Earticle

The performance of the DOA algorithm and many other high resolution methods degrades severely with the high correlated multipath signals encountered in target low angle tracking. DOA estimation error is overcome by deriving new version of the effects model error and sensitivity analysis on subspace methods. An improved algorithm for DOA estimation of coherent signal is proposed. This algorithm has based on the structure of mutual coupling matrix of uniform linear array and effects model error sensitivity analysis. The performance of these two approaches is then compared with that of the well-known MUSIC algorithm using spatial smoothing. Through simulation, we show that the proposed method offers significantly improved estimation resolution and accuracy relative to existing method.

본 논문에서는 제한된 피드백 정보를 사용하는 공간 다중화 기법에 사용될 수 있는 부 공간 방식 기반 preceding 기법을 제안한다. 제안된 preceding 기법은 수신기에서 다수의 공통 기저 집합(common basis sets)으로부터 용량을 최대로 하는 기저들을 선택하고, 선택된 기저들은 feedback 정보를 통해 송신기에 전달되고, 송신기에서는 선택된 기저들로 이루어진 precoding 행렬을 구성한다. 선택된 기저들은 해당 기저들이 속한 기저 집합의 index에 대한 feedback 정의와 선택된 기저 집합에서 각 기저들의 선택 여부에 대한 feedback 정보를 통해 송신기로 feedback된다. 선택된 기저 집합 index는 송수신기가 약속한 공통 기저 집합중에서 해당 MIMO 채널의 부 공간의 좌표(coordinate)에 가장 적합한 좌표를 나타내고, 해당 좌표에서 상당한 양의 에너지를 포함하는 기저들을 선택함으로써 적은 feedback 정보량으로 MIMO 채널을 묘사하다. 시뮬레이션을 통해 제안된 부 공간 방식 기반 precoding 기법이 적은 feedback 정보량을 사용하면서 폐루프 MIMO 용량 (closed-loop MIMO capacity)에 근접하는 용량을 제공함을 보인다.

In this paper, for spatial multiplexing with limited feedback, we propose subspace based precoding in which the active bases are selected at the receiver from a finite number of basis sets known at both receiving and transmitting ends, conveyed to the transmitter using limited feedback, and assembled into a preceding matrix at the transmitter. The selected bases are conveyed to the transmitter using feedback information on both the index of a basis set, which indicates the most appropriate set of coordinates for describing a MIMO channel, and the active bases having the significant amounts of energy in the selected basis set. We show that the proposed subspace based precoding provides capacity similar to that of the closed-loop MIMO even with limited feedback.

DNA 마이크로어레이 기술의 발달과 함께 이를 활용한 질병 진단 및 치료 예후 확인을 목적으로 하는 연구가 활발히 진행 되고 있다. 일반적으로 마이크로어레이 데이터를 이용한 실험에서는 특징들의 수에 비해 적은 샘플의 수, 내재적 측정 노이즈, 서로 다른 샘플들 간의 이질성 등이 분류 성능을 떨어트리는 원인이 된다. 이러한 문제를 극복하기 위해 패스웨이 기반의 기능적 모듈 단위의 마커를 사용하는 방법들이 새롭게 제안 되었다. 이들은 패스웨이의 멤버 유전자들의 발현 값을 요약하여 해당 패스웨이의 활성도로 사용하는데, 기존의 기법들과 비교하여 뛰어난 분류 성능과 재현성을 보여주었다. 그러나 이러한 활성도 계산 방법은 개별 유전자들과 표현형 사이의 상관관계를 무시하거나, 개별 유전자들이 갖는 발현 특성이 제거 되는 단점들이 있다. 본 논문에서는 선택된 기능적 모듈 단위의 유전자들의 부분집합들을 기반으로 약 분류기를 구성하고, 이들의 분류 결과를 결합하여 최종 결과를 추론하는 앙상블 분류 기법을 제안한다. 이 과정에서 유전자 상호작용 정보와 mRMR 필터를 사용하는 필터링과정을 통해 탐색 공간을 최소화하여 분류 성능을 높일 수 있도록 하였다. 제안 된 방법의 성능을 테스트하기 위해 폐암 데이터에 적용한 결과, 기존의 기법들에 비해 신뢰성이 있고 우수한 분류 성능을 보여주었다.

With the advent of DNA microarray technologies, researches for disease diagnosis has been actively in progress. In typical experiments using microarray data, problems such as the large number of genes and the relatively small number of samples, the inherent measurement noise and the heterogeneity across different samples are the cause of the performance decrease. To overcome these problems, a new method using functional modules (e.g. signaling pathways) used as markers was proposed. They use the method using an activity of pathway summarizing values of a member gene's expression values. It showed better classification performance than the existing methods based on individual genes. The activity calculation, however, used in the method has some drawbacks such as a correlation between individual genes and each phenotype is ignored and characteristics of individual genes are removed. In this paper, we propose a method based on the ensemble classifier. It makes weak classifiers based on feature vectors using subsets of genes in selected pathways, and then infers the final classification result by combining the results of each weak classifier. In this process, we improved the performance by minimize the search space through a filtering process using gene-gene interaction information and the mRMR filter. We applied the proposed method to a classifying the lung cancer, it showed competitive classification performance compared to existing methods.

A full multigrid scheme was used in computing some eigenvalues of the Laplace eigenvalues problem with the Dirichlet bound-ary condition. We get a system of algebraic equations with an aid of finite difference method and apply subspace iteration method to the system to compute first some eigenvalues. The result shows that this is very effective in calculating some eigenvalues of this problem.

In this paper, newly developed algorithm for enhancing images corrupted by white gaussian noise is proposed. In the method proposed here, image is subdivided into a number of subblocks, and each block is separated into cimponents corresponding to signal and noise subspaces, respectively through the signal subspace method. A clean signal is then estimated form the signal subspace by the adaptive wiener filtering. The decomposition of noisy signal into noise and signal subspaces in is implemented by eigendecomposition of covariance matrix for noisy image, and by performing blockwise KLT (karhunen loeve transformation) using eigenvector. To reduce the perceptual noise level and distortion, wiener filtering is implementd by adaptively adjusting noise level according to activity characteristics of given block. Simulation results show the effectiveness of proposed method. In particular, edge bluring effects are reduced compared to the previous methods.

In the linear system identification using the discrete time constant coefficients, there is a subspace method based on 4SID recently much suggested instead of the parametric method like as the maximum likelihood method. The subspace method is not related with the impulse response and difference equation in its input-output equation, but with the system matrix of the direct state space model from the input-output data. The subspace method is a very useful tool to adopt in the multivariable system identification, but it has a shortage unable to adopt in the closed-loop system identification. In this paper, we are suggested the methods to get rid of the shortage of the subspace method in the closed-loop system identification. The subspace method is used in the estimate of the output prediction values from the estimating of the state space vector. And we have compared the results with the outputs of the recursive least square method in the numerical simulation.

This paper charcterizes dynamics of cold tandem minns, and constructs it state-space model of which are linear time invariant, using subspace method. Step responses particularly show the influence on mass transfer delay. Input-output data set are obtained form nonlinear differential equations including mass transfer delay and nonlinearity. It is shown that the identified state-apace model well approximates the original systems dynamics.

A numerically stable technique to remove tile limitation in choosing a shift in the subspace iteration method with shift is presented. A major difficulty of the subspace iteration method with shift is that because of singularity problem, a shift close to an eigenvalue can not be used, resulting in slower convergence. This study selves the above singularity problem using side conditions without sacrifice of convergence. The method is always nonsingular even if a shiht is an eigenvalue itself. This is one of tile significant characteristics of the proposed method. The nonsingularity is proved analytically. The convergence of the proposed method is at least equal to that of the subspace iteration method with shift, and the operation counts of above two methods are almost the same when a large number of eigenpairs are required. To show the effectiveness of the proposed method, two numerical examples are considered

대부분의 스카이라인 질의에 대한 이전 연구들은 대상 객체의 정적 속성만을 고려하였다. 최근에는 모바일 응용 환경의 발전에 따라 이동 객체에 대한 연속적인 스카이라인 질의에 대한 필요성이 증대되고 있다. 연속적인 스카이라인 질의를 처리하기 위해 최근에 몇 가지 기법들이 제안되었지만, 이 기법들은 사용자가 관심을 가지는 일부 속성을 임의로 선택하는 부분차원 스카이라인 질의에 대해서는 고려하지 않았다. 이로 인하여 이동 객체와 부분차원을 동시에 고려해야 하는 모바일 응용에 있어서는 이전 연구들을 적용할 수 없다. 이 논문에서는 질의 시점에 이동 객체의 부분차원 스카이라인을 효율적으로 계산하기 위한 지배 객체 기반 가지치기 기법을 제안한다. 그리고 제안한 기법의 효율성을 증명하기 위해 모의실험을 통한 성능 평가를 수행한다.

Most of previous works for skyline queries have focused only on static attributes of target objects. With the advance in mobile applications, however, the need of continuous skyline queries for moving objects has been increasing. Even though several techniques to process continuous skyline queries have been proposed recently, they cannot process subspace queries, which use only the subset of attribute dimensions. Therefore it is not feasible to utilize those methods for mobile applications which must consider moving objects and subspaces simultaneously. In this paper, we propose a dominant object-based pruning method to compute subspace skyline of moving objects efficiently at query time and present the experimental results to show the effectiveness of the proposed method.

In order to control seismic responses of building structures effectively and stably, it is very important to estimate the dynamic characteristics of target structure exactly based on input-output signal data. In this paper, it is shown that Subspace Identification Method is able to be applied effectively to system identification of building structures. To verify the efficiency of Subspace Identification Method, the vibration experiments were conducted on a specimen structure which is a 5-storied building structure model consisted of H-shaped steel beam, and the simulated seismic responses of the identified structure model were compared with the observed ones under the same excitation. It was observed that the experimental results coincided with the analyzed ones proposed in this paper.

재밍 환경에서의 maximum likelihood(ML) 기반의 모노펄스 기법은 공분산 행렬의 역행렬을 이용하여 재머 신호를 억제시킨다. 재머 억제를 위해서는 재머 성분에 대한 충분한 횟수의 스냅샷(snapshot)이 필요하며, 높은 PRF 환경에서는 이것이 가능하지 않아 실시간 추적에 한계가 있다. 또한, JNR(Jammer to Noise Ratio)이 낮은 경우에는 재머의 스냅샷 수가 충분하더라도 정확한 재머 억제가 이루어지지 않아, 표적 방향 추정의 정확도가 감소한다. 본 논문에서는 재밍 환경에서 스냅샷이 적은 경우에도 ML 기반의 모노펄스 성능이 우수한 방법을 제안한다. 제안된 방법은 공분산 행렬의 잡음 부공간을 이용하는 모노펄스 방법으로, 이의 유도 과정을 보이고, 모의실험을 통해 기존의 방법에 비해 성능이 개선된 것을 보인다.

A monopulse based on maximum likelihood(ML) in jamming scenario can suppress jamming signal using an inverse matrix of a covariance matrix. In order to achieve adequate suppression of jamming signal, the sufficient number of snapshots is required. However, this is not possible in high PRF scenario, which hinders a real-time tracking. Moreover, even with the large number of snapshots, the estimation accuracy of the target direction is decreased in low JNR(Jammer to Noise Ratio) due to insufficient jammer suppression. In this paper, we propose a monopulse algorithm that doesn't degrade performance significantly with a small number of snapshots and in low JNR. We show its derivation that exploits noise-jammer subspace of a covariance matrix, along with its performance through simulation.

In this article, combination of the FAS-FMG multi-grid method and the Krylov subspace method was presented in solving two dimensional driven-cavity flows. Three algorithms of the Krylov subspace method, CG, CGSTAB(Bi-CG Stabilized) and GMRES method were tested with MILU preconditioner. As a smoother of the pressure correction equation, the MILU-CG is recommended rather than MILU-GMRES(k) or MILU-CGSTAB, since the MILU-GMRES(k) preconditioner has too much computation on the coarse grid compared to the MILU-CG one. As for the momentum equation, relatively cheap smoother like SIP solver may be sufficient.

One of important factors in designing array-type MEMS resonators is obtaining a desired frequency response function (FRF) within a specific range. In this paper Krylov subspace-based model order reduction using moment-matching with non-zero expansion points is represented to calculate the FRF of array-type resonators. By matching moments at a frequency around a specific range of the array-type resonators, required FRFs can be efficiently calculated with significantly reduced systems regardless of their operating frequencies. In addition, because of the characteristics of moment-matching method, a minimal order of reduced system with a specified accuracy can be determined through an error indicator using successive reduced models, which is very useful to automate the order reduction process and FRF calculation for structural optimization iterations.