SURROGATES FOR NUMERICAL SIMULATIONS - OPTIMIZATION OF EDDY-PROMOTER HEAT-EXCHANGERS

被引:27
作者
YESILYURT, S
PATERA, AT
机构
[1] MIT,DEPT MECH ENGN,CAMBRIDGE,MA 02139
[2] MIT,DEPT NUCL ENGN,CAMBRIDGE,MA 02139
基金
美国国家航空航天局;
关键词
D O I
10.1016/0045-7825(94)00684-F
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Although the advent of fast and inexpensive parallel computers has rendered numerous previously intractable calculations feasible, many numerical simulations remain too resource-intensive to be directly inserted into engineering optimization efforts. An attractive alternative to direct insertion considers models for computational systems: the expensive simulation is evoked only to construct and validate a simplified input-output model; this simplified input-output model then serves as a simulation surrogate in subsequent engineering optimization studies. We present here a simple ''Bayesian-validated'' statistical framework for the construction, validation, and purposive application of static computer simulation surrogates. As an example, we consider dissipation-transport optimization of laminar-flow eddy-promoter heat exchangers: parallel spectral element Navier-Stokes calculations serve to construct and validate surrogates for the flowrate and Nusselt number; these surrogates then represent the originating Navier-Stokes equations in the ensuing design process. A validation-based a posteriori error framework serves to quantify the effect of surrogate-for-simulation substitution.
引用
收藏
页码:231 / 257
页数:27
相关论文
共 52 条
[1]  
Adams M., 1996, MEASURE THEORY PROBA
[2]  
Avriel M, 2003, NONLINEAR PROGRAMMIN
[3]  
BARTHELEMY JFM, 1983, AIAA J, V21
[4]  
BENNET JA, 1986, OPTIMUM SHAPE AUTOMA
[5]   MICROPHONE ARRAY OPTIMIZATION BY STOCHASTIC REGION CONTRACTION [J].
BERGER, MF ;
SILVERMAN, HF .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 1991, 39 (11) :2377-2386
[6]  
BISCHOF C, UNPUB J COMPUTING SY
[7]  
Bohlin T., 1991, INTERACTIVE SYSTEM I
[8]  
BOX GEP, 1978, STATISTICS EXPT
[9]  
COX DD, 1992, 67 U ILL DEP STAT TE
[10]  
DAVID HA, 1970, ORDER STATISTICS