Analysis of Temperature-Constrained Ballute Aerocapture for High-Mass Mars Payloads Kristin Gates Medlock (1) Alina A. Alexeenko (2) James M. Longuski.

Slides:



Advertisements
Similar presentations
Yong Tang Jarmo Laine Timo Fabritus Jouko Härkki
Advertisements

PHOENICS USER CONFERENCE MOSCOW 2002
Entry Systems and Technology Division Modeling and Validation of CN Violet Radiation Relevant to Titan Entry Aaron Brandis Andrew Hyatt, Grant Palmer and.
Metrologia del vuoto negli ambienti industriali – Torino - 27 giugno 2013 Gas Flow Through Microchannels: mathematical models M. Bergoglio, D. Mari, V.
Analysis of Rocket Propulsion
Thermodynamics & Gas dynamics of Real Combustion in Turbo Combustor P M V Subbarao Professor Mechanical Engineering Department Tools for precise estimation.
Convection.
A Computational Framework for Simulating Flow around Hypersonic Re-Entry Vehicles David Stroh, Anthony Marshik and Gautham Krishnamoorthy, UND Chemical.
Application of Bayesian Statistical Methods for the Analysis of DSMC Simulations of Hypersonic Shocks James S. Strand and David B. Goldstein The University.
C ONCEPTUAL M ODELING AND A NALYSIS OF D RAG -A UGMENTED S UPERSONIC R ETROPROPULSION FOR A PPLICATION IN M ARS E NTRY, D ESCENT, AND L ANDING V EHICLES.
SIMULATION OF HEAT TRANSFER AND SURFACE CATALYSIS FOR EXOMARS ENTRY CONDITIONS A. Kolesnikov, A. Gordeev, S. Vasilevskii 9 th International Planetary Probe.
M. R. Tetlow and C.J. Doolan School on Mechanical Engineering
Multi-scale modeling of molecular phenomena in plasma-assisted thin film deposition Ing. G.Abbate Prof.Dr.Ir. C.R.Kleijn Prof.Dr. B.J.Thijsse.
Session 2, Unit 3 Atmospheric Thermodynamics
U N C L A S S I F I E D Operated by the Los Alamos National Security, LLC for the DOE/NNSA IMPACT Project Drag coefficients of Low Earth Orbit satellites.
Satellite Drag in the Re-entry Region Brian Argrow Dept. Aerospace Engineering Sciences University of Colorado NADIR MURI 21 October 2008.
Flow over an Obstruction MECH 523 Applied Computational Fluid Dynamics Presented by Srinivasan C Rasipuram.
School of Aeronautics and Astronautics Class 5: Advanced Concepts Hold on to your hats! Marat Kulakhmetov.
Density gradient at the ends of plasma cell The goal: assess different techniques for optimization density gradient at the ends of plasma cell.
CHE/ME 109 Heat Transfer in Electronics LECTURE 17 – INTERNAL FORCED CONVECTION FUNDAMENTALS.
1 Boyle’s Law (T and n constant) Charles’ Law (p and n constant) Combined Gas Law (n constant) Summary of Gas Laws p 1 ×V 1 = p 2 ×V 2.
HYDRODYNAMIC EVOLUTION OF IFE CHAMBERS WITH DIFFERENT PROTECTIVE GASES AND PRE-IGNITION CONDITIONS Zoran Dragojlovic and Farrokh Najmabadi University of.
Prediction of Fluid Dynamics in The Inertial Confinement Fusion Chamber by Godunov Solver With Adaptive Grid Refinement Zoran Dragojlovic, Farrokh Najmabadi,
Chamber Dynamic Response Modeling Zoran Dragojlovic.
AAE450 Senior Spacecraft Design Atul Kumar Presentation Week 3: February 1 st, 2007 Aerodynamics Team Re-Entry vehicle analysis - Lifting body 1.
CHE/ME 109 Heat Transfer in Electronics
1 Jason Darby Aerothermodynamics/Model Analysis Stagnation Point Heating Analysis.
1 THERMAL LOADING OF A DIRECT DRIVE TARGET IN RAREFIED GAS B. R. Christensen, A. R. Raffray, and M. S. Tillack Mechanical and Aerospace Engineering Department.
CHE/ME 109 Heat Transfer in Electronics
Why Venus? The 2013 Planetary Science Decadal Survey recommends the Venus In Situ Explorer mission as highest-priority within New Frontiers class. Venus.
IPPW- 9 Royal Observatory of Belgium 20 June Von Karman Institute for Fluid Dynamics Obtaining atmospheric profiles during Mars entry Bart Van Hove.
Chapter 13: Temperature and Ideal Gas
Sensitivity Analysis for DSMC Simulations of High- Temperature Air Chemistry James S. Strand and David B. Goldstein The University of Texas at Austin Sponsored.
KINETIC THEORY AND MICRO/NANOFLUDICS
Heterogeneous catalysis effects in Mars entry problem Valery L. Kovalev Moscow State University, Russia ERICE-SICILY:1-7 AUGUST 2005.
Space Environment Neutral Environment Hydrogen
EXTROVERTSpace Propulsion 02 1 Thrust, Rocket Equation, Specific Impulse, Mass Ratio.
Compressible Flow Introduction
1 Fluid Models. 2 GasLiquid Fluids Computational Fluid Dynamics Airframe aerodynamics Propulsion systems Inlets / Nozzles Turbomachinery Combustion Ship.
Gases and Their Properties CH 11. Areas to Explore  Gas Particles and Motion Gas Particles and Motion  Gas Variables Gas Variables  Manipulating Variables.
Summary of Rb loss simulations The goal: assess different techniques for optimization density gradient at the ends of plasma cell.
1 MICRO FLOWS: AN INTRODUCTION Michael Shusser. 2 SIZE RANGES OF MACRO, MICRO, AND NANO DEVICES.
STRATEGIES FOR MARS NETWORK MISSIONS VIA AN ALTERNATIVE ENTRY, DESCENT, AND LANDING ARCHITECTURE 10 TH INTERNATIONAL PLANETARY PROBE WORKSHOP June,
DSMC Program DS2V (ver. 3) for 2D Plane and Axially Symmetric Flows Integrated Demonstration/Tutorial Examples Program feature In example #  Axially symmetric.
CLIC Prototype Test Module 0 Super Accelerating Structure Thermal Simulation Introduction Theoretical background on water and air cooling FEA Model Conclusions.
Thermal Control Robert Manning AAE450 Spring 2007.
Slide 1 Satellite Drag Modeling using Direct Simulation Monte Carlo (DSMC) Piyush M. Mehta and Craig A. McLaughlin The University of Kansas Acknowledgement:
1 Aerothermal Ground Testing of Flexible Thermal Protection Systems for Hypersonic Inflatable Aerodynamic Decelerators Walter E. Bruce III, Nathaniel J.
The Boltzmann equation is expressed in terms of the N particle distribution function in 6N dimensional phase space The Euler and Navier-Stokes Equation.
Multi-Mission Earth Entry Vehicle: Aerodynamic and Aerothermal Analysis of Trajectory Environments Kerry Trumble, NASA Ames Research Center Artem Dyakonov,
SPARTAN Chamber Dynamics Code Zoran Dragojlovic and Farrokh Najmabadi University of California in San Diego HAPL Meeting, June 20-21, 2005, Lawrence Livermore.
Application of the MCMC Method for the Calibration of DSMC Parameters James S. Strand and David B. Goldstein The University of Texas at Austin Sponsored.
SACOMAR Technologies for Safe and Controlled Martian Entry IPPW-9, Toulouse / France 16./ Ali Gülhan Coordinator of SACOMAR.
Compressible Frictional Flow Past Wings P M V Subbarao Professor Mechanical Engineering Department I I T Delhi A Small and Significant Region of Curse.
Loki – A Lava Lake in Rarefied Circumplanetary Cross Flow Andrew Walker David Goldstein, Philip Varghese, Laurence Trafton, and Chris Moore University.
INTRODUCTION TO CONVECTION
Review of Past and Proposed Mars EDL Systems. Past and Proposed Mars EDL Systems MinMars Mars entry body design is derived from JPL Austere Mars entry.
Atmospheric Entry Vehicles: A Review
HW/Tutorial # 1 WRF Chapters 14-15; WWWR Chapters ID Chapters 1-2 Tutorial #1 WRF#14.12, WWWR #15.26, WRF#14.1, WWWR#15.2, WWWR#15.3, WRF#15.1, WWWR.
Developing General Circulation Models for Hot Jupiters
AAE 450 Spring 2008 Trajectory Code Validation Slides 04/12/08.
Chapter 1. Essential Concepts
Design and analysis of Parabolic nozzle using MOC and CFD
Chamber Dynamic Response Modeling
Hybrid Particle-Continuum Computation of
Fundamentals of Heat Transfer
Jason Darby Aerothermodynamics Feasibility and Wind Tunnel Costs
AAE 450: Aero-thermodynamics
Convective Heat Transfer
Fundamentals of Heat Transfer
Presentation transcript:

Analysis of Temperature-Constrained Ballute Aerocapture for High-Mass Mars Payloads Kristin Gates Medlock (1) Alina A. Alexeenko (2) James M. Longuski (3) (1) Graduate Student, Purdue University (2) Assistant Professor, Purdue University (3) Professor, Purdue University 6 th International Planetary Probe Workshop Atlanta, Georgia June 23-27, 2008 Funded in part by NASA GSRP Fellowship through MSFC MSFC Technical Advisor: Bonnie F. James

2 June 25, 2008Medlock, Alexeenko, Longuski Can towed ballutes be used to capture high mass systems at Mars? High-fidelity aerothermodynamic analysis must be achieved

3 June 25, 2008Medlock, Alexeenko, Longuski Temperature-Constrained Trajectories for Towed Toroidal Ballute Aerocapture at Mars Hypersonic Planetary Aeroassist Simulation System (HyperPASS)  3DOF trajectory simulations  point-mass vehicle representation  variable C D model  rotating atmosphere (with planet)  Exponentially interpolated atmosphere (Mars COSPAR90) Ballute Surface Temperature ≤ 500 ºC (equivalent to Q s = 2.01 W/cm 2 ) Simulation Parameters  Vehicle Mass: 0.1, 1, 10, and 100 tons (sans ballute)  Entry Speed = 6.0 km/s (at 150km)  Target: 4-day Mars parking orbit  C D,ball = 2.00 (varies with Kn) C D,s/c = 0.93 (constant)

4 June 25, 2008Medlock, Alexeenko, Longuski Ballute Sizing Results for Temperature-Constrained Ballute Aerocapture at Mars R Parameter0.1 ton case1 ton case10 ton case100 ton case s/cballutes/cballutes/cballutes/cballute m [kg] , , A [m 2 ] r [m] R [m] Initial β [kg/m 2 ] Ballistic Coefficient

5 June 25, 2008Medlock, Alexeenko, Longuski Altitude vs. Knudsen Number Kn > 100: free molecular flow Kn < : continuum flow in between is rarefied and transitional flow

6 June 25, 2008Medlock, Alexeenko, Longuski Flow Conditions CASE Ballistic Coeff. [kg/m 2 ] Char. Length [m] max heating [km] Knudsen Number Reynolds Number 0.1 ton case x ton case x ton case x ton case x at Point of Maximum Heat Flux rarefied, laminar flow continuum, turbulent flow Indicates rarefied vs. continuum flow regime Indicates laminar vs. turbulent flow

7 June 25, 2008Medlock, Alexeenko, Longuski Aerothermodynamic Tools CFD Langley Aerothermodynamic Upwind Relaxation Algorithm (LAURA)  3D/2D/axisymmetric code  grid resolution, ~27500 cells  radiative equilibrium wall temperature  super-catalytic wall boundary  governing equations: Full Navier-Stokes  laminar flow assumed DSMC Statistical Modeling In Low-density Environment (SMILE)  3D/2D/axisymmetric code  3 million simulated molecules  constant wall temperature assumed  gas-surface interactions assumed to be diffuse, with full energy accommodation  variable-hard-sphere molecular model Martian Atmosphere Model: eight species gas model with chemical reactions and exchange between translational, rotational, and vibrational modes.

8 June 25, 2008Medlock, Alexeenko, Longuski  9 blocks, cells  grid not fully converged  cell Reynolds number  minimum cell Re = 0.03  maximum cell Re =  Convergence residual  minimum residual =  maximum residual = CFD Numerical Issues

9 June 25, 2008Medlock, Alexeenko, Longuski Mach Number Complex hypersonic flow, combining normal and oblique shock waves around the spacecraft and ballute. M ∞ = ton payload, β = 0.50 (DSMC results) Kn = 2.63E-2, V ∞ = 5.38 km/s 1 ton payload, β = 0.76 (CFD results) Kn = 6.20E-3, V ∞ = 5.39 km/s M ∞ = 27.9

10 June 25, 2008Medlock, Alexeenko, Longuski 0.1 ton Pressure & C D (DSMC) Based on Moss’ DSMC calculations for air: C D = 1.32 DSMC results for Mars: C D = 1.48 Sum of surface pressure and friction forces in the x-direction p ∞ = 0.03 Pa (12% higher) 0.1 ton payload, β = 0.50 (DSMC results) Kn = 2.63E-2, V ∞ = 5.38 km/s

11 June 25, 2008Medlock, Alexeenko, Longuski 0.1 ton Surface Heating (DSMC) Sutton-Graves model : assuming C = 2.62x10 -8 kg 1/2 /m Q s = 2.47 W/cm 2 ballute Q s = 3.31 W/cm 2 orbiter DSMC results: Q s = 1.63 W/cm 2 ballute (34% lower) Q s = 3.09 W/cm 2 orbiter (6% lower) 0.1 ton payload, β = 0.50 (DSMC results) Kn = 2.63E-2, V ∞ = 5.38 km/s

12 June 25, 2008Medlock, Alexeenko, Longuski 1 ton Pressure & C D (CFD) Based on Moss’ DSMC calculations for air: C D = 1.32 Preliminary CFD results for Mars: C D = 1.52 (expected to be lower when fully converged) p ∞ = Pa 1 ton payload, β = 0.76 (CFD results) Kn = 6.20E-3, V ∞ = 5.39 km/s

13 June 25, 2008Medlock, Alexeenko, Longuski 1 ton Surface Heating (CFD) Sutton-Graves model : assuming C = 2.62E-8 kg 1/2 /m Q s = 2.01 W/cm 2 ballute Q s = 3.32 W/cm 2 orbiter Preliminary CFD results: Q s = 1.18 W/cm 2 ballute (41% lower) Q s = 2.08 W/cm 2 orbiter (37% lower) 1 ton payload, β = 0.76 (CFD results) Kn = 6.20E-3, V ∞ = 5.39 km/s

14 June 25, 2008Medlock, Alexeenko, Longuski  Aerothermodynamic analysis indicates that C D for Mars is higher than the C D calculated for air at the same Knudsen number (as expected).  Aerothermodynamic analysis (both DSMC and preliminary CFD) predict a lower ballute heat flux than estimated by Sutton-Graves model (34 % lower for the 0.1 ton case and 41% lower for the 1 ton case).  Heating results suggest that ballute-spacecraft systems with larger ballistic coefficients (than predicted by the Sutton- Graves model) are feasible for Mars aerocapture. Conclusions

15 June 25, 2008Medlock, Alexeenko, Longuski Back-up Slides

16 June 25, 2008Medlock, Alexeenko, Longuski DSMC Predictions for C D vs. Kn (Earth) Mean free path, λ, is a function of altitude Moss, “DSMC Simulations of Ballute Aerothermodynamics Under Hypersonic Rarefied Conditions”, AIAA function of Kn

17 June 25, 2008Medlock, Alexeenko, Longuski Stagnation Point Heating Rate Larger ballute = lower heating rate at a given altitude (based on Sutton-Graves heating approximation)

18 June 25, 2008Medlock, Alexeenko, Longuski Stagnation Point Heating Rate Stefan-Boltzmann constant (σ = 5.67x10 -8 kg/s 3 /K 4 ) 0.1 ton: β = ton: β = ton: β = ton: β = 3.45 emissivity (ε = 0.5)

19 June 25, 2008Medlock, Alexeenko, Longuski Temperature T ∞ = 139 K High temperature leads to CO 2 dissociation, which causes chemical reactions. 0.1 ton payload, β = 0.50 (DSMC results) Kn = 2.63E-2, V ∞ = 5.38 km/s 1 ton payload, β = 0.76 (CFD results) Kn = 6.20E-3, V ∞ = 5.39 km/s

20 June 25, 2008Medlock, Alexeenko, Longuski Surface Pressure (1 ton, CFD)

21 June 25, 2008Medlock, Alexeenko, Longuski Surface Pressure (0.1 ton, DSMC)

22 June 25, 2008Medlock, Alexeenko, Longuski Surface Temperature (0.1 ton, DSMC)