ENGINEERING FUNCTIONAL-ANALYSIS .1.

被引：42

作者：

VONSPAKOVSKY, MR

EVANS, RB

机构：

[1] Ecole Polytechnique Fédérale de Lausanne, Départment de mécanique, Laboratoire d’énergétique industrielle, Lausanne

[2] Georgia Institute of Technology, The George W. Woodruff School of Mechanical Engineering, Atlanta, GA

来源：

JOURNAL OF ENERGY RESOURCES TECHNOLOGY-TRANSACTIONS OF THE ASME | 1993年 / 115卷 / 02期

关键词：

Algorithms - Components - Cost accounting - Nonlinear programming - Numerical analysis - Optimization;

D O I：

10.1115/1.2905985

中图分类号：

TE [石油、天然气工业]; TK [能源与动力工程];

学科分类号：

0807 ; 0820 ;

摘要：

In this paper, the essential building blocks of a new formalism called Engineering Functional Analysis (EFA) are presented. This formalism results in higher degrees of decentralization for engineering system optimization than is otherwise possible. By decentralization, it is meant that the improvement or optimization of individual components by themselves (i.e., components which are isolated economically from the rest of the overall system), serves to improve or optimize the system as a whole (within some degree of error, which defines the degree of decentralization). Higher degrees of decentralization are important in that they provide a more stable economic environment for individual components, thus permitting more rapid synthesis and greater system improvement than could otherwise be obtained.

引用

页码：86 / 92

页数：7

共 12 条

[1]

Benelmir R., Evans R.B., Von Spakovsky M.R., High Degree Decentralization for the Optimum Thermoeconomic Design of a Combined Cycle, International Journal of Energy, Environment and Economics, (1991)

[2]

Courant R., Hilbert D., Methods of Mathematical Physics, 1, (1962)

[3]

Evans R.B., Class Notes in a Course on Design, (1989)

[4]

Evans R.B., Von Spakovsky M.R., Engineering, Functional Analysis-Part II, ASME Journal of Energy Resources Technology, 115, pp. 93-99, (1993)

[5]

Everett H., Generalized Lagrange Multiplier Method for Solving Problems of Optimum Allocation of Resources, Operational Research, 2, pp. 399-471, (1963)

[6]

Frangopoulos C.A., Thermoeconomic Functional Analysis: A Method for the Optimal Design Or Improvement of Complex Thermal Systems, (1983)

[7]

Gibbs J.W., On the Equilibrium of Heterogeneous Substances

[8]

, The Collected Works, 1, (1928)

[9]

Lasdon L.S., Optimization Theory for Large Systems, (1970)

[10]

Luenberger D.G., Introduction to Linear and Nonlinear Programming, (1973)

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