To design space vehicles aimed for returning payloads from a geostationary orbit, the Moon and other large or small planets of Solar system, a knowledge of the total (convective and radiative) heating from an environment is required. It is well known that the radiative heat load on a space vehicle moving through the atmosphere increases as the speed and the size increase, therefore, in many of these missions the large part of the trajectory will pass at high altitude, where the low atmospheric density can lead to significant thermal, chemical and physical nonequilibrium effects. Physical models and computational codes used to predict the aerothermodynamics must account for not only high temperature equilibrium thermodynamics (as a rule, within the framework of the local thermodynamic equilibrium (LTE) approach), but also for nonequilibrium one. Therefore, an accurate prediction of radiative heating as well as convective one under both equilibrium and nonequilibrium conditions becomes important to designers and space mission planners. To develop a prediction computational fluid dynamics (CFD) tool for reentry flows, where dissociation, ionization and radiation are important, some major areas are addressed. The most significant of them are following: (1) physical-chemical kinetics of high temperature dissociated and ionized gases, (2) transport properties of the gas mixtures, (3) spectral radiation properties of high temperature gases and low-temperature plasmas, (4) numerical simulation algorithms for prediction of nonequilibrium gas mixtures dynamics and radiation heat transfer in volumes of various geometry, and (5) models of physical and chemical processes accompanied by interaction of gas flows and radiation with thermoprotection systems (TPS) of space vehicles (including their thermochemical destruction, ablation, sublimation, etc.). In literatures (See Refs. (Park, C, 1990, Nonequilibrium Hypersonic Aerothermodynamics, Willey-Interscience Publication, J. Wiley & Sons, New York; Park, C., 1993, “Review of Chemical Kinetic Problems of Future NASA Missions. I: Earth Entries,” J. Thermophys. Heat Transfer, 7(3), pp. 385–398; Park, et al., 1994, “Review of Chemical-Kinetic Problems of Future NASA Missions, II: Mars Entries,” J. Thermophys. Heat Transfer, 8(1), pp. 9–23; Sarma, G., 2000, “Physico-Chemical Modelling in Hypersonic Flow Simulation,” Prog. Aerosp. Sci., 36, pp. 281–349; Huo, and Thuemmel, 1995, Electron-Air Molecule Collisions in Hypersonic Flows. Molecular Physics and Hypersonic Flows, Capitelli M., ed., Kluwer Academic Publishers, pp. 115–138.)) one can find reviews of governing equations used in the aerophysics, boundary conditions and the associated inputs using the physical-chemical models and their partially successful applications. This article presents the states of the art of models of electronic kinetics in the nonequilibrium low-temperature plasma of complex chemical compositions (air and carbon dioxide mixtures) widely met in various aerospace applications. Special attention is given to electronic kinetics of atoms and diatomic molecules within the framework of the radiative-collisional models.

References

1.
Park
,
C
, 1990,
Nonequilibrium Hypersonic Aerothermodynamics
,
Wiley
,
New York
.
2.
Park
,
C.
, 1993, “
Review of Chemical Kinetic Problems of Future NASA Missions. I: Earth Entries
,”
J. Thermophys. Heat Transfer
,
7
(
3
), pp.
385
398
.
3.
Park
,
C.
,
Howe
,
J.
,
Jaffe
,
R.
, and
Candler
,
G.
, 1994, “
Review of Chemical-Kinetic Problems of Future NASA Missions, II: Mars Entries
,”
J. Thermophys. Heat Transfer
,
8
(
1
), pp.
9
23
.
4.
Sarma
,
G.
, 2000, “
Physico-Chemical Modelling in Hypersonic Flow Simulation
,”
Prog. Aerosp. Sci.
,
36
, pp.
281
349
.
5.
Huo
,
W.
, and
Thuemmel
,
H.
, 1995, “
Electron-Air Molecule Collisions in Hypersonic Flows
,”
(NATO ASI Series, Vol. 482)
,
Kluwer Academic Publishers
,
Dordrecht
, pp.
115
138
.
6.
Mitchner
,
M.
, and
Kruger
G.
, 1973,
Partially Ionized Gases
,
Wiley
,
New York
.
7.
Drawin
,
H.
, 1976, “
Elementary Reactions and the Interpretation of Measurements of Chemically Reacting Non LTE Plasmas
,”
Pure Appl. Chem.
,
48
, pp.
133
153
.
8.
Bates
,
D.
, ed., 1962,
Atomic and Molecular Processes
,
Academic Press
,
New York
.
9.
Mott
,
N.
, and
Massey
,
H.
, 1964,
The Theory of Atomic Collisions
,
Academic
,
New York
.
10.
Griem
,
H.
, 1964,
Plasma Spectroscopy
,
McGraw-Hill Book Company
,
New York
.
11.
Panesi
,
M.
,
Magin
,
T.
,
Bourdon
,
A.
,
Bultel
,
A.
, and
Chazot
,
O.
, 2008, “
Analysis of the Fire-Ii Flight Experiment by Means of a Collisional Radiative Model
,” AIAA Paper No. 08-1205, p.
15
.
12.
Surzhikov
,
S.
, 2010, “
Spectral Emissivity of Shock Waves in Martian and Titan Atmospheres
,” AIAA Paper No. 2010-4527, p.
32
.
13.
Bose
,
D.
,
Wright
,
M.
,
Bogdanoff
,
D.
,
Raiche
,
G.
, and
Allen
,
G.
, 2006, “
Modeling and Experimental Assesment of Cn Radiation Behind a Strong Shock Wave
,”
J. Thermophys. Heat Transfer
,
20
(
2
), pp.
220
230
.
14.
Johnson
,
C.
, 2008, “
A Comparison of East Shock-Tube Radiation Measurements With a New Air Radiation Model
,” AIAA Paper No. 2008-1245. p.
22
.
15.
Surzhikov
,
S.
, 2000, “
Computing System for Mathematical Simulation of Selective Radiation Transfer
,” AIAA Paper No. 00-2369, p.
15
.
16.
Herzberg
,
H.
, 1950,
Molecular Spectra and Molecular Structures. I. Spectra of Diatomic Molecules
, 2nd ed.,
Van Nostrand
,
Princeton, NJ
.
17.
Bethe
,
H.
, 1964,
Intermediate Quantum Mechanics
,
W. A. Benjamin,
New York
.
18.
Bethe
,
H.
, and
Sapleter
,
E.
, 1957,
Quantum Mechanics of One- and Two-Electron Atoms
,
Springer-Verlag
,
Berlin
, p.
56
.
19.
Shadee
,
A.
, 1978, “
Unique Definitions for the Band Strength and the Electronic-Vibrational Dipole Moment of Diatomic Molecular Radiative Transitions
,”
J. Quant. Spectrosc. Radiat. Transf.
,
19
, pp.
451
461
.
20.
Cartwright
,
D.
, 1978, “
Rate Coefficients and Inelastic Momentum Transfer Cross Sections for Electronic Excitation of N2 by Electrons
,”
J. Appl. Phys.
,
49
(
7
), pp.
3855
3862
.
21.
Teulet
,
P.
,
Sarrette
,
J.
, and
Gomes
,
A.
, 1999, “
Calculation of Electron Impact Inelastic Cross Sections and Rate Coefficients for Diatomic Molecules. Application to Air Molecules
,”
J. Quant. Spectrosc. Radiat. Transf.
,
62
, pp.
549
569
.
22.
Semiokhin
,
I.
, 1988,
Elementary Processes in Low-Temperature Plasma
,
Moscow State University Publication
,
Moscow
, p.
141
(in Russian).
23.
Alder
,
B.
,
Fernbach
,
S.
, and
Totenberg
,
M.
, eds., 1971,
Methods in Computational Physics
, Vol.
10
:
Atomic and Molecular Scattering), Academic Press
,
New York
.
24.
Olynick
,
D.
,
Henline
,
W.
,
Chambers
,
L.
, and
Candler
,
G.
, 1994, “
Comparison of Coupled Radiative Navier–Stokes Flow Solutions With the Project Fire-II Flight Data
,” AIAA Paper No. 94-1955, p.
15
.
25.
Shang
,
J.
, and
Surzhikov
,
S.
, 2010, “
Simulating Nonequilibrium Flow for Ablative Earth Entry
,”
J. Spacecr. Rockets
,
47
(
5
), pp.
806
815
.
26.
Olynick
,
D.
,
Chen
,
Y.
, and
Tauber
,
M.
, 1999, “
Aerothermodynamics of the Sturdust Sample Return Capsule
,”
J. Spacecr. Rockets
,
36
(
3
), pp.
442
462
.
You do not currently have access to this content.