show here that the effect of a q-Fourier transform (q...
Motivated by statistical mechanics contexts, we study the properties of the q-Laplace transform, whi...
Motivated by statistical mechanics contexts, we study the properties of the q-Laplace transform, whi...
Trying to compute the nonextensive q-partition function for the Harmonic Oscillator in more than two...
We introduce a complex q-Fourier transform as a generalization of the (real) one analyzed in [S. Uma...
Two q-analogues of the well-known Laplace transform are defined with the help of the Jackson integra...
We introduce here the q-Laplace transform as a new weapon in Tsallis’ arsenal, discussing its main p...
We introduce here the q-Laplace transform as a new weapon in Tsallis’ arsenal, discussing its main p...
The standard q-Fourier Transform (qFT) of a constant diverges, which begs for a better treatment. In...
The standard q-Fourier Transform (qFT) of a constant diverges, which begs for a better treatment. In...
The standard q-Fourier Transform (qFT) of a constant diverges, which begs for a better treatment. In...
p. 8552-8561The Laplace transform is generalized by using the q-exponential function ex q [1 + .1 ...
A generalization of the Laplace transform based on the generalized Tsallis $q$-exponential is given ...
By recourse to tempered ultradistributions, we show here that the effect of a q-Fourier transform (q...
The standard q-Fourier Transform (qFT) of a constant diverges, which begs for a better treatment. In...
By recourse to tempered ultradistributions, we show here that the effect of a q-Fourier transform (q...
Motivated by statistical mechanics contexts, we study the properties of the q-Laplace transform, whi...
Motivated by statistical mechanics contexts, we study the properties of the q-Laplace transform, whi...
Trying to compute the nonextensive q-partition function for the Harmonic Oscillator in more than two...
We introduce a complex q-Fourier transform as a generalization of the (real) one analyzed in [S. Uma...
Two q-analogues of the well-known Laplace transform are defined with the help of the Jackson integra...