References
- La Porta A, Voth GA, Crawford AM, et al. Fluid particle accelerations in fully developed turbulence. Nature. 2001;409:1017–1019.
- Voth GA, Portala A, Crawford AM, et al. Measurement of particle accelerations in fully developed turbulence. J Fluid Mech. 2002;469:121–160.
- Beck C. Lagrangian acceleration statistics in turbulent flows. Europhys Lett. 2003;64:151.
- Mordant N, Crawford AM, Bodenschatz E. Experimental Lagrangian acceleration probability density function measurement. Phys D. 2004;193:245–251.
- Liberzon A, Lüthi B, Holzner M, et al. On the structure of acceleration in turbulence. Phys D. 2012;241:208–215.
- Toschi F, Bodenschatz E. Lagrangian properties of particles in turbulence. Annu Rev Fluid Mech. 2009;41:375–404.
- Crawford AM, Mordant N, Bodenschatz E. Joint statistics of the Lagrangian acceleration and velocity in fully developed turbulence. Phys Rev Lett. 2005;94:024501.
- Sawford B, Yeung P, Borgas M, et al. Conditional and unconditional acceleration statistics in turbulence. Phys Fluids. 2003;15:3478–3489.
- Lin C. On Taylor's hypothesis and the acceleration terms in the Navier–Stokes equation. Quar Appl Math. 1953;10:295–306.
- Nelkin M. Universality and scaling in fully developed turbulence. Adv Phys. 1994;43:143–181.
- Vedula P, Yeung P. Similarity scaling of acceleration and pressure statistics in numerical simulations of isotropic turbulence. Phys Fluids. 1999;11:1208–1220.
- Tsinober A, Vedula P, Yeung P. Random Taylor hypothesis and the behavior of local and convective accelerations in isotropic turbulence. Phys Fluids. 2001; 13.
- Lévêque E, Naso A. Introduction of longitudinal and transverse Lagrangian velocity increments in homogeneous and isotropic turbulence. EPL 2014;10:54004.
- Holzner M, Liberzon A, Nikitin N, et al. A Lagrangian investigation of the small-scale features of turbulent entrainment through particle tracking and direct numerical simulation. J Fluid Mech. 2008;598:465–475.
- Panchapakesan N, Lumley J. Turbulence measurements in axisymmetric jets of air and helium. Part 1. Air jet. J Fluid Mech. 1993;246:197–223.
- Hussein HJ, Capp SP, George WK. Velocity measurements in a high-Reynolds-number, momentum-conserving, axisymmetric, turbulent jet. J Fluid Mech. 1994;258:31–75.
- Cater JE, Soria J. The evolution of round zero-net-mass-flux jets. J Fluid Mech. 2002;472:167–200.
- Di Cicca GM, Iuso G. On the near field of an axisymmetric synthetic jet. Fluid Dyn Res. 2007;39:673–693.
- Kim JT, Zhang Z, Liberzon A, et al. On the Lagrangian features of circular and semicircular jets via 3D particle tracking velocimetry. Exp Therm Fluid Sci. doi: 10.1016/j.expthermflusci.2016.05.003.
- Hoyer K, Holzner M, Luthi B, et al. 3D scanning particle tracking velocimetry. Exp Fluids. 2005;39:923–934.
- Malik N, Dracos T, Papantoniou D. Particle tracking velocimetry in three-dimensional flows. Exp Fluids. 1993;15:279–294.
- Biwole PH, Yan W, Zhang Y, et al. A complete 3D particle tracking algorithm and its applications to the indoor airflow study. Meas Sci Technol. 2009;20:115403.
- Ouellette NT, Xu H, Bodenschatz E. A quantitative study of three-dimensional Lagrangian particle tracking algorithms. Exp Fluids. 2006;40:301–313.
- Shindler L, Moroni M, Cenedese A. Spatial-temporal improvements of a two-frame particle-tracking algorithm. Meas Sci Technol. 2010;21:115401.
- Willneff J, Grün A, Grün A, et al. A new spatio-temporal matching algorithm for 3D-particle tracking velocimetry. Citeseer, 2002. Available from: http://citeseerx.ist.psu.edu/viewdoc/download?doi=10.1.1.64.9746&rep=rep1&type=pdf
- Straw AD, Branson K, Neumann TR, et al. Multi-camera real-time three-dimensional tracking of multiple flying animals. J R Soc Interface. 2011;8:395–409.
- B. Lüthi, Tsinober A, Kinzelbach W. Lagrangian measurement of vorticity dynamics in turbulent flow. J Fluid Mech. 2005;528:87–118.
- Kim JT, Kim D, Liberzon A, et al. Three-dimensional particle tracking velocimetry for turbulence applications: Case of a jet flow. JoVE 2016;108:e53745–e53745.