Discussions on bidisciplinary (aerodynamics/electromagnetics) optimization methods

Acta Mechanica

Volumn 143, Issue 1, 2000, Pages 17-33

  Zhu, Z Q ^a   Li, H M ^a   Li, J ^a   Wang, P ^a  

^a BEIHANG UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

AERODYNAMICS; BOUNDARY CONDITIONS; CONVERGENCE OF NUMERICAL METHODS; ELECTROMAGNETIC FIELDS; ELECTROMAGNETISM; FAST FOURIER TRANSFORMS; FINITE VOLUME METHOD; MAXWELL EQUATIONS; RADAR CROSS SECTION;

BIDISCIPLINARY OPTIMIZATION; CARTESIAN COORDINATES; EULER SOLVER; FLOW FIELD CALCULATION; INVISCID FLUX VECTOR; LINEARLY COMBINED WEIGHTED OBJECT OPTIMIZATION METHOD; MULTILEVEL OPTIMIZATION METHOD; VAN LEER SCHEME;

OPTIMIZATION;

EID: 0033717387     PISSN: 00015970     EISSN: None     Source Type: Journal    
DOI: 10.1007/BF01250014     Document Type: Article

References (16)

1. Siikonen, T., Hoffren, J.: FINFLO: A finite volume based computer program for two-dimensional and axisymmetric compressible flow. Report No.B-19, Helsinki University of Technology, pp. 1-63 (1989).
2. Van Leer, B.: Flux-vector splitting for the Euler equations. Lecture Notes in Physics 170, 507-512 (1982).
3. Anderson, W. K., Thomas, J. L., Van Leer, B.: Comparison of finite volume flux vector splitting for the Euler equations. AIAA J. 24, 1453-1460 (1986).
4. Obayashi, S., Kawahara, K.: LU factorization of an implicit scheme for the compressible N-S equations. AIAA 84-1670.
5. Xue, X., Li, Z., Zhu, Z., Dong, J.: The calculation of the electromagnetic scattered field and the radar cross section (in Chinese). J. Beijing Univ. Aeronautics Astronautics 24, 193-196 (1998).
6. Zhu, Z. Q., Islam, Z., Zhu, Y. K., Li, H. M.: The numerical optimization computation of fluid/electromagnetic fields. Comp. Fluid Dyn. J. 7, 229-244 (1998).
7. Mur, G.: Absorbing boundary conditions for the finite difference approximation of the time-domain electromagnetic field equations. IEEE Trans. Elect. Comp. EMC-23(4), 377-382 (1981).
8. Umashankar, K., Taflove, A.: A novel method to analyze electromagnetic scattering of complex objects. IEEE Trans. Elect. Comp. EMC-24(4), 405-410 (1982).
9. Alexandrov, N.: Multilevel and multiobjective optimization in multidisciplinary design. AIAA 96-4122, 1193-1201 (1996).
10. Stadler, W.: Multicriteria optimization in mechanics (A survey). Appl. Mech. Rev. 37, 277-286 (1984).
11. Gill, P. E., Murray, W., Wright, M. H.: Practical optimization, pp. 1-387, London: Academic Press 1981.
12. Rosenbrock, H. H.: An automatic method for finding the greatest or least value of a function. Comp. J. 3, 175-184 (1960).
13. Powell, M. J. D.: An efficient method for finding the minimum of a function of several variables without calculation derivatives. Comp. J. 7, 155-162 (1964).
14. Hager, J. O., Eyi, S., Lee, K. D.: Multi-point design of transonic airfoils using optimization. AIAA 92-4225, 1-9 (1992).
15. Vish, H., Vam Dam, C. P., Dwyer, H. A.: Shape optimization for aerodynamic efficiency and low observability. AIAA 93-3115, 1-9 (1993).
16. Rao, S. S., Dhingra, A. K.: Applications of fuzzy theories to multi-objective system optimization. NASA CR 177573, 1-38 (1991).