Aim of this paper is to represent a causal filter equation for any kind of linear system in the general form L=f(t), where f(t) is the forcing function, x(t) is the output and L is a summation of fractional operators. The exact form of the operator L is obtained by using Mellin transform in complex plane.

Filter equation by fractional calculus / Alotta, G., Di Paola, M.. - (2014). (7th Computational Stochastic Mechanics (CSM-7) Santorini (Grecia) 15-18/06/2018).

Filter equation by fractional calculus

G. Alotta;
2014-01-01

Abstract

Aim of this paper is to represent a causal filter equation for any kind of linear system in the general form L=f(t), where f(t) is the forcing function, x(t) is the output and L is a summation of fractional operators. The exact form of the operator L is obtained by using Mellin transform in complex plane.
2014
Inglese
Proceedings of the 7th Computational Stochastic Mechanics Conference
7th Computational Stochastic Mechanics (CSM-7)
10
Esperti anonimi
15-18/06/2018
Santorini (Grecia)
Fractional calculus; Mellin transform; Filter equation; Non-anticipative filter
4 Contributo in Atti di Convegno (Proceeding)::4.1 Contributo in Atti di convegno
Alotta, G.; Di Paola, M.
273
Filter equation by fractional calculus / Alotta, G., Di Paola, M.. - (2014). (7th Computational Stochastic Mechanics (CSM-7) Santorini (Grecia) 15-18/06/2018).
2
none
info:eu-repo/semantics/conferenceObject
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.12318/47163
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