• Title/Summary/Keyword: J-curve

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Forming Limit Curve Optimization using Design of Experiments (실험계획법을 이용한 성형한계곡선 최적화 연구)

  • Lim, H.T.;Lee, B.J.;Rhyim, Y.M.;Kim, B.K.;Kim, J.H.
    • Proceedings of the Korean Society for Technology of Plasticity Conference
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    • 2008.10a
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    • pp.386-389
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    • 2008
  • Forming limit diagram is created by graphical illustration indicating major and minor strain. In order to provide the criterion for forming safety, FLC(forming limit curve) need to be fitted to the diagram. However, the standard method for the strain measurement and FLC plotting are not fixed yet, which results in inconvenience in digitalized analysis. In this study, new construction method for FLC was suggested in order to minimize operator dependency. For this purpose, major and minor strain were measured automatically and analyzed. Then, a second order equation is adopted to fit the FLC. Optimized by response surface method was performed to ensure particular characteristics of the FLC.

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A DESIGN OPTIMIZATION STUDY OF BLUNT NOSE HYPERSONIC FLIGHT VEHICLE MINIMIZING SURFACE HEAT-TRANSFER RATE AND DRAG (표면 열전달율과 항력을 최소화한 극초음속 비행체 선두부 형상 최적설계)

  • Lim S.;Seo J. I.;Kim S. D.;Song D. J.
    • Journal of computational fluids engineering
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    • v.10 no.3 s.30
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    • pp.27-35
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    • 2005
  • A design optimization of hypersonic flight vehicle has been studied by using upwind Navier-Stokes method and numerical optimization method. CFD method is linked to numerical optimization method by using a Bezier curve and a design optimization of blunt nose hypersonic flight vehicle has been studied. Heat transfer coefficient and drag coefficient are selected as objective functions or design constraints. The Bezier curve-based shape function was applied to blunt body shape.

Growth Data of Broiler Chickens Fitted to Gompertz Function

  • Duan-yai, S.;Young, B.A.;Lisle, A.;Coutts, J.A.;Gaughan, J.B.
    • Asian-Australasian Journal of Animal Sciences
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    • v.12 no.8
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    • pp.1177-1180
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    • 1999
  • This study describes the growth of broiler chickens to the two forms of Gompertz function for application in broiler production models. The first form is based on the estimated mature weight ($W_A$), while the second is based on the estimated hatch weight ($W_O$). Both equations gave identical estimation because they are mathematically identical. To fit the growth curve of commercial broilers that marketed at 35-42 days, it is unnecessary to keep broilers to near maturity (> day 140) to obtain growth data for deriving the Gompertz function. This date does not improve the curve fitting of the early growing period. Additionally, a high mortality and health problem occurred to this type of chicken after day 105.

A Study on the Cam Profile Synthesis Method for Automotive Engines Using Hermite Curve (Hermite 곡선을 이용한 자동차 엔진 캠 형상 합성법에 관한 연구)

  • Kim, D.J.;Lee, J.W.
    • Transactions of the Korean Society of Automotive Engineers
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    • v.3 no.5
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    • pp.90-99
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    • 1995
  • A numerical method is proposed to synthesize automotive cam profiles. An arbitrary acceleration profile for the cam follower motion is divided into several segments, each of them is described by a Hermite curve. A cam profile is defined by control point locations and control variables assigned to each segment. Closed form equations are derived for velocity and displacement constraints which should be satisfied for the curve to be a cam profile. Because the method is flexible and provide arbitrary local controllability, any types of cam acceleration profile can be reproduced by the method. The method is expecially useful for the design of roller type OHC valve trains which need precise local control in the cam profile design to avoid under-cutting problems.

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DIOPHANTINE TRIPLE WITH FIBONACCI NUMBERS AND ELLIPTIC CURVE

  • Park, Jinseo
    • Communications of the Korean Mathematical Society
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    • v.36 no.3
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    • pp.401-411
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    • 2021
  • A Diophantine m-tuple is a set {a1, a2, …, am} of positive integers such that aiaj+1 is a perfect square for all 1 ≤ i < j ≤ m. Let Ek be the elliptic curve induced by Diophantine triple {F2k, 5F2k+2, 3F2k + 7F2k+2}. In this paper, we find the structure of a torsion group of Ek, and find all integer points on Ek under assumption that rank(Ek(ℚ)) = 1 and some further conditions.

ON j-INVARIANTS OF WEIERSTRASS EQUATIONS

  • Horiuchi, Ryutaro
    • Journal of the Korean Mathematical Society
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    • v.45 no.3
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    • pp.695-698
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    • 2008
  • A simple proof of the fact that the j-invariants for Weierstrass equations are invariant under birational transformations which keep the forms of Weierstrass equations is given by finding a non-trivial explicit birational transformation which sends a normalized Weierstrass equation to the same equation.

An Evaluation of Fracture Toughness for SS400 Steel by R-curve and DCPD (R-곡선과 직류전위차(DCPD)에 의한 SS400강의 파괴인성 평가)

  • Jang Seok-Ki;Han Min-Su
    • Journal of Advanced Marine Engineering and Technology
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    • v.29 no.8
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    • pp.855-861
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    • 2005
  • Fracture toughness defined near the initiation of stable crack growth is investigated by R-curve and Direct Current electric Potential Determination(DCPD) under mode I plane strain conditions for CT specimen with 25.4mm thickness of SS400 steel. Fracture toughness. $J_{IC}$lit near crack tip of CT specimen by R-curve is 17.14 $kg_{f}/mm$ and however. its value by DCPD is 22.82 $Rg_{f} mm$ The value of fracture toughness by DCPD is larger than that by R-curve. Therefore, it is suggested that the evaluation of fracture toughness by R-curve is optimum than by DCPD, when considering amount of crack growth about each of fracture toughness.

DEFORMATION OF LOCALLY FREE SHEAVES AND HITCHIN PAIRS OVER NODAL CURVE

  • Sun, Hao
    • Journal of the Korean Mathematical Society
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    • v.57 no.4
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    • pp.809-823
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    • 2020
  • In this article, we study the deformation theory of locally free sheaves and Hitchin pairs over a nodal curve. As a special case, the infinitesimal deformation of these objects gives the tangent space of the corresponding moduli spaces, which can be used to calculate the dimension of the corresponding moduli space. The deformation theory of locally free sheaves and Hitchin pairs over a nodal curve can be interpreted as the deformation theory of generalized parabolic bundles and generalized parabolic Hitchin pairs over the normalization of the nodal curve, respectively. This interpretation is given by the correspondence between locally free sheaves over a nodal curve and generalized parabolic bundles over its normalization.

Evaluation on elastic-plastic fracture resistance curve of SA508C-3 and aluminum alloy steels by load-ratio method (Load-ratio 법에 의한 SA508C-3와 알루미늄 합금의 탄소성 파괴저항 곡선평가)

  • Yoon, H. K.
    • Journal of Ocean Engineering and Technology
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    • v.10 no.2
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    • pp.98-105
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    • 1996
  • A method is proposed to evaluate the elastic-plastic fracture resistance curve only with load displacement records without the crack length measurement in CT specimen. This method is based on the idea that the effect of plastic deformation and the crack growth can be measured only by using a load-displacement record. If we know the reference-load curve representing the hardening of specimen, then the crack extension can be calculated by the elastic compliance determined from the load ratio. The results of this proposed method were compared to those of the elastic-plastic fracture resistance curve for the ASTM standard unloading compliance method. The experimental results for two kinds of ductile materials showed that the proposed method well simulates the material J-R curves. This method is currently applied for CT specimens. but it can be extended to the other specimen geometries.

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Bivariate ROC Curve and Optimal Classification Function

  • Hong, C.S.;Jeong, J.A.
    • Communications for Statistical Applications and Methods
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    • v.19 no.4
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    • pp.629-638
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    • 2012
  • We propose some methods to obtain optimal thresholds and classification functions by using various cutoff criterion based on the bivariate ROC curve that represents bivariate cumulative distribution functions. The false positive rate and false negative rate are calculated with these classification functions for bivariate normal distributions.