Method for designing discrete layering angles of laminated board

A design method and laminated board technology, applied in computing, special data processing applications, instruments, etc., can solve problems such as high solution efficiency, large storage space and computing time consumption, difficult to handle complex design requirements, etc., to achieve optimal problem scale, The effect of reducing the number of variables and meeting engineering requirements

Active Publication Date: 2011-06-01
NORTHWESTERN POLYTECHNICAL UNIV
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  • Summary
  • Abstract
  • Description
  • Claims
  • Application Information

AI Technical Summary

Benefits of technology

In this new technology, there was introduced an algorithm called BICM (binary coded imprinted pattern) code. It uses two types of encoding: one type allows for more flexibility when creating structures while another reduces complexity by allowing different degrees or directions of rotation within each layer. By utilizing these techniques, it becomes possible to optimize structural properties such as bending stiffness without compromising strength performance at high strain rates.

Problems solved by technology

The technical problem addressed in this patented text relating to developing efficient techniques for optimizing materials designs that include both continuous and dispersed ply angels (pitch) orientations within one or more layers). Current solutions involve either numerical algorithms or classical simulation approaches like QDA, CFX, etc., while current analyte diffusion approach allows us to address these challenging issues without requiring expensive equipment.

Method used

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  • Method for designing discrete layering angles of laminated board
  • Method for designing discrete layering angles of laminated board
  • Method for designing discrete layering angles of laminated board

Examples

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Embodiment 1

[0032] Example 1: (a) Divide a square planar structure with a length and width of 1m into a square grid of 16×16; every 4×4 units constitute a design area, and all units have the same laying angle; the left side of the structure Laterally fixed support, the load is the concentrated load F=1000N acting on the lower right corner of the structure; orthotropic material property: E x =146.86GPa,E y =10.62GPa,G xy =5.45GPa, v xy =0.33; the number of ply angles m=4, the ply angles are 90° / 45° / 0° / -45° respectively; given the initial value of the design variable x ik =0.

[0033] For m ply angle design problems, the number of design variables required for each unit Establish the finite element model of laminate design space and the initial value of design variable x ik =0, where i represents the unit number, and k represents the kth design variable corresponding to the unit; the stiffness matrix of unit i under the given j-th ply angle is K i (j) ; Use the following formula

Embodiment 2

[0050] Example 2: (a) Divide the rectangular planar structure with a length and width of 6m and 1m into a square grid of 240×40; every 10×10 units constitute a design area, and all units have the same ply angle ;The structure is simply supported, and the load is a concentrated load acting on the symmetry axis of the structure F=1000N; Orthotropic material properties Orthotropic material properties: E x =146.86GPa,E y =10.62GPa,G xy =5.45GPa, v xy =0.33; the number of ply angles m=36, the ply angles are

[0051] 90° / 85° / 80° / 75° / 70° / 65° / 60° / 55° / 50° / 45° / 40° / 35° / 30° / 25° / 20° / 15° / 10° / 5° / 0° / -5° / -10° / -15° / -20° / -25° / -30° / -35° / -40° / -45° / -50° / -55° / -60° / -65° / -70° / -75° / -80° / -85°; given initial value of design variable x ik =0; use the following formula to set the coefficient s jk value of

[0052] s jk = 1

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Abstract

The invention discloses a method for designing discrete layering angles of a laminated board, which is used for solving the technical problem of large optimization problem scale in the conventional method for designing the discrete layering angles. The technical scheme is that: an optimization model for the discrete layering angles is established by using a binary coding material interpolation model, the maximum whole structure stiffness, namely the minimum submissiveness C is taken as a design goal, and the optimization design is performed by a mathematical programming method. The method is suitable for design problems of any number of discrete layering angles, the number of required design variables and the optimization problem scale are not larger than those of the conventional method,and the number of variables and the optimization problem scale can be greatly reduced when the number of the discrete layering angles is larger.

Description

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Claims

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Application Information

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Owner NORTHWESTERN POLYTECHNICAL UNIV
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