activity
20162022
most citedSensitivity Analysis of Chaotic Systems using Unstable Periodic Orbits

36 citations · 105 across the 10 of their papers we have counts for

collaborators

10 papers

physics.flu-dyn2022

Scaling of secondary flows with surface parameters: a linear approach

Gerardo Zampino, Davide Lasagna, Bharathram Ganapathisubramani

Secondary flows are generated when a lateral variation of the topography, such as streamwise aligned ridges, is imposed to a turbulent wall-bounded flow. In this case, the flow fie…

physics.flu-dyn2021★ 8 cited

Linearised Reynolds-Averaged predictions of secondary currents in turbulent channels with topographic heterogeneity

Gerardo Zampino, Davide Lasagna, Bharathram Ganapathisubramani

A rapid predictive tool based on the linearised Reynolds-averaged Navier-Stokes equations is proposed in this work to investigate secondary currents generated by streamwise-indepen…

physics.flu-dyn2021

A-priori sparsification of Galerkin-based reduced order models

Riccardo Rubini, Davide Lasagna, Andrea Da Ronch

A methodology to generate sparse Galerkin models of chaotic/unsteady fluid flows containing a minimal number of active triadic interactions is proposed. The key idea is to find an…

math.DS2021★ 5 cited

Finding unstable periodic orbits: a hybrid approach with polynomial optimization

Mayur Lakshmi, Giovanni Fantuzzi, Sergei Chernyshenko +1

We present a novel method to compute unstable periodic orbits (UPOs) that optimize the infinite-time average of a given quantity for polynomial ODE systems. The UPO search procedur…

physics.flu-dyn2020

-based sparsification of energy interactions in two-dimensional turbulent flows

Riccardo Rubini, Davide Lasagna, Andrea Da Ronch

In this paper, sparsity-promoting regression techniques are employed to automatically identify from data relevant triadic interactions between modal structures in large Galerkin-ba…

nlin.CD2019★ 11 cited

Sensitivity of long periodic orbits of chaotic systems

Davide Lasagna

The properties of long, numerically-determined periodic orbits of two low-dimensional chaotic systems, the Lorenz equations and the Kuramoto-Sivashinsky system in a minimal-domain…