A unified state-space model of aerodynamic forces on bridge decks

Pulvirenti, Matteo (2026) A unified state-space model of aerodynamic forces on bridge decks. [Laurea magistrale], Università di Bologna, Corso di Studio in Civil engineering [LM-DM270], Documento ad accesso riservato.
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Abstract

In bridge aerodynamics, motion-induced and buffeting forces are traditionally modeled in the frequency domain, which inherently fails to capture non-stationary effects such as downbursts or localized storms. This thesis presents a comprehensive State-Space Model (SSM) that generalizes time-domain aeroelastic formulations. Motion-induced forces are described by a system of differential equations based on the Wagner function, where deviations from steady-state values are modeled as time-evolving state variables, allowing for direct calibration via flutter derivatives. A significant contribution of this work is the extension of this framework to buffeting forces by integrating the Küssner and Sears functions. We propose a unified approach through the concept of an effective velocity, generated by passing the incident wind input through an additional state-space module. The framework is validated across various geometries and wind conditions, showing good performance in reproducing both steady and unsteady aerodynamic responses. Furthermore, an investigation into non-linear behavior under large-amplitude harmonic motions reveals the accuracy limits of the linear framework compared to high-fidelity CFD simulations. Despite these limitations, the proposed model provides a big computational advantage, operating in a short time, thereby offering an efficient, physically-based tool for the preliminary design and aeroelastic analysis of bridge decks under extreme wind conditions.

Abstract
Tipologia del documento
Tesi di laurea (Laurea magistrale)
Autore della tesi
Pulvirenti, Matteo
Relatore della tesi
Correlatore della tesi
Scuola
Corso di studio
Indirizzo
Structural Engineering
Ordinamento Cds
DM270
Parole chiave
time-domain, state-space model, motion-induced forces, buffeting forces
Data di discussione della Tesi
21 Luglio 2026
URI

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