• Title/Summary/Keyword: Jacket codes

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Low Density Codes Construction using Jacket Matrices (잰킷 행렬을 이용한 저밀도 부호의 구성)

  • Moon Myung-Ryong;Jia Hou;Hwang Gi-Yean;Lee Moon-Ho;Lee Kwang-Jae
    • Journal of the Institute of Electronics Engineers of Korea TC
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    • v.42 no.8 s.338
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    • pp.1-10
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    • 2005
  • In this paper, the explicit low density codes construction from the generalized permutation matrices related to algebra theory is investigated, and we design several Jacket inverse block matrices on the recursive formula and permutation matrices. The results show that the proposed scheme is a simple and fast way to obtain the low density codes, and we also Proved that the structured low density parity check (LDPC) codes, such as the $\pi-rotation$ LDPC codes are the low density Jacket inverse block matrices too.

Ternary Codes from Modified Jacket Matrices

  • Jiang, Xueqin;Lee, Moon-Ho;Guo, Ying;Yan, Yier;Latif, Sarker Md. Abdul
    • Journal of Communications and Networks
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    • v.13 no.1
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    • pp.12-16
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    • 2011
  • In this paper, we construct two families $C^*_m$ and ${\~{C}}^*_m$ of ternary ($2^m$, $3^m$, $2^{m-1}$ ) and ($2^m$, $3^{m+1}$, $2^{m-1}$ ) codes, for m = 1, 2, 3, ${\cdots}$, derived from the corresponding families of modified ternary Jacket matrices. These codes are close to the Plotkin bound and have a very easy decoding procedure.

A New Method to Construct OVSF Codes Based on Jacket Matrices (자켓행렬에 의한 OVSF 부호 설계의 새로운 방법)

  • Pokhrel, Subash Shree;Jiang, Xueqin;Lee, Moon-Ho
    • Proceedings of the KIEE Conference
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    • 2007.04a
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    • pp.264-266
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    • 2007
  • Orthogonal Variable Spreading Factor codes are used as channelization codes in WCDMA. In this particular paper, we present a new OVSF codes which is generated from the Jacket Matrices for DS-CDMA systems. The simulations result shows that the purposed OVSF can efficiently reduce the peak values of the correlations than the conventional HOVSF without orthogonality loss. It will be useful to detect the multi-user system under the asynchronous system and save the power of transmission.

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Quasi-Orthogonal Space-Time Block Codes Designs Based on Jacket Transform

  • Song, Wei;Lee, Moon-Ho;Matalgah, Mustafa M.;Guo, Ying
    • Journal of Communications and Networks
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    • v.12 no.3
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    • pp.240-245
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    • 2010
  • Jacket matrices, motivated by the complex Hadamard matrix, have played important roles in signal processing, communications, image compression, cryptography, etc. In this paper, we suggest a novel approach to design a simple class of space-time block codes (STBCs) to reduce its peak-to-average power ratio. The proposed code provides coding gain due to the characteristics of the complex Hadamard matrix, which is a special case of Jacket matrices. Also, it can achieve full rate and full diversity with the simple decoding. Simulations show the good performance of the proposed codes in terms of symbol error rate. For generality, a kind of quasi-orthogonal STBC may be similarly designed with the improved performance.

Two Dimensional Orthogonal Variable Spreading Codes For Jacket Matrices (재킷행렬에서의 2차원 직교가변 확산코드)

  • Kang, Hark-Su;Mun, Myong-Ryung;Oh, Seung-Gun
    • Proceedings of the KIEE Conference
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    • 2005.10a
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    • pp.173-175
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    • 2005
  • Two-dimensional orthogonal variable spreading codes are presented for multiplexing of forward link in direct sequence code division multiple access (DS-CDMA) multiple antennas system And the results of code generation and simulation of 2 dimensional orthogonal variable spreading factors on Jacket matrices are also be investigated. The bit error rate(BER) performance under a multi-user environment for the additive white Gaussian noise (AWGN) channel demonstrated that the proposed scheme could provide flexible rates and lower correlation values

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Low Complexity LDPC Encoder (저 복잡도 LPDC 부호화기)

  • Jiang, Xueqin;Lee, Moon-Ho
    • Proceedings of the KIEE Conference
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    • 2007.04a
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    • pp.252-254
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    • 2007
  • In this paper, we will introduce an encoding algorithm of LDPC Codes in Direct-Sequence UWB systems. We evaluate the performance of the coded systems in an AWGN channel. This new algorithm is based on the Jacket matrics. Mathematically let A = ($a_{kl}$) be a matnx, if $A^{-1}$ = $(a^{-1}_{kl})^r$,then the matrix A is a Jacket matrix. If the Jacket matrices if Low density, the inverse matrices is also Low density which is very important to the introduced encoding algorithm.

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An F-LDPC Codes Based on Jacket Pattern (재킷 패턴 기반의 F-LDPC 부호)

  • Lee, Kwang-Jae;Kang, Seung-Son
    • The Journal of the Korea institute of electronic communication sciences
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    • v.7 no.2
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    • pp.317-325
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    • 2012
  • In this paper, we consider the encoding scheme of Low Density Parity Check codes. In particular, using the Jacket Pattern and circulant permutation matrices, we propose the simple encoding scheme of Richardson's lower triangular matrix. These encoding scheme can be extended to a flexible code rate. Based on the simple matrix process, also we can design low complex and simple encoders for the flexible code rates.

A Simple Element Inverse Jacket Transform Coding (단순한 엘레멘트 인버스 재킷 변환 부호화)

  • Lee, Kwang-Jae;Park, Ju-Yong;Lee, Moon-Ho
    • Journal of the Institute of Electronics Engineers of Korea TC
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    • v.44 no.1
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    • pp.132-137
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    • 2007
  • Jacket transforms are a class of transforms which are simple to calculate, easily inverted and are size-flexible. Previously reported jacket transforms were generalizations of the well-known Walsh-Hadamard transform (WHT) and the center-weighted Hadamard transform (CWHT). In this paper we present a new class of jacket transform not derived from either the WHT or the CWHT. This class of transform can be applied to any even length vector, and is applicable to finite fields and is useful for constructing error control codes.

Properties and Characteristics of Jacket Matrices (Jacket 행렬의 성질과 특성)

  • Yang, Jae-Seung;Park, Ju-Yong;Lee, Moon-Ho
    • The Journal of the Institute of Internet, Broadcasting and Communication
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    • v.15 no.3
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    • pp.25-33
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    • 2015
  • As a reversible Jacket is having the compatibility of two sided wearing, the matrix that both the inside and the outside are compatible is called Jacket matrix, and the matrix is having both inside and outside by the processes of element-wise inverse and block-wise inverse. This concept had been completed by one of the authors Moon Ho Lee in 1989, and finally that resultant matrix has been christened as Jacket matrix, in 2000. This is the most generalized extension of the well known Hadamard matrices, which includes both orthogonal and non-orthogonal matrices. This matrix addresses many problems in information and communication theories. we investigate the properties of the Jacket matrix, i.e. determinants, eigenvalues, and kronecker product. These computations are very useful for signal processing and orthogonal codes design. In our proposal, we provide some results to calculate these values by using a very simple mathematical model with less complexity.

Benchmark test of large scale offshore wind turbine with jacket foundation

  • Baek, Jaeha;Park, Hyunchul;Shi, Wei;Lee, Jusang;Lee, Jongsun
    • 한국신재생에너지학회:학술대회논문집
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    • 2011.11a
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    • pp.37.2-37.2
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    • 2011
  • Nowadays, offshore wind energy experiences a rapid development because of its wind condition and no noise impact problem. Different from Europe, offshore wind is just started in Asia. More work and research are needed in Korea. In this work, a three-bladed upwind variable speed pitch controlled 5MW wind turbine on a jacket support structure is used. During the simulation, several design load cases are investigated in two different fully coupled aero-hydro-servo-elastic codes. Some critical loads on the foundation are compared and analyzed.

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