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THERMAL-HYDRAULICS, MASTER NE
& OPTION ENERGIE A SHORT INTRODUCTION TO TWO-PHASE
FLOWS |
TEXT (in
French) SLIDES SETS |
LECTURES 1. Industrial occurrence and flow
regimes. PC software for
plotting the Taitel and Dukler’s flow regime maps. Vertical upward flows (VertTD02.zip),
horizontal or slightly inclined pipes (HoriTD03.zip). 2. Void
fraction: experimental techniques and simple models. Definitions of the
void fraction, experimental techniques for local void fraction,
line-averaged, area-averaged and volume-averaged void fractions. Models for
predicting void fraction: the homogeneous model, the Bankoff model, the
Wallis model and the Zuber and Suggested homework on
void fraction. Void
fraction calculation from experimental data. My
solution to the homework. 3. Two-phase flows balance equations. Mathematical
tools, first principles, local balance equations of continuum mechanics, the
closure issue, local balances equations for two-phase flows and jump
conditions, area-averaged balance equations, local time-averaged balance
equations, composite averaging, the two-fluid model and the closure issue.
More details on single-phase balance equations : Equations de bilan monophasiques et
sources d’entropie. 4. 1D-Time
averaged models. Mass, momentum and energy balances of the 1D-model,
mixture equations, alternative secondary equations. The HEM, drift-flux and
two-fluid models, Consequences of the topological relation on the consistency
of the two-fluid model, the Kelvin-Helmholtz instability, pressure drop
modelling. Suggested homework on
pressure drop modelling. Analyse
du fonctionnement d’un réacteur bouillant. It is in French, I suggest those reading
French help those who cannot… My solution.
5. Condensation
and boiling heat transfer. Drop and film condensation on a 6. Critical
flow phenomenon. |
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Exercices
: 1D single-phase balance equations and entropy sources of the 1D model (1D Single-phase balance equations).
Discharge of a a perfect gas through a nozzle (Problem
and solution) Project
: Analysis of wall temperature evolution in boilng flow (Text). References : Manon
(2000) and Winterton (1998). |
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