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Large-Eddy Simulation of the Separated Flow Over a 6:1 Prolate Spheroid
Large-Eddy Simulation of the Separated Flow Over a 6:1 Prolate Spheroid
Large-Eddy Simulation of the Separated Flow Over a 6:1 Prolate Spheroid

상세정보

자료유형  
 학위논문 서양
최종처리일시  
20260202105230
ISBN  
9798291567173
DDC  
623.82
저자명  
Plasseraud, Marc.
서명/저자  
Large-Eddy Simulation of the Separated Flow Over a 6:1 Prolate Spheroid
발행사항  
[Sl] : University of Michigan, 2025
발행사항  
Ann Arbor : ProQuest Dissertations & Theses, 2025
형태사항  
173 p
주기사항  
Source: Dissertations Abstracts International, Volume: 87-03, Section: B.
주기사항  
Advisor: Mahesh, Krishnan.
학위논문주기  
Thesis (Ph.D.)--University of Michigan, 2025.
초록/해제  
요약The prolate spheroid is a canonical body of revolution that produces a wide array of complex flow features observed in vehicular flows, including crossflow, streamline curvature, three-dimensional separations, and coherent vortical structures. An experimental campaign called HIPRO plans to measure the flow over a 6:1 prolate spheroid at high Reynolds numbers for angles of incidence up to 20◦ . This dissertation performs high-fidelity Large-Eddy Simulation of the spheroid flow at high Reynolds numbers and non-zero angles of attack, proposes novel analysis methodologies, develops physical insight, and assists the design and planning of the HIPRO experiments.Wall-Resolved Large-Eddy Simulation (WRLES) is performed to simulate the flow around a 6:1 prolate spheroid under experimental conditions for angles of attack of 10◦ and 20◦ and Reynolds number of 4.2 x 106 . Experiments often employ a tripping device that facilitates the development of a turbulent boundary layer thereby improving repeatability and high Reynolds number behavior. The use of a trip is especially noteworthy in the case of the spheroid where the state of the boundary layer affects the location of separation, the recirculating flow and the loads. Flows with and without trips are compared to understand the relative effect of the trip on the state of the boundary layer and separation. A novelty of the simulations is that for the tripped case, the geometry of the trips (238 cylindrical posts) is resolved on the computational grid. This is made possible by the use of overset grids that allow adequate resolution of the numerous isolated roughness elements. The trip is found to accelerate transition to turbulence at 10◦ , but does not induce a fully developed turbulent boundary layer at 20◦ . Instead, the influence of the trip is localized and the near-wall flow converges towards a solution similar to that of the non-tripped case upstream of separation. This result is attributed to two distinct phenomena. Directly downstream of the trip, favorable pressure gradient and streamline curvature effects suppress the disturbance on the windward side. Also, farther along the spheroid, the boundary layer receives a small fraction of the initial perturbation due to spanwise and wall-normal streamline curvatures inducing a secondary flow that advects the low-momentum trip wake to the leeward side. The locations of transition and separation are insensitive to the presence of the trip. The results underscore the difficulty associated with tripping smooth bodies at angle of attack and the importance of accounting for transition in simulations of such flows, even on tripped geometries.A novel method is proposed to identify the boundaries of both transient and coherent vortices. This method is particularly suitable for the analysis of the vortices observed in the spheroid flow. It is based on Crocco's equation and defines a vortex as a region bounded by a closed isosurface of stagnation pressure. This definition ensures that in the high Reynolds number limit, the vortex is a material region that conserves circulation and produces zero net external force. The method is validated for a variety of flows to demonstrate its robustness and applicability, and is applied to the spheroid.WRLES is performed to simulate the separated flow over the spheroid for every combination of six Reynolds numbers ranging from 1.5 x 105 to 4 x 106 and eight angles of attack ranging from 10◦ to 90◦ . The objective is to study the evolution of the boundary layer detachment, separation sheet, formation of the recirculation, and their influence on the loads as angle of attack and Reynolds numbers vary. Three distinct flow topologies are identified that provide a unified description of the flow for all Reynolds numbers and angles of attacks: proto-vortex, where the separation sheet reattaches without forming a vortical structure; 3D vortex, characterized by a distinct axisymmetric rotating core transferring azimuthal momentum into axial momentum; and recirculating wake where a symmetric pair of shear layers bound a low momentum cavity in the lee of the spheroid. The properties of these states are not constant, but evolve along the axis of the spheroid and are dictated by the characteristics of the boundary layer at separation. The evolution of one state to the next is driven by an increase in area of recirculation that is faster than the increase in circulation, as a consequence of an axial contraction of the flow in the lee of the spheroid. This contraction reduces the swirl and coherence of the vortical structure, leading to a state change of the recirculation and a decrease in suction. The flow topologies are shown to be connected to the loads on the spheroid.Wall-Modeled LES (WMLES) and WRLES are used to assist in the design of the HIPRO trips. The location of the trip on the spheroid is optimized to obtain an azimuthally statistically uniform fully developed turbulent boundary layer across a range of Reynolds numbers and angles of attack, without making the flow trip-specific. Then, several trip geometries are considered, each introducing a different perturbation into the boundary layer. The location of the injection ports of the Particle Image Velocimetry (PIV) system is also studied using numerical simulations to ensure sufficient particle density across the laser sheets located downstream in the HIPRO experiments.
일반주제명  
Naval engineering
일반주제명  
Aerospace engineering
일반주제명  
Mechanical engineering
일반주제명  
Applied physics
키워드  
Prolate spheroid
키워드  
Reynolds numbers
키워드  
Wall-Resolved Large-Eddy Simulation
키워드  
Pressure gradient
키워드  
Boundary layer
기타저자  
University of Michigan Naval Architecture & Marine Engineering
기본자료저록  
Dissertations Abstracts International. 87-03B.
전자적 위치 및 접속  
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MARC

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■1001  ▼aPlasseraud,  Marc.
■24510▼aLarge-Eddy  Simulation  of  the  Separated  Flow  Over  a  6:1  Prolate  Spheroid
■260    ▼a[Sl]▼bUniversity  of  Michigan▼c2025
■260  1▼aAnn  Arbor▼bProQuest  Dissertations  &  Theses▼c2025
■300    ▼a173  p
■500    ▼aSource:  Dissertations  Abstracts  International,  Volume:  87-03,  Section:  B.
■500    ▼aAdvisor:  Mahesh,  Krishnan.
■5021  ▼aThesis  (Ph.D.)--University  of  Michigan,  2025.
■520    ▼aThe  prolate  spheroid  is  a  canonical  body  of  revolution  that  produces  a  wide  array  of  complex  flow  features  observed  in  vehicular  flows,  including  crossflow,  streamline  curvature,  three-dimensional  separations,  and  coherent  vortical  structures.  An  experimental  campaign  called  HIPRO  plans  to  measure  the  flow  over  a  6:1  prolate  spheroid  at  high  Reynolds  numbers  for  angles  of  incidence  up  to  20◦  .  This  dissertation  performs  high-fidelity  Large-Eddy  Simulation  of  the  spheroid  flow  at  high  Reynolds  numbers  and  non-zero  angles  of  attack,  proposes  novel  analysis  methodologies,  develops  physical  insight,  and  assists  the  design  and  planning  of  the  HIPRO  experiments.Wall-Resolved  Large-Eddy  Simulation  (WRLES)  is  performed  to  simulate  the  flow  around  a  6:1  prolate  spheroid  under  experimental  conditions  for  angles  of  attack  of  10◦  and  20◦  and  Reynolds  number  of  4.2  x  106  .  Experiments  often  employ  a  tripping  device  that  facilitates  the  development  of  a  turbulent  boundary  layer  thereby  improving  repeatability  and  high  Reynolds  number  behavior.  The  use  of  a  trip  is  especially  noteworthy  in  the  case  of  the  spheroid  where  the  state  of  the  boundary  layer  affects  the  location  of  separation,  the  recirculating  flow  and  the  loads.  Flows  with  and  without  trips  are  compared  to  understand  the  relative  effect  of  the  trip  on  the  state  of  the  boundary  layer  and  separation.  A  novelty  of  the  simulations  is  that  for  the  tripped  case,  the  geometry  of  the  trips  (238  cylindrical  posts)  is  resolved  on  the  computational  grid.  This  is  made  possible  by  the  use  of  overset  grids  that  allow  adequate  resolution  of  the  numerous  isolated  roughness  elements.  The  trip  is  found  to  accelerate  transition  to  turbulence  at  10◦  ,  but  does  not  induce  a  fully  developed  turbulent  boundary  layer  at  20◦  .  Instead,  the  influence  of  the  trip  is  localized  and  the  near-wall  flow  converges  towards  a  solution  similar  to  that  of  the  non-tripped  case  upstream  of  separation.  This  result  is  attributed  to  two  distinct  phenomena.  Directly  downstream  of  the  trip,  favorable  pressure  gradient  and  streamline  curvature  effects  suppress  the  disturbance  on  the  windward  side.  Also,  farther  along  the  spheroid,  the  boundary  layer  receives  a  small  fraction  of  the  initial  perturbation  due  to  spanwise  and  wall-normal  streamline  curvatures  inducing  a  secondary  flow  that  advects  the  low-momentum  trip  wake  to  the  leeward  side.  The  locations  of  transition  and  separation  are  insensitive  to  the  presence  of  the  trip.  The  results  underscore  the  difficulty  associated  with  tripping  smooth  bodies  at  angle  of  attack  and  the  importance  of  accounting  for  transition  in  simulations  of  such  flows,  even  on  tripped  geometries.A  novel  method  is  proposed  to  identify  the  boundaries  of  both  transient  and  coherent  vortices.  This  method  is  particularly  suitable  for  the  analysis  of  the  vortices  observed  in  the  spheroid  flow.  It  is  based  on  Crocco's  equation  and  defines  a  vortex  as  a  region  bounded  by  a  closed  isosurface  of  stagnation  pressure.  This  definition  ensures  that  in  the  high  Reynolds  number  limit,  the  vortex  is  a  material  region  that  conserves  circulation  and  produces  zero  net  external  force.  The  method  is  validated  for  a  variety  of  flows  to  demonstrate  its  robustness  and  applicability,  and  is  applied  to  the  spheroid.WRLES  is  performed  to  simulate  the  separated  flow  over  the  spheroid  for  every  combination  of  six  Reynolds  numbers  ranging  from  1.5  x  105  to  4  x  106  and  eight  angles  of  attack  ranging  from  10◦  to  90◦  .  The  objective  is  to  study  the  evolution  of  the  boundary  layer  detachment,  separation  sheet,  formation  of  the  recirculation,  and  their  influence  on  the  loads  as  angle  of  attack  and  Reynolds  numbers  vary.  Three  distinct  flow  topologies  are  identified  that  provide  a  unified  description  of  the  flow  for  all  Reynolds  numbers  and  angles  of  attacks:  proto-vortex,  where  the  separation  sheet  reattaches  without  forming  a  vortical  structure;  3D  vortex,  characterized  by  a  distinct  axisymmetric  rotating  core  transferring  azimuthal  momentum  into  axial  momentum;  and  recirculating  wake  where  a  symmetric  pair  of  shear  layers  bound  a  low  momentum  cavity  in  the  lee  of  the  spheroid.  The  properties  of  these  states  are  not  constant,  but  evolve  along  the  axis  of  the  spheroid  and  are  dictated  by  the  characteristics  of  the  boundary  layer  at  separation.  The  evolution  of  one  state  to  the  next  is  driven  by  an  increase  in  area  of  recirculation  that  is  faster  than  the  increase  in  circulation,  as  a  consequence  of  an  axial  contraction  of  the  flow  in  the  lee  of  the  spheroid.  This  contraction  reduces  the  swirl  and  coherence  of  the  vortical  structure,  leading  to  a  state  change  of  the  recirculation  and  a  decrease  in  suction.  The  flow  topologies  are  shown  to  be  connected  to  the  loads  on  the  spheroid.Wall-Modeled  LES  (WMLES)  and  WRLES  are  used  to  assist  in  the  design  of  the  HIPRO  trips.  The  location  of  the  trip  on  the  spheroid  is  optimized  to  obtain  an  azimuthally  statistically  uniform  fully  developed  turbulent  boundary  layer  across  a  range  of  Reynolds  numbers  and  angles  of  attack,  without  making  the  flow  trip-specific.  Then,  several  trip  geometries  are  considered,  each  introducing  a  different  perturbation  into  the  boundary  layer.  The  location  of  the  injection  ports  of  the  Particle  Image  Velocimetry  (PIV)  system  is  also  studied  using  numerical  simulations  to  ensure  sufficient  particle  density  across  the  laser  sheets  located  downstream  in  the  HIPRO  experiments. 
■590    ▼aSchool  code:  0127.
■650  4▼aNaval  engineering
■650  4▼aAerospace  engineering
■650  4▼aMechanical  engineering
■650  4▼aApplied  physics
■653    ▼aProlate  spheroid  
■653    ▼aReynolds  numbers
■653    ▼aWall-Resolved  Large-Eddy  Simulation
■653    ▼aPressure  gradient  
■653    ▼aBoundary  layer  
■690    ▼a0538
■690    ▼a0548
■690    ▼a0468
■690    ▼a0215
■71020▼aUniversity  of  Michigan▼bNaval  Architecture  &  Marine  Engineering.
■7730  ▼tDissertations  Abstracts  International▼g87-03B.
■790    ▼a0127
■791    ▼aPh.D.
■792    ▼a2025
■793    ▼aEnglish
■85640▼uhttp://www.riss.kr/pdu/ddodLink.do?id=T17359880▼nKERIS▼z이  자료의  원문은  한국교육학술정보원에서  제공합니다.

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