High-efficiency Latin hypercube experimental design method

A Latin hypercube, experimental design technology, applied in computing, special data processing applications, instruments, etc., can solve problems such as poor versatility and low sampling efficiency, and achieve the effect of high sampling efficiency and good characteristics

Inactive Publication Date: 2010-12-22
BEIJING INSTITUTE OF TECHNOLOGYGY
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  • Claims
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AI Technical Summary

Benefits of technology

The technical effect of this new method described by the inventor relates to improving testing accuracy while reducing time required during data collection compared to previous methods. This means it becomes faster than previously possible due to its ability to achieve better space distribution evenly throughout different parts or areas within complex structures.

Problems solved by technology

Technological Problem: Current Computational Fluid Dynamics Analysis ("CFDA") methods cannot accurately analyze engine designs due to their complexity. To solve this problem, researchers developed simulations called High Density Particle Hydrocodes ("HDP"), allowing scientists to study how different aspects affect mechanical behavior during flight operations. However, current CDFA techniques only allow for single stage testing while ignoring correlations among them, leading to overfitting data sets and slow down computation times. Therefore there needs a new approach to efficiently perform fluid dynamic analyses without compromising quality results.

Method used

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Embodiment Construction

[0037] In order to further illustrate the purpose and advantages of the present invention, the present invention will be further described below in conjunction with the accompanying drawings and specific embodiments.

[0038] figure 1 It is a flowchart of the efficient Latin Hypercube Experimental Design (ELHD) method of the present invention.

[0039] Taking the two-dimensional problem as an example, the technical solution of the ELHD method is explained in detail.

[0040] In a two-dimensional design space (n=2), the sampling problem can be described as a chess piece problem. Scatter m chess pieces (sampling points) on an m×m square chessboard (two-dimensional design space) to ensure the maximization of the smallest distance between any two chess pieces. In order to ensure the spatial uniformity and projection uniformity of the sampling points, in the ELHD method, m unit supervolumes are divided according to adjacent columns, that is, the first column, the second column, ....

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Abstract

The invention relates to a high-efficiency Latin hypercube experimental design method, belonging to the technical field of engineering optimization designs. For realizing the purpose that users extract m experimental design points from an n-dimensional design space in actual engineering, the method comprises the following steps of: presetting the first experimental design point by establishing a space hypercube; determining the second experimental design point in a second unit hypercube by utilizing the first experimental design point; determining the sth experimental design point in the sth unit hypercube by utilizing the obtained s-1 (s is equal to 3, 4, 5,......, m-1) experimental design points until the (m-1) experimental design points are determined; and uniquely determining the mth point meeting the design condition in the mth unit hypercube. The design method can obtain the experimental design points meeting the characteristic requirements of space uniformity and projection uniformity without an optimization process, thereby having high sampling efficiency; and the obtained experimental design points have good properties and are suitable for the optimization fields of any engineering designs and the like with huge operation.

Description

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Claims

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Application Information

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Owner BEIJING INSTITUTE OF TECHNOLOGYGY
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