Pietro Bia

Dr. Pietro Bia

Elettronica s.p.a.
orcid

Research Focus & Metrics

Academic Career Length

15Years (2012-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 December 2016 in Nano Communication Networks
Verified
Journal Article
Closed access
Giuseppe PiroGiuseppe Piro
Giuseppe Piro
Pietro BiaPietro Bia
Pietro Bia
GBG. Boggia
G. Boggia
DCD. Caratelli
D. Caratelli
LGL.A. Grieco
L.A. Grieco
LML. Mescia
L. Mescia

1 November 2015 in IET Microwaves, Antennas & Propagation
Verified
Journal Article
Open access
PDF file
Pietro BiaPietro Bia
Pietro Bia
DCDiego Caratelli
Diego Caratelli
Luciano MesciaLuciano Mescia
Luciano Mescia
Johan GielisJohan Gielis
Johan Gielis
A novel class of supershaped dielectric lens antennas, whose geometry is described by the three‐dimensional (3D) Gielis’ formula, is introduced and analysed. To this end, a hybrid modelling approach based on geometrical and physical optics is adopted in order to efficiently analyse the multiple wave reflections occurring within the lens and to evaluate the relevant impact on the radiation properties of the antenna under analysis. The developed modelling procedure has been validated by comparison with numerical results already reported in the literature and, afterwards, applied to the electromagnetic characterisation of Gielis’ dielectric lens antennas with shaped radiation pattern. Furthermore, a dedicated optimisation algorithm based on quantum particle swarm optimisation has been developed for the synthesis of 3D supershaped lens antennas with single feed, as well as with beamforming capabilities.

10 June 2014 in IEEE Transactions on Microwave Theory and Techniques
Verified
Journal Article
Closed access
Luciano MesciaLuciano Mescia
Luciano Mescia
Pietro BiaPietro Bia
Pietro Bia
DCDiego Caratelli
Diego Caratelli
In this paper, an accurate finite-difference time-domain (FDTD) scheme for modeling time-domain wave propagation in arbitrary dispersive biological media is proposed. The main drawback occurring in the conventional FDTD implementation for such materials is the approximation of the fractional derivatives appearing in the relevent time-domain permittivity model. To overcome this problem, we propose a novel FDTD scheme based on the direct solution of the time-domain Maxwell equations by using the Riemann-Liouville operator for fractional differentiation. The feasibility of the proposed method is demonstrated by simulating the transient wave propagation in general bulk and slab dispersive materials with dielectric spectrum described by Cole-Cole, Cole-Davidson, and Havriliak-Negami formulas. In particular, the comparison between the numerical results and those evaluated by using an analytical method based on the Fourier transformation and the matrix formulation for lossy layered media demonstrates the accuracy of the proposed FDTD scheme in a broadband frequency range.

13 November 2017 in IEEE Transactions on Biomedical Engineering
Verified
Journal Article
Closed access
Luciano MesciaLuciano Mescia
Luciano Mescia
MCMichele A. Chiapperino
Michele A. Chiapperino
Pietro BiaPietro Bia
Pietro Bia
Johan GielisJohan Gielis
Johan Gielis
DCDiego Caratelli
Diego Caratelli
During the past decades, the poration of cell membrane induced by pulsed electric fields has been widely investigated. Since the basic mechanisms of this process have not yet been fully clarified, many research activities are focused on the development of suitable theoretical and numerical models. To this end, a nonlinear, nonlocal, dispersive, and space-time numerical algorithm has been developed and adopted to evaluate the transmembrane voltage and pore density along the perimeter of realistic irregularly shaped cells. The presented model is based on the Maxwell's equations and the asymptotic Smoluchowski's equation describing the pore dynamics. The dielectric dispersion of the media forming the cell has been modeled by using a general multirelaxation Debye-based formulation. The irregular shape of the cell is described by using the Gielis' superformula. Different test cases pertaining to red blood cells, muscular cells, cell in mitosis phase, and cancer-like cell have been investigated. For each type of cell, the influence of the relevant shape, the dielectric properties, and the external electric pulse characteristics on the electroporation process has been analyzed. The numerical results demonstrate that the proposed model is an efficient numerical tool to study the electroporation problem in arbitrary-shaped cells.

20 March 2012 in Optics Express
Verified
Journal Article
Closed access
PDF file
Luciano MesciaLuciano Mescia
Luciano Mescia
Pietro BiaPietro Bia
Pietro Bia
MSMarco De Sario
Marco De Sario
ATAnnalisa Di Tommaso
Annalisa Di Tommaso
FPFrancesco Prudenzano
Francesco Prudenzano
A dedicated 3D numerical model based on coupled mode theory and solving the rate equations has been developed to analyse, design and optimize an optical amplifier obtained by using a tapered fiber and a Er3+-doped chalcogenide microsphere. The simulation model takes into account the main transitions among the erbium energy levels, the amplified spontaneous emission and the most important secondary transitions pertaining to the ion–ion interactions. The taper angle of the optical fiber and the fiber-microsphere gap have been designed to efficiently inject into the microsphere both the pump and the signal beams and to improve their spatial overlapping with the rare earth doped region. In order to reduce the computational time, a detailed investigation of the amplifier performance has been carried out by changing the number of sectors in which the doped area is partitioned. The simulation results highlight that this scheme could be useful to develop high efficiency and compact mid-infrared amplifiers.

1 February 2015 in Signal Processing
Verified
Journal Article
Closed access
Pietro BiaPietro Bia
Pietro Bia
DCD. Caratelli
D. Caratelli
LML. Mescia
L. Mescia
RCR. Cicchetti
R. Cicchetti
Guido MaioneGuido Maione
Guido Maione
FPF. Prudenzano
F. Prudenzano