• Title/Summary/Keyword: e-matrix

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Efficient design of LDPC code Using circulant matrix and eIRA code (순환 행렬과 eIRA 부호를 이용한 효율적인 LDPC 부호화기 설계)

  • Bae Seul-Ki;Kim Joon-Sung;Song Hong-Yeop
    • The Journal of Korean Institute of Communications and Information Sciences
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    • v.31 no.2C
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    • pp.123-129
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    • 2006
  • In this paper, we concentrate on reducing the complexity for efficient encoder. We design structural LDPC code using circulant matrix and permutation matrix and eIRA code. It is possible to design low complex encoder by using shift register and differential encoder and interleaver than general LDPC encoder that use matrix multiplication operation. The code designed by this structure shows similar performance as random code. And the proposed codes can considerably reduce a number of XOR gates.

MATRIX REPRESENTATION FOR MULTI-DEGREE REDUCTION OF $B{\acute{E}}GREE$ CURVES USING CHEBYSHEV POLYNOMIALS

  • SunWoo, Ha-Sik
    • Journal of applied mathematics & informatics
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    • v.26 no.3_4
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    • pp.605-614
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    • 2008
  • In this paper, we find the matrix representation of multi-degree reduction by $L_{\infty}$ of $B{\acute{e}}zier$ curves with constraints of endpoints continuity. Using the basis transformation between Chebyshev polynomials and Bernstein polynomials we can derive the matrix representation of multi-degree reduction of $B{\acute{e}}zier$ with respect to $L_{\infty}$ norm.

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ON THE REFLEXIVE SOLUTIONS OF THE MATRIX EQUATION AXB + CYD = E

  • Dehghan, Mehdi;Hajarian, Masoud
    • Bulletin of the Korean Mathematical Society
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    • v.46 no.3
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    • pp.511-519
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    • 2009
  • A matrix $P{\in}\mathbb{C}^{n{\times}n}$ is called a generalized reflection matrix if $P^*$ = P and $P^2$ = I. An $n{\times}n$ complex matrix A is said to be a reflexive (anti-reflexive) matrix with respect to the generalized reflection matrix P if A = PAP (A = -PAP). It is well-known that the reflexive and anti-reflexive matrices with respect to the generalized reflection matrix P have many special properties and widely used in engineering and scientific computations. In this paper, we give new necessary and sufficient conditions for the existence of the reflexive (anti-reflexive) solutions to the linear matrix equation AXB + CY D = E and derive representation of the general reflexive (anti-reflexive) solutions to this matrix equation. By using the obtained results, we investigate the reflexive (anti-reflexive) solutions of some special cases of this matrix equation.

Design and Implementation of MATRIx Performance Management Block (MATRIx-PFMB : MATRIx 시스템의 성능 관리 블록 설계 및 구현)

  • Kang, Dong-Jae;Ahn, Chang-Won;Jung, Sung-In
    • Proceedings of the Korea Information Processing Society Conference
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    • 2003.11b
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    • pp.1033-1036
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    • 2003
  • 최근 인터넷의 급격한 발전의 결과로서 전산 시스템의 대규모화와 복잡화가 증가함에 따라 시스템의 전문적인 관리를 위한 솔루션에 대한 요구가 증가하고 있다. 서비스를 수행중인 시스템에 있어서 성능 관리는 전산 자원의 가동 성능을 유지하고 향상시키는 일련을 작업을 의미하며 모니터링, 진단, 제어의 사이클로 관리자와 상호작용을 수행한다. 본 논문에서는 차세대 인터넷 서버의 관리를 위한 시스템 관리 솔루션인 MATRlx (MATRIx's Advanced Technology of Resource Information extraction / eXploitation / eXploration / eXchange) 시스템을 소개하며 MATRIx 시스템의 성능 관리 블록인 MATRIx-PFMB의 설계 및 구현에 대한 이슈들을 다룬다. MATRIx-PFMB(PerFormance Management Block)는 관리 서버와 에어젼트 및 관리자 콘솔로 구성되며 능동적인 시스템 관리를 위한 진단 도구 및 제어 기능을 제공하고 기능 확장의 용이성을 제공하기 위한 프레임워크 구조를 갖는다.

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An Integrated Model for Simultaneous Formation of Machine Cells and Part Families in FMS : Using Machine- Operation Incidence Matrix and Part - Operation Incidence Matrix (FMS에서 기계셀과 부품그룹의 동시형성을 위한 통합모형 : 기계-공정 빈도행렬과 부품-공정 빈도행렬의 이용)

  • 정병희;윤창원
    • Korean Management Science Review
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    • v.12 no.1
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    • pp.1-17
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    • 1995
  • The success of cell manufacturing applications in FMS rests on the effective cell formation to maintain the independent relations both between machine cells and between part families. This paper presents an integrated method for concurrent formation of cells and families with no E.E (Exceptional Element) in FMS with alternative routings. To determine the maximum number of cell and family with no E.E, mathematical conditions and properties are derived. New concept of nonsimilarity is introduced for each machine and part based on machine-operation incidence matrix and part-operation incidence matrix. To concurrently form the cells and families, integer programming based mathematical models are developed. For the predetermined number of cell or family, model I is used to identify whether E.E exists or not. Model II forms cells and families considering only nonsimilarity. But model III can consider nonsimilarity and processing times. The proposed method is tested and proved by using numerical examples.

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Flexible electronic-paper active-matrix displays

  • Huitema, H.E.A.;Gelinck, G.H.;Lieshout, P.J.G. Van;Veenendaal, E. Van;Touwslager, F.J.
    • 한국정보디스플레이학회:학술대회논문집
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    • 2004.08a
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    • pp.141-144
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    • 2004
  • A QVGA active-matrix backplane is produced on a 25${\mu}m$ thin plastic substrate. A 4-mask photolithographic process is used. The insulator layer and the semiconductor layer are organic material processed from solution. This backplane is combined with the electrophoretic display effect supplied by SiPix and E ink, resulting in an electronic paper display with a thickness of only 100${\mu}m$. This is world's thinnest active-matrix display ever made.

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Certain Clean Decompositions for Matrices over Local Rings

  • Yosum Kurtulmaz;Handan Kose;Huanyin Chen
    • Kyungpook Mathematical Journal
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    • v.63 no.4
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    • pp.561-569
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    • 2023
  • An element a ∈ R is strongly rad-clean provided that there exists an idempotent e ∈ R such that a - e ∈ U(R), ae = ea and eae ∈ J(eRe). In this article, we completely determine when a 2 × 2 matrix over a commutative local ring is strongly rad clean. An application to matrices over power-series is also given.

Yam Extracts Increase Cell Proliferation and Bone Matrix Protein Collagen Synthesis of Murine Osteoblastic MC3T3-E1 Cells

  • Shin, Mee-Young;Alcantara, Ethel H.;Park, Youn-Moon;Kwon, Soon-Tae;Kwun, In-Sook
    • Preventive Nutrition and Food Science
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    • v.16 no.4
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    • pp.291-298
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    • 2011
  • Yam extracts (Dioscorea batatas) have been reported to possess a variety of functions. However, studies on its osteogenic properties are limited. In this study, we investigated the effect of ethanol and water extracts on osteoblast proliferation and bone matrix protein synthesis, type I collagen and alkaline phosphatase (ALP), using osteoblastic MC3T3-E1 cell model. MC3T3-E1 cells were cultured with yam ethanol and water extracts (0~30 mg/L) within 39 days of osteoblast differentiation period. Cell proliferation was measured by MTT assay. Bone matrix proteins were assessed by the accumulation of type I collagen and ALP activity by staining the cell layers for matrix staining. Also, the secreted (media) matrix protein concentration (type I collagen) and enzyme activity (ALP) were measured colorimetrically. Yam ethanol and water extracts stimulated cell proliferation within the range of 15~30 mg/L at 15 day treatment. The accumulation of type I collagen in the extracellular matrix, as well as secreted collagen in the media, increased with increasing doses of yam ethanol (3~15 mg/L) and water (3~30 mg/L) extracts. ALP activity was not affected by yam ethanol extracts. Our results demonstrated that yam extracts stimulated osteoblast proliferation and enhanced the accumulation of the collagenous bone matrix protein type I collagen in the extracellular matrix. These results suggest that yam extracts may be a potential activator for bone formation by increasing osteoblast proliferation and increasing bone matrix protein type I collagen. Before confirming the osteogenic action of yam, further studies for clarifying how and whereby yam extracts can stimulate this ostegenesis action are required.

ON COMPUTATION OF MATRIX LOGARITHM

  • Sherif, Nagwa;Morsy, Ehab
    • Journal of applied mathematics & informatics
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    • v.27 no.1_2
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    • pp.105-121
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    • 2009
  • In this paper we will be interested in characterizing and computing matrices $X\;{\in}\;C^{n{\times}n}$ that satisfy $e^X$ = A, that is logarithms of A. The study in this work goes through two lines. The first is concerned with a theoretical study of the solution set, S(A), of $e^X$ = A. Along the second line computational approaches are considered to compute the principal logarithm of A, LogA.

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