Fundamentals of Multiphase Flow
By C. Brennen. 2005
1,150 citations recorded by the source corpus.
Subfields: History, Literature and Literary Theory, Sociology and Political Science
View Paper: https://www.semanticscholar.org/paper/f5bad2e79ee8de4ee1c32204e5d2aa056b756fce
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Citations in the corpus
- On dimensionless numbers (2008, background): “There are only several titles currently available in this growing area (e.g. Brennen, 2005; Crowe et al., 1998; Ishii and Hibiki, 2006; Kleinstreurer, 2003; Kolev, 2002; Soo, 1990), where the assistance was obtained from.”
- Two-phase modeling of turbulence in dilute sediment-laden, open-channel flows (2009, neutral): “disperse phase [4,7–9].”
- Turbulence characteristics of particle-laden pipe flow (2007, background): “Although it is hard to measure statistics of multiphase flows, valuable experimental information on gas–solid wall-bounded flows is available (e.g. Tsuji et al. 1984; Gore & Crowe 1989, Kulick et al. 1994; Caraman, Borée & Simonin 2003; Borée & Caraman 2005; Brennen 2005).”
- A brief review of the phase-field-based lattice Boltzmann method for multiphase flows (2019, methodology): “The multiphase flow is a multi-field coupling problem (Brennen, 2005), and usually it is hard to obtain its exact solution with the analytical method (Cristini and Tan, 2004; Leshansky et al., 2012).”
- Fluid flow and optical flow (2008, background): “The disperse phase number equation (Brennen 2005) for particulate flow is: ∂N ∂t + ∇ · (NU) = 0, (A 22) where U =(U1, U2, U3) is the particle velocity.”
- Two‐phase flows in karstic geometry (2014, neutral): “Multiphase flow phenomena are ubiquitous [1, 2, 3].”
- Flash-boiling atomization (2008, methodology): “Summaries of some flow pattern studies may be found in [51–54].”
- PDE-Net 2.0: Learning PDEs from Data with A Numeric-Symbolic Hybrid Deep Network (2018, background): “) are still generally unclear, and the governing equations of these systems are commonly obtained by empirical formulas [2, 3].”
- Bubbly shock propagation as a mechanism for sheet-to-cloud transition of partial cavities (2016, background): “Shamsborhan et al. (2010) confirmed that the sound speed of a cavitating bubbly flow at an ambient pressure p can be approximated by the relationship of Brennen (2005) for a twocomponent mixture: 1 c2 = [ρL(1− α)+ ρGα] [ α k(p− pv) + (1− α) ρLcL2 ] .”