Wake Dynamics of Circular Cylinders at Moderate Reynolds Numbers (300 < Re < 10000)

ORAL

Abstract

Understanding the evolution of flow structures around bluff bodies across different Reynolds number regimes is crucial both for practical engineering applications and for advancing the fundamental knowledge of flow stability and wake dynamics. One of the canonical cases in this context is the flow past a circular cylinder. Despite its geometric simplicity, this configuration exhibits complex unsteady behavior, particularly in the [endif]-->variation with Reynolds number. In this study, we focus on three Reynolds numbers, Re = 300, Re = 1000 and Re = 5000, within the subcritical regime (300 < Re < 1.4 × 10⁵), where a well-documented sharp decline in [endif]--> occurs, known as the first lift crisis. Although both cases feature vortex shedding, they display fundamentally different wake dynamics and force characteristics. To investigate the mechanisms underlying this transition, we performed DNS using the solver NEKTAR++ in a 2.5D setup. Flow structures were identified using instantaneous and time-averaged fields of vorticity and the Q-criterion. Furthermore, to extract coherent spatiotemporal patterns and dominant dynamical modes, we applied Proper Orthogonal Decomposition (POD) and Dynamic Mode Decomposition (DMD) to the fields.

*The authors would like to thank The Research Centre for Greenhouse Gas Innovation (RCGI-USP), funded by FAPESP under project 2020/15230-5; Petrobras for their funding, under process 2023/00549-4 and project numbers PT PT-200.20.00223 and SAP 4600680284; and the computational resources provided by CENAPAD-SP and by NDF-Poli-USP.

Presenters

  • Julio R Meneghini

    • Universidade de São Paulo

Authors

  • Vitor A Bortolin

    • Universidade de São Paulo
  • Marlon S Mathias

    • Universidade de São Paulo
  • Bernardo Luiz Harry Lemos

    • Universidade de São Paulo
  • Rodrigo L Amaral

    • Universidade de São Paulo
  • Anthony Trinquet

    • Polytech Montpellier
  • Julio R Meneghini

    • Universidade de São Paulo