António Romano

University of Naples Federico II

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Co-Authors

Addolorata Marasco

University of Naples Federico II

Mario Mango Furnari

Istituto di Cibernetica “Eduardo Caianiello”

Jean-Pierre Lai

Grenoble Images Parole Signal Automatique

Roberto Cavaliere

University of Salerno

Nicola Bellomo

Universidad de Granada

Valentina De Iacovo

University of Turin

Paolo Mairano

Université de Lille

Stefania Roullet

Agence Régionale de Santé Ile-de-France

Luigi Preziosi

Polytechnic University of Turin

D. Iannece

University of Naples Federico II

Cooperative Institutions

University of Naples Federico II

Centre National de la Recherche Scientifique

Istituti di Ricovero e Cura a Carattere Scientifico

Federico II University Hospital

Laboratoire d’études spatiales et d’instrumentation en astrophysique

Azienda Sanitaria Unità Locale di Reggio Emilia

Observatoire de Paris

Université Paris Cité

National Institute for Astrophysics

Istituto Nazionale di Fisica Nucleare, Galileo Galilei Institute for Theoretical Physics

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Dynamics of a Material Point

Modeling and simulation in science, engineering & technology (2018)

António Romano Addolorata Marasco

In this chapter we analyze the motion of a material pointMaterial point acted upon by a Newtonian forceNewtonian force Force and derive Kepler's lawsKepler's laws. The motion in the air of a material point subjected to its weightWeight is described. Then, terrestrial dynamicsTerrestrial dynamics is formulated and the motions of a simple pendulumSimple pendulum, rotating simple pendulum, and Foucault's pendulum are studied.

Pendulum

Dynamics

Newtonian dynamics

Kapitza's pendulum

10.1007/978-3-319-77595-1_14

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About Higher Order Aberrations

Modeling and simulation in science, engineering & technology (2016)

António Romano Roberto Cavaliere

So far we have considered third-order aberrations. In this chapter, we analyze some topics related to higher order aberrations.

10.1007/978-3-319-43732-3_4

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Preservation, conservation and phonetic study of the voices of Italian poets: A study on the seven years of the VIP archive

Interspeech 2022 (2024)

Federico Lo Iacono Valentina Colonna António Romano

Poetic speech, like other oral traditions, is a fragile cultural heritage that requires proper conservation to prevent dispersal. Therefore, since the early 20th century, there has been a growing global recognition of the need to handle such oral data appropriately. This awareness has led to the establishment of both digital and analog archives dedicated to preserving poetic readings. Noteworthy is Voices of Italian Poets (VIP), a prominent project focused on conserving and studying contemporary Italian poetic speech. This paper aims to outline the value of the VIP vocal archive by providing a descriptive analysis of its data, seven years after its creation. The study presents the structure and purposes of the online platform and highlights the large number and variety of recordings and poets involved in the project. The VIP-Platform results as a crucial hub for preserving culturally significant materials and a crucial case study for nurturing a shared cultural inheritance.

Conservation

10.21437/interspeech.2024-2060

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La méthodologie AMPER

António Romano Jean-Pierre Lai Stefania Roullet

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VARIAZIONI INTONATIVE DEL “CONGEDO”: ANALISI COMPARATIVA DI DODICI LETTURE

Valentina Colonna António Romano

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Prefazione al “Vocabolario dei palazzesi nel mondo” (Palazzo San Gervasio, Potenza) [A cura di Carlo Palermo]

António Romano

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Hamiltonian Dynamics

Modeling and simulation in science, engineering & technology (2012)

António Romano

Let V n be the configuration space of a dynamical system S subject to fixed and smooth constraints and to conservative forces. In the last section of the preceding chapter, we proved that the Legendre map transfers the dynamics of S from the tangent fiber bundle M 2n = TV n to the cotangent fiber bundle M 2n ∗ = T ∗ V n . Henceforth we call M 2n ∗ the phase space of the dynamical system S. In this space, the dynamical trajectories of S are solutions of the Hamilton equations (17.152) and (17.153).

Cotangent bundle

Section (typography)

Dynamical system (definition)

Legendre transformation

Hamiltonian (control theory)

Hamiltonian mechanics

10.1007/978-0-8176-8352-8_18

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Les données d’AMPER-ITA : modes (et précautions) d’emploi

António Romano

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Vector Analysis

Modeling and simulation in science, engineering & technology (2014)

António Romano Addolorata Marasco

This chapter is dedicated to the extension of the ordinary differential calculus to general curvilinear coordinates in a Euclidean point space. After defining the metric in general coordinates, the Christoffel symbols are introduced to define the covariant derivative of any tensor field in general coordinates. All these concepts are applied to derive the expressions of the differential operators (gradient, divergence, curl, and Laplacian) in any system of coordinates. Then, the above results are analyzed in coordinates that are often used in the applications. Gauss' and Stokes' theorems are extended to vector fields that exhibit a jump in their derivatives across a surface (singular surface). The fundamental Hadamard's theorem is proved for this singular surfaces. The last sections contain exercises and the presentation of the program Operator, written with Mathematica® [69], which allows the user to obtain by computer all the results exposed in this chapter.

Action-angle coordinates

Bipolar coordinates

Curl (programming language)

Vector operator

Covariant derivative

Vector calculus

Prolate spheroidal coordinates

Laplace–Beltrami operator

Normal coordinates

Vector-valued function

10.1007/978-1-4939-1604-7_2

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