2013
DOI: 10.1016/s1006-706x(13)60133-8
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Theory-Intelligent Dynamic Matrix Model of Flatness Control for Cold Rolled Strips

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Cited by 13 publications
(13 citation statements)
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“…With the development of cold rolling technology and shape theories, some types of comple waves were not to be done by some single regulation but the coordinated regulation. In the practical rolling process, different control strategies were needed to be done according to the characteristics of different control methods for achieving the best strip shape control, as shown in Figure b.…”
Section: Process Analysis Of Strip Shape Controlmentioning
confidence: 99%
See 3 more Smart Citations
“…With the development of cold rolling technology and shape theories, some types of comple waves were not to be done by some single regulation but the coordinated regulation. In the practical rolling process, different control strategies were needed to be done according to the characteristics of different control methods for achieving the best strip shape control, as shown in Figure b.…”
Section: Process Analysis Of Strip Shape Controlmentioning
confidence: 99%
“…The shape actually shows the lateral distribution (along the strip width direction) of strip's tensile stress deviation, which should satisfy the constraints of self‐equilibrium (namely the integral sum should be zero), so the strip shape curve expressed by the Legendre polynomial representation is closer to the actual shape state. Then the Equation can be further expressed as follows: Δσ(y)=ΔtrueσkΔtrueσka1p1(y)+a2p2(y)+a3p3(y)+a4p4(y)=P(y) where p 1 ( y ), p 2 ( y ), p 3 ( y ), p 4 ( y ) are linear, two‐, three‐, and four‐times Legendre orthogonal polynomials, respectively, also known as the shape base pattern polynomial …”
Section: Target Shape Curve Based On Legendre Polynomialmentioning
confidence: 99%
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“…(17) and (19), one can see that the factors affecting the bending force are the material property (hardenability value n, yield strength σ s , strength factor k, anisotropy coefficient R), physical dimension of the mold and sheet ( punch profile radius r p , die profile radius r d , clearance c, material thickness t, plate width w), bending stroke h, friction coefficient μ. 12 The relationship between bending force P and bending stroke h of the sheet U-free bending is shown in Fig. 7a.…”
Section: Experimental Verificationmentioning
confidence: 99%