G. W. Woodruff School of Mechanical Engineering Atlanta, GA 30332-0405 Experimental Results for Thin and Thick Liquid Walls M. Yoda and S. I. Abdel-Khalik.

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G. W. Woodruff School of Mechanical Engineering Atlanta, GA Experimental Results for Thin and Thick Liquid Walls M. Yoda and S. I. Abdel-Khalik

ARIES-IFE 9/02 2 Overview Thin liquid protection: Experimental study of high- speed thin liquid films on downward-facing surfaces around cylindrical dams [J. Anderson, D. Sadowski] –Ports for beam entry and target injection –Effect of surface wettability Thick liquid protection: Experimental studies of turbulent liquid sheets [S. Durbin, J. Reperant, D. Sadowski] –Quantify surface smoothness of stationary liquid sheets using planar laser-induced fluorescence (PLIF) technique –Impact of initial conditions: nozzle geometry, flow straightener design, flow straightener blockage

ARIES-IFE 9/02 3 IFE chamber (Prometheus) First Wall Injection Point Detachment Distance x d Liquid Film/Sheet X-rays and Ions Thin Liquid Protection

ARIES-IFE 9/ mm nozzle 17 GPM 10.7 m/s 10 o inclination Re = mm nozzle 17 GPM 10.7 m/s 10 o inclination Re = Objectives Determine “design windows” for high-speed liquid films proposed for thin liquid protection of IFE reactor chamber first wall In the absence of film dryout, films most likely to detach on downward-facing surfaces on top endcap –Chamber curvature probably negligible: chamber radius ~6.5 m, vs. film radius of curvature at detachment point O(1 cm) How does film flow around cylindrical obstructions, or dams (e.g. beam ports)?

ARIES-IFE 9/02 5 AGlass plate (1.52  0.40 m) BLiquid film CFlow straightener DFilm nozzle A B C D Adjustable angle  x z gcos  g Experimental Apparatus

ARIES-IFE 9/02 6 Cylindrical Obstructions Magnet Nozzle Dam Cylindrical dam/obstruction at x = 7.6–9 cm from nozzle exit –Held in place by permanent rare-earth magnet above glass plate Vary cylindrical dam height H and diameter D –Height (axial dimension) H ~  How does high-speed film flow around obstructions (e.g. beam ports)?

ARIES-IFE 9/02 7 Experimental Parameters Nozzle exit thickness (z-dimension)  = 0.1, 0.15, 0.2 cm Average speed at nozzle exit U 0 = 1.9–5.1 m/s Jet injection angle  = 0°, 30° Cylindrical dam outer diameter D = 1.58, 2.54 cm Cylindrical dam height H = 0.051, 0.12, 0.24 cm –Reynolds number Re = U 0  / = 3800–9800 –Froude number Fr = U 0 / [(g cos  )  ] ½ = 15–55 –Weber number We =  U 0 2  /  = 100–700 –Cylindrical dam aspect ratio AR = H/D = 0.02–0.093 –Film nozzle aspect ratio AR f = (5 cm)/  = 25–50

ARIES-IFE 9/02 8 Results Detachment Type I  = 0.15 cm Re = 7600 H = 0.24 cm D = 2.54 cm AR = Dam Detachment Type II  = 0.15 cm Re = 3800 H = 0.24 cm D = 2.54 cm AR = Dam

ARIES-IFE 9/02 9  = 0.1 cm Re = 3800 H = 0.12 cm D = 2.54 cm Detachment Type I: H >  AR =  = 0   = 30 

ARIES-IFE 9/02 10  = 0.2 cm Re = 3800 H = 0.24 cm D = 1.59 cm AR = 0.15 Detachment Type II: H >   = 0   = 30 

ARIES-IFE 9/02 11  = 0.1 cm Re = 3800 H = cm <  D = 2.54 cm AR = 0.02 Flow Over Dam: H <   = 0   = 30  Flow Over Dam

ARIES-IFE 9/02 12 H >  : Detaches around cylindrical obstructions at outer leading edge (Type I) or inner trailing edge (Type II) H <  : Flows over obstruction, blocking hole Occurs at lowest speeds (and Re) Cylindrical beam ports incompatible with wet wall concept –“Streamlined” fairings? –No beam ports on upper endcap  fewer beams? Summary: Obstructions For all cases studied, film flow on downward-facing surfaces either:

ARIES-IFE 9/02 13 Compare film average detachment length x d, lateral spread W for water on two surfaces with very different contact angles/wettability –Water on glass: contact angle  30° –Water on glass coated with Rain-X ® : contact angle  85° Surface Wettability Water on glass w/Rain-X (drop dia. ~4 mm; vol. 0.4 mL) Water on glass (drop diameter ~5 mm; volume 0.4 mL)

ARIES-IFE 9/02 14 Wettability Effects x / x /  W /WoW /Wo At Re = 3800, x d /   100 for Rain-X surface; 180 for glass At Re = 14700, x d /   550 for Rain-X surface; 700 for glass  Glass, Re = 3800  Rain-X, Re = 3800 Glass, Re = Rain-X, Re =  = 0.2 cm  = 0  Preliminary data Non-wetting surface  Earlier detachment

ARIES-IFE 9/02 15 Streamlined beam ports Examine effect of surface wettability/contact angle –Non-wetting surfaces (a la Prometheus) worse: earlier detachment, smaller lateral spread Measure film thickness with ultrasonic probes Measure lateral (y) velocity profile across film using laser-Doppler velocimetry (LDV) Future Work Sketch courtesy L. Waganer

ARIES-IFE 9/02 16 Protect IFE reactor chamber first walls by using molten salt or liquid metal “curtain” to absorb neutrons, X-rays, ions and target debris from fusion events HYLIFE-II conceptual design based on turbulent liquid sheets as “building block” –Oscillating slab jets, or liquid sheets, create protective pocket to shield chamber sides –Lattice of stationary liquid sheets shield front and back of chamber while allowing beam propagation, target injection Sketches courtesy P.F. Peterson Thick Liquid Protection

ARIES-IFE 9/02 17 Effective protection  minimize clearance between liquid sheet free surface and driver beams, or minimize surface ripple –Irradiation of final focus magnets –Interferes with target injection, beam propagation –How do various jet (nozzle, flow straightener) designs impact the free-surface geometry and its fluctuations? Robust protection  thick liquid protection system must withstand occasional disturbances –How does partial blockage of the flow straightener (due, for example, to debris) affect the free-surface geometry and hence surface ripple? Design Issues

ARIES-IFE 9/02 18 Objectives Liquid probability distribution (LPD): probability of finding liquid at any given spatial location Mean surface ripple  z : Average standard deviation of the z-position of the free surface Study turbulent vertical sheets of water issuing downwards into atmospheric pressure air at Reynolds numbers Re = U o  / = 53,000–130,000 (prototypical Re = 200,000) U o average speed at nozzle exit;  nozzle thickness (short dimension); fluid kinematic viscosity Quantify impact of nozzle designs and blockage on surface ripple in liquid sheets typical of HYLIFE-II

ARIES-IFE 9/02 19 APumpBBypass line CFlow meterDPitot tube EFlow straightener FNozzleGOscillator HSheetI400 gal tank J Butterfly valveK350 gal tank Pump-driven recirculating flow loop Test section height ~1 m Overall height ~5.5 m Experimental Apparatus

ARIES-IFE 9/02 20 A B C x y z Fabricated with stereolithography rapid prototyping Nozzle exit dimensions 1 cm (  )  10 cm 2D contractions: nozzle z-dimension contracts from 3 cm to 1 cm at exit Three different nozzles A Matched circular-arc contraction B 5 th order polynomial contraction C B with rounded corners Nozzle Geometries

ARIES-IFE 9/02 21 Water dyed with fluorescein Jet illuminated by Ar + laser light sheet at 514 nm Free surface imaged obliquely from below by CCD camera 100 (1008  1008 pixel) consecutive images acquired at 30 Hz over 3.3 s for x  25 cm Image exposure 5  = 4.3–11.2 ms, where  =  /U o Visualize free surface as interface between fluorescing (white) water and (black) air x y 10 cm z PLIF Technique

ARIES-IFE 9/02 22 Threshold individual images –Grayscale > threshold  liquid; < threshold  air Average over 100 images  LPD; assemble composite LPD over half the flow by overlapping side, edge sections Probability of finding liquid inside 50% contour  50% Distance between contours measure of surface ripple LPD (part of side view) LPD (edge view) Nozzle Liquid Prob. Distribution

ARIES-IFE 9/ % LPD Contours A B x y z LPDs for nozzles A, B, C: Re = 130,000; x = 25 cm C Surface ripple similar for all 3 nozzles Surface ripple greatest at edge C has largest surface ripple B “best” nozzle 1 cm Nozzle Geometry Effects

ARIES-IFE 9/02 24 Re = 22,000 Side and edge fluctuations increase with Re LPDs for Nozzle B: x = 25 cm % LPD Contours Re = 53,000 Re = 97,000 Re = 130,000 x y z 1 cm Reynolds Number Effects

ARIES-IFE 9/02 25 A D x y z Edge, side fluctuations increase with x  z = 0.10 mm at x = 10 cm from nozzle exit  z = 0.19 mm at x = 25 cm [scaled HYLIFE-II pocket: x  30 cm]  Max. surface ripple for HYLIFE-II 1.4 mm LPDs for Nozzle B: Re = 130,000 Mean Standard Deviation % LPD Contours x = 25 cm 1 cm x y z x = 10 cm

ARIES-IFE 9/02 26 Perforated Plate (PP) Open area ratio 50% with staggered 4.8 mm dia. holes Honeycomb (HC) 3.2 mm dia. hexagonal cells Fine Screen (FS) Open area ratio 37.1% 0.33 mm dia. wires woven with open cell width of 0.51 mm 195 mm from FS to nozzle exit All elements stainless steel x y z PP HC FS Flow Straightener

ARIES-IFE 9/02 27 Flow straightener blocked just upstream of fine mesh screen (element most likely to trap debris) “Blockage” = 1.5 cm  0.5 cm rectangle (blockage area = 2.5% of total screen area) Studied blockage at two different locations  Centered along y, z [“center blockage”]  On right edge centered along z [“edge blockage”] x y z Flow Straightener Blockage

ARIES-IFE 9/02 28 E G 2.5% area blockage 19.5 cm upstream of nozzle y z No Blockage 1 cm Edge Blockage No blockage Center blockage % LPDs for Nozzle B: Re = 97,000; x = 25 cm Blockage Effects x y z

ARIES-IFE 9/02 29 Results at 2/3 the prototypical Re imply: Standard deviation of side free-surface geometry ~1.4 mm at bottom of lattice typical of HYLIFE-II At higher Re and x, free surface ripple on sheet side AND edge can “clip” driver beams Surface ripple appears relatively insensitive to small changes in nozzle geometry (circular-arc, vs. 5 th order polynomial, contraction) Rounding nozzle corners (  elliptical nozzle) does not reduce surface ripple Blockage of flow straightener (due to debris, for example) will drastically increase surface ripple  filtration required Summary: Thick Liq. Prot.

ARIES-IFE 9/02 30 All concepts: Chamber clearing Droplet formation/ejection High-speed film/Wet wall: Beam port designs compatible with film flow [GT] Surface wettability [GT] Surface curvature [GT] Porous wall/Wetted wall: How does heat transfer affect film stability? Thick liquid protection: Vacuum effects (We) on sheet breakup Oscillating sheets at high Re What remains to be done?