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Hydrogen Properties for Energy Research (HYPER) Lab Heisenberg Vortex - Fall 2015

Challenge: Improving hydrogen infrastructure and interplanetary transportation

One of the greatest issues in developing a sustainable hydrogen economy is the issue of infrastructure. As it stands today, many unique and novel technologies exist for producing hydrogen cheaply, efficiently, and effectively from a wide range of sources – natural gas, biogas directly from waste, gasification of organic substances, electrolysis for curtailment, bacterial production, and artificial photosynthesis to name a few. Technology has also been rapidly improving to efficiently utilize hydrogen as well. Today’s fuel cells power forklifts, backup energy requirements, busses, aircraft, and cars with much higher efficiencies than conventional engines. It also drove the design of the Apollo moon mission Saturn V architecture, space shuttle, and modern rockets due the high efficiency of the LOx/LH2 combustion. Why then do we not have hydrogen power everywhere and plan for its use as we visit our solar system? There isn’t an effective, economic means of connecting the two developments and producing/maintaining high density storage in liquid form which necessitates cold temperatures.



Idea: Combining proven technology with the quantum realm

How do we solve this challenge? At least one of the solutions is to look at how we can improve hydrogen liquefaction cycle efficiency and cost. By reducing capital cost of installation and increasing reliability and efficiency, we can target both the cost of hydrogen liquefaction and the efficiency of re-liquefaction for long-term storage. A device is needed which can provide cooling given constraints of power, reliability and mass. Something as simple as creating a tornado in a tube can do just that. A vortex tube is a method of generating a vortex with solid-state, tangential nozzles allows a bifurcation of inner and outer flow streams. The key aspect of the Heisenberg Vortex Tube is the combination of the swirling flow with a para-orthohydrogen catalyst on the wall to induce high sheer stress and mixing of the hydrogen. This aids conversion to more effectively pump heat from the inner stream to the outer stream. This was built upon the shoulders of many who have come before us – as explained below.

Background: The first device to manipulate para-orthohydrogen conversion for primary cooling

In the 1920’s, the hydrogen molecule confirmed the theory of quantum mechanics. It was through the unexplained source of heat leak into the Dewar which prompted boil-off of the first attempts to liquefy hydrogen. It was determined through the thermal conductivity measurements that two types of hydrogen. These two types are called orthohydrogen and parahydrogen. The conversion between the two are exothemic (o-p) or endothermic (p-o).

Modeling: 1st Order and CFD

Vortex Modeling – 1st Order

Initial attempts to characterize the dynamics of the vortex tube involved non-disruptive down stream temperature and pressure measurements. These were then extrapolated to base theory of the temperature separation. These explanations include internal friction on the wall which heats the fluid in the boundary layer along the wall, heat transport via turbulent eddies, Görtler vorticies, acoustic streaming, among others. The current implementation of the para-orthohydrogen reaction is implemented in an Extended Heat Exchanger (EHE) framework with inner and outer flow regions. Below is a comparison between the real-gas EHE model with recent 1st order ideal gas models:

Figure 1: Plot of total temperature separation between inlet and hot (ΔTH) and cold to inlet (ΔTC) as a function of inlet to cold outlet pressure (PR).


Vortex Modeling – CFD

There has been a resurgence in vortex tube studies with the help of Computational Fluid Dynamics (CFD) tools. This has led to new insight into how the fluid dynamics dictate energy separation and enthaply streaming. There have been a total of three software packages used to analyze the HVT. In the beginning, a 3D COMSOL model was developed shown below. It was then superseded by a 2D axi-symmetric steady-state ANSYS model that allowed for more efficient iteration of operating conditions.


Figure 2: COMSOL CFD simulation with velocity streamlines (2015).

Figure 3: ANSYS® 2D axi-symmetric CFD with inlet at top left, cold outlet at left, and hot outlet at right. A) Total temperature field. B) Tangential velocity field. C) Effective thermal conductivity (2016-2017).

The current CFD program in use to model the HVT is OpenFOAM. Due to the need for a computational platform which is able to adapt to custom boundary conditions, thermophysical properties, and various turbulence models. This was also chosen due to its use in a High Performance Computing (HPC) environment. This model includes the first universal implementation of CoolProp, a reference-quality real-fluid property utility. This allows the density-based rhoCentralFoam solver to be able to resolve high-Mach number flows.

Figure 4: OpenFOAM 3D density-based CFD model with fully compressible viscid Navier-Stokes governing equations.

Thank you to the National Renewable Energy Laboratory (NREL) for proving the computing resource for this model (2017 – current). More results to follow!

Experiment: The first cryogenic hydrogen vortex tube study

Cryocatalysis Hydrogen Experiment Facility (CHEF): Current cryostat of the Heisenberg vortex tube experiment.


Summary: Advances and links for further reading

Bunge C D, Cavender K A, Matveev K I and Leachman J W 2017 Analytical and numerical performance estimations of a Heisenberg Vortex Tube. In: Cryogenic Engineering Conference, (Madison, WI)

Washington State University