• Title/Summary/Keyword: S-S curve

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A STUDY ON THE ANALYSIS OF OCCLUSAL CURVE OF THE NORMAL SUBJECTS (정상인의 교합 만곡 분석에 관한 연구)

  • Choi, Myung-Sik;Kay, Kee-Sung;Kang, Dong-Wan
    • The Journal of Korean Academy of Prosthodontics
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    • v.28 no.1
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    • pp.95-122
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    • 1990
  • This study was done to analyze the occlusal curve as one of the factors to be considered for maintenance of occlusal stability in the orthodontic and prosthodontic treatments. Sixty gnathological casts we.e obtained from 43 subjects with normal occlusion and 17 subjects with some of temporomandibular disorders. The occlusal surfaces of gnathologic casts were duplicated by using a Color kit SK-700 and tile reference points of X, Y coordinates were digitized by using the Summagraphic digitizer and 18AT computer system. The Z coordinates of cusp height were measured by 0.01mm measurable caliper. The mathematical computer program of least square method was used to analyze the occlusal curve arranged by three dimensional coordinates of X, Y, Z. The following results were obtained : 1. The occlusal curve of buccal and lingual cusp tips was fitted to the ellipse, and the occlusal curve of anterior teeth was fitted to a part of the circle in the analysis of conic sections. 2. The radius of Spee's curve showed individual differences, but was average 98.7mm in male subjects and 93.7mm in female subjects. 3. The radius fo Spee's curve according to the half of canine width showed the least coefficient of variation. 4. The radius of Spee's curve was not significantly relative to the lateral occlusal contacts on laterotrusion and the absence or presence of temporomandibular disorders. 5. The radius of Wilson's curve showed individual difference and the size of radius was followed by the order of 1st premolar, 2nd premolar, 2nd molar and 1st molar.

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Crack location in beams by data fusion of fractal dimension features of laser-measured operating deflection shapes

  • Bai, R.B.;Song, X.G.;Radzienski, M.;Cao, M.S.;Ostachowicz, W.;Wang, S.S.
    • Smart Structures and Systems
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    • v.13 no.6
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    • pp.975-991
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    • 2014
  • The objective of this study is to develop a reliable method for locating cracks in a beam using data fusion of fractal dimension features of operating deflection shapes. The Katz's fractal dimension curve of an operating deflection shape is used as a basic feature of damage. Like most available damage features, the Katz's fractal dimension curve has a notable limitation in characterizing damage: it is unresponsive to damage near the nodes of structural deformation responses, e.g., operating deflection shapes. To address this limitation, data fusion of Katz's fractal dimension curves of various operating deflection shapes is used to create a sophisticated fractal damage feature, the 'overall Katz's fractal dimension curve'. This overall Katz's fractal dimension curve has the distinctive capability of overcoming the nodal effect of operating deflection shapes so that it maximizes responsiveness to damage and reliability of damage localization. The method is applied to the detection of damage in numerical and experimental cases of cantilever beams with single/multiple cracks, with high-resolution operating deflection shapes acquired by a scanning laser vibrometer. Results show that the overall Katz's fractal dimension curve can locate single/multiple cracks in beams with significantly improved accuracy and reliability in comparison to the existing method. Data fusion of fractal dimension features of operating deflection shapes provides a viable strategy for identifying damage in beam-type structures, with robustness against node effects.

A study on distribution based on the Transformed Lorenz Curve (변환된 LORENZ CURVE를 이용한 분포 연구)

  • 조영석;이제영;강석복
    • The Korean Journal of Applied Statistics
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    • v.12 no.1
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    • pp.153-163
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    • 1999
  • 경제학분야에서 소득분배의 불균형 정도에 대한 척도로 널리 이용되는 Lorenz curve를 소개하고, 변환에 의한 Lorenz curve기법을 도입하여 통계학의 주요 주제인 모집단의 분포에 대한 추정에 적용할 수 있는지 조사한다. 여러 특정분포에 대한 변환된 Lorenz curve의 특징을 제시하고 예제로 Hodgkin’s disease 데이터를 이용하여 Q-Q 플롯과 새로 제시한 변환된 Lorenz curve를 비교한다.

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ON A FIBER SPACE OVER A CURVE

  • Shin, Dong-Kwan
    • Communications of the Korean Mathematical Society
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    • v.12 no.3
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    • pp.539-541
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    • 1997
  • Let X be a smooth projective threefold. Let C be a smooth projective curve and let $f : X \to C$ be a fiber space with connected fiber S. Assume that $q_1(S) = 0$. Then we have $-X(O_C)X(O_S) \leq -X(O_X)$.

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Design of digit-serial multiplier based on ECC(Elliptic Curve Cryptography) algorithm (타원곡선 암호 알고리즘에 기반한 digit-serial 승산기 설계)

  • 위사흔;이광엽
    • Proceedings of the IEEK Conference
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    • 2000.11b
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    • pp.140-143
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    • 2000
  • 소형화와 안전성에서 보다 더 진보된 ECC( Elliptic Curve Cryptography) 암호화 알고리즘의 하드웨어적 구현을 제안한다. Basis는 VLSI 구현에 적합한 standard basis이며 m=193 ECC 승산기 회로를 설계하였다. Bit-Parallel 구조를 바탕으로 Digit-Serial/Bit-Parallel 방법으로 구현하였다. 제안된 구조는 VHDL 및 SYNOPSYS로 검증되었다.

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A Study on the Analysis of Safe Driving Behavior on Curve Section by Curve Radius and Road Surface Condition (곡선반경과 노면상태에 따른 곡선구간 안전주행 행태분석)

  • Kim, Keun-Hyuk;Lim, Joon-Bum;Lee, Soo-Beom;Kim, Joo-Hee;Kim, Sun-Mi
    • Journal of the Korean Society of Safety
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    • v.27 no.5
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    • pp.211-218
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    • 2012
  • Two experiment are planed to identify driver's safe driving behaviour by curve radius, road surface condition in curve section. At four-lane and two-lane road, conducted experiments are check on driver's feeling of safety that 30 subjects do not feel discomfort. And using the data from these experiments, this study compare physical speed (not slipping, fall our of the road) with safety driving speed(drivers felt a comfortable and safe speed) each curve radius and fiver road surface condition(drying, wet, rain, snow and ice). As a result, safe driving behaviour factors that are derived to curve radius of 100m units, five road surface conditions enable to represent quantitative analysis of driver's discomfort. This study will develop road design method and evaluation reflected ergonomic aspects.

Color matching between monitor and mobile display device using improved S-curve model and RGB color LUT (개선된 S-curve 모델과 RGB 칼라 LUT를 이용한 모니터와 모바일 디스플레이 장치간 색 정합)

  • 박기현;이명영;이철희;하영호
    • Journal of the Institute of Electronics Engineers of Korea SP
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    • v.41 no.6
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    • pp.33-41
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    • 2004
  • This paper proposes a color matching 3D look-up table simplifying the complex color matching procedure between a monitor and a mobile display device. In other to perform color matching, it is necessary to process color of image in the device independent color space like CIEXYZ or CIELAB. To obtain the data of the device independent color space from that of the device dependent RGB color space, we must perform display characterizations. LCD characterization error using S-curve model is larger than tolerance error since LCD is more nonlinear than CRT. This paper improves the S-curve model to have smaller characterization error than tolerance error using the electro-optical transfer functions of X, Y, and Z value. We obtained images having higher color fidelity on mobile display devices through color matching experiments between monitor and mobile display devices. As a result of this experiments, we concluded that the color matching look-up table with 64(4${\times}$4${\times}$4) is the smallest size allowing characterization error to be acceptable.

EC-SRP Protocol ; Elliptic Curve Secure Remote Password Protocol (타원곡선을 이용한 안전한 패스워드 프로토콜)

  • 이용기;이정규
    • Journal of the Korea Institute of Information Security & Cryptology
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    • v.9 no.1
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    • pp.85-102
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    • 1999
  • In this paper, we propose an EC-SRP(Elliptic Curve - Secure Remote Password) protocol that uses ECDLP(Elliptic Curve Discrete Logarithm Problem) instead SRP protocols’s DLP. Since EC-SRP uses ECDLP, it inherits the high performance and security those are the properties of elliptic curve. And we reduced the number of elliptic curve scalar multiplication to improve EC-SRP protocol’s performance. Also we have proved BC-SRP protocol is a secure AKC(Authenticated Key Agreement with Key Confirmation) protocol in a random oracle model.

AN INTEGRAL FORMULA AND ITS APPLICATIONS

  • Chai, Y.-D;Kim, Moonjeong
    • Bulletin of the Korean Mathematical Society
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    • v.39 no.1
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    • pp.89-95
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    • 2002
  • In this paper, we obtain an integral formula relating the measure of great spheres $S^{n-2}$ and arc length of a curve on the unit sphere $S^{n-1$ As an application of the formula, we develop a geometric inequality for a spherical curve and prone generalized version of Fenchel's theorem in $S^n$.