Numerical Analysis of the Bypass Valve in a Loop Heat Pipe Michel Speetjens, Camilo Rindt, Joy Klinkenberg Laboratory for Energy Technology, Dept. Mechanical.

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Presentation transcript:

Numerical Analysis of the Bypass Valve in a Loop Heat Pipe Michel Speetjens, Camilo Rindt, Joy Klinkenberg Laboratory for Energy Technology, Dept. Mechanical Engineering, Eindhoven University of Technology, The Netherlands

Outline Background Objectives and strategy Integral thermodynamical analysis FVM analysis: mathematical model FVM analysis: status and outstanding tasks

Background Loop Heat Pipe: thermal control of Alpha Magnetic Spectrometer used for extra-terrestrial studies on anti-matter (see UNIBG-talk) Bypass valve: prevent freezing of working fluid (Propylene) in liquid line by interrupting circulation:

Objectives and strategy Objective: more accurate description of the bypass valve in the SINDA/FlUINT thermal simulator for the two steady-state operating modes (i.e. open/closed; see before) Strategy: numerical analysis of fluid flow and heat transfer in bypass valve by FVM-simulations w/ FLUENT  detailed determination of physical quantities (pressure drops, temperature changes, flow rate, … ) so as to better parameterise bypass valve in SINDA/FlUINT

Integral thermodynamical analysis Mass conservation: Energy conservation: Equation of state: ideal gas:  Relevant quantities: at inlet/outlet  Given: => determine quantities Inlet conditions: trivial; outlet conditions: above yields:

Integral thermodynamical analysis: an example  Inlet:  Outlet:  Analysis suggests isothermal conditions  Limitations: uniform inlet/outlet conditions; no viscous effects  Realistic (non-uniform) conditions => numerical simulations

FVM analysis: governing equations Mass conservation: Momentum conservation: Re~O(3,000): laminar; steady, compressible Navier-Stokes equations: Energy conservation: Pe~O(300): advection-dominated heat transfer: Equation of state: ideal gas: Rheology: Newtonian fluid w/ temperature-dependent viscosity following Sutherland’s viscosity law:

FVM analysis: boundary conditions Inlet: Poiseuille flow; saturation conditions Solid boundary: no-slip; adiabatic: Outlet: prescribed pressure (via pressure drop)  Relevant quantities: inlet/outlet conditions  Similar to integral analysis; yet now with non-uniform conditions and viscous effects

FVM analysis: status and outstanding tasks Tasks:  Meshing of two operating modes (current status)  Implementation of model (in progress)  Incompressible isothermal simulations (in progress)  Compressible isothermal simulations (possibly sufficient; see before)  Compressible non-isothermal simulations (double-check)  Evaluation SINDA/FLUINT parameters