Because dual-mode scramjets are used under extreme temperatures and with wide range of Mach numbers, they show different control properties from other airbreathing engines. Comparatively, new control problems have been found concerning investigations of the control method for dual-mode scramjets whose physical states are spatially interacted and whose governing equations are partial differential equations. Such control problems are called distributed parameter control problems which have been studied for several decades but implemented only in a few fields. The work of this paper is based on the application of distributed parameter control conception to study the control problems of dual-mode scramjets with the aim of achieving the desirable design properties and increasing control reliabilities. A new design method based on shape control theory is put forward to realize the distributed parameter control of dual-mode scramjets with the preconditions of proper space dimension and frequency-domain simplification, and simulation results for an axisymmetric, wall-injection dual-mode scramjet show the feasibility and validity of the method. is the paper style requirement for the Chinese Control Conference. The writers of papers should and must provide normalized electronic documents in order for readers to search and read papers conveniently.
[1]
F. Mayinger,et al.
Supersonic Combustion of Kerosene/H2-Mixtures in a Model Scramjet Combustor
,
1999
.
[2]
H. A. Fujii.
Distributed parameter approach to control large space structures
,
1996,
Proceedings of 35th IEEE Conference on Decision and Control.
[3]
R. Savino,et al.
Numerical analysis of supersonic combustion ramjet with upstream fuel injection
,
2003
.
[4]
Richard M. Murray,et al.
DYNAMIC SEPARATION CONTROL IN A LOW-SPEED ASYMMETRIC DIFFUSER WITH VARYING DOWNSTREAM BOUNDARY CONDITION
,
2003
.
[5]
Raphael T. Haftka,et al.
An analytical investigation of shape control of large space structures by applied temperatures
,
1985
.
[6]
Douglas G. MacMartin,et al.
Dynamics and Control of Shock Motion in a Near-Isentropic Inlet
,
2002
.
[7]
C. V. Ramakrishnan,et al.
Structural Shape Optimization Using Penalty Functions
,
1974
.
[8]
Tatsuhiro Tamaki,et al.
Topology and shape optimization of continuum structures by genetic algorithm and BEM
,
1999
.
[9]
Miklos Sajben,et al.
Supersonic Wave/Blade-Row Interactions Establish Boundary Conditions for Unsteady Inlet Flows
,
2001
.
[10]
S. Candel,et al.
A review of active control of combustion instabilities
,
1993
.