• Tunnel and Underground Space
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• v.15 no.5 s.58
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• pp.352-358
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• 2005

For non-destructive testing of concrete structures, time and frequency domain method were applied to detect cavity in underground model and pier model. To interpret the measured data, time domain method made use of tomography which was completed with first arrivaltime and inversion method. In this steady, frequency domain method using Fourier transform was tried. Maximum frequency in the frequency domain was analyzed to calculate location of cavity.

• Journal of the Institute of Electronics Engineers of Korea SP
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• v.46 no.5
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• pp.40-47
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• 2009

A motion adaptive video noise reduction scheme is proposed by cascading a temporal filter and a spatial filter. After a noise-robust motion detection is performed with a pre-spatial filter, the strength of the motion adaptive temporal filter is controlled by the amount of temporal movement. In order to fully utilize the temporal correlation of video signal, noisy input image is processed first by the temporal filter, therefore, image details of temporally stationary region are quite well preserved while undesired noises are suppressed. In contrast to the pre-spatial filter used for the robust motion detection, the cascaded post-spatial filter removes the remained noises by considering the strength of the temporal filter and the spatial self-similarity search results obtained from the pre-spatial filter.

• Proceedings of the Korean Information Science Society Conference
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• 2002.10d
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• pp.28-30
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• 2002

이동 분산 실시간 시스템(MDRTS:Mobile Distributed Real-time Systems)은 분산 네트워크 상에서 협력 동작하며 특정 시간 내에 요구하는 정보를 제공하는 이동 시스템이다. MDRTS는 시간, 이동성, 분산성 등을 표현하기 때문에 명세 복잡도가 높고, MDRTS의 성공적인 동작을 보장하기 위해 보다 정확하고 효율적인 시스템의 설계가 중요하다. 특히 시스템의 분산성과 이동성에 의해 발생하는 다양한 종류의 제약 사항을 표현한 수 있는 정형기법이 필요하다. 본 논문에서는 MDRTS을 명세하기 위해 PATM(Probabilistic Abstract Timed Machine)[1]을 확장하여 정의한 DATM(Distributed Abstract Timed Machine)에 대해 기술한다. DATM은 PATM에서 표현하기 힘들었던 이동하는 기계의 분산 정보를 명세할 수 있도록 하였고, 시간, 거리, 확률, 보안에 대한 제약 사항을 명세할 수 있도륵 정의하였다. MDRTS가 가진 제약사항들은 영역을 정의하여 표현하였다. 영역의 종류에는 시간영역, 거리영역, 확률영역, 보안영역이 있다. 각 영역의 속성에 시간적인 제약을 표현할 수 있으며, 시간과 공간 논리를 사용하여 모델링하였다.

• Journal of Korea Society of Industrial Information Systems
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• v.4 no.1
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• pp.110-116
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• 1999

In this paper, signal processing is utilized to reduce the computational time which is one of weak point of FDTD(finite difference time domain) method. Compared with the direct FDTD. combination of FDTD and signal processing achieves the same type of accuracy in much shorter time The combination method spends 140 minutes to analyze the frequence characteristics of the microstrip lowpass filter while the direct FDTD consumes about 900 minutes. To verify the obtained results, microstrip lowpass filter is fabricated on dielectric substrate and the measured results are compared with the analyzed results. It is shown that measured results are in good agreement with the theoretical results.

• Geophysics and Geophysical Exploration
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• v.17 no.3
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• pp.129-136
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• 2014

Electromagnetic (EM) methods are generally divided into frequency-domain EM (FDEM) and time-domain EM (TDEM) methods, depending on the source waveform. The FDEM and TDEM fields are mathematically related by the Fourier transformation, and the TDEM field can thus be obtained as the Fourier transformation of FDEM data. For modeling in time-domain, we can use fast frequency-domain modeling codes and then convert the results to the time domain with a suitable numerical method. Thus, frequency-to-time transformations are of interest to EM methods, which is generally attained through fast Fourier transform. However, faster frequency-to-time transformation is required for the 3D inversion of TDEM data or for the processing of vast air-borne TDEM data. The diffusion expansion method (DEM) is one of smart frequency-to-time transformation methods. In DEM, the EM field is expanded into a sequence of diffusion functions with a known frequency dependence, but with unknown diffusion-times that must be chosen based on the data to be transformed. Especially, accuracy of DEM is sensitive to the diffusion-time. In this study, we developed a method to determine the optimum range of diffusion-time values, minimizing the RMS error of the frequency-domain data approximated by the diffusion expansion. We confirmed that this method produces accurate results over a wider time range for a homogeneous half-space and two-layered model.

• Transactions of the Korean Society for Noise and Vibration Engineering
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• v.12 no.8
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• pp.589-597
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• 2002

In this paper the nonstationary response of accelerating vehicle is firstly obtained by using nonstationary road roughness model in time domain. To get the result of nonstationary response in frequency domain, the maximum entropy method is used for Processing nonstationary response of vehicle in frequency domain. The three-dimensional transient maximum entropy spectrum (MES) of response is given.

• Geophysics and Geophysical Exploration
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• v.16 no.3
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• pp.139-144
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• 2013

A computer program has been developed to estimate time-domain electromagnetic (EM) responses for a onedimensional model with multiple source and receiver dipoles that are finite in length. The time-domain solution can be obtained by applying an inverse fast Fourier transform (FFT) to frequency-domain fields for efficiency. Frequency-domain responses are first obtained for 10 logarithmically equidistant frequencies per decade, and then cubic spline interpolated to get the FFT input. In the case of phases, the phase curve must be made to be continuous prior to the spline interpolation. The spline interpolated data are convolved with a source current waveform prior to FFT. In this paper, only a step-off waveform is considered. This time-domain code is verified with an analytic solution and EM responses for a marine hydrocarbon reservoir model. Through these comparisons, we can confirm that the accuracy of the developed program is fairly high.

• Proceedings of the Korea Information Processing Society Conference
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• 2006.11a
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• pp.269-272
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• 2006

얼굴 인식의 전처리 단계로써 얼굴의 특징 영역인 눈, 코, 입을 추출하는 방법들이 최근 다양하게 연구되고 있다. 얼굴 영상의 특징 영역을 추출 하는 방법에는 일반적으로 특징 점을 이용한 방법과 에지 정보를 이용한 방법이 있다. 특징 점을 이용한 방법은 높은 정확도를 보이는 반면 느린 수행시간을 보이는 문제점이 있으며, 에지 정보를 이용한 방법은 빠른 수행시간을 보이지만 정확도가 떨어지는 문제점이 있다. 본 논문에서는 정확도와 수행시간을 동시에 향상시킬 수 있는 방법을 제안한다. 빠른 수행 시간을 위해 에지 정보와 에지의 방향성 정보를 이용하여 대략적으로 영역을 추출하여, 잡음에 의해 발생된 에지나 빛에 의해 추출되지 못한 에지에서 생긴 눈 추출의 오류는 추출된 영역의 가로, 세로 비율과 각 영역의 공간 정보를 이용하여 해결한다. 실험 결과에서 85%의 정확도와 평균 0.3초의 수행시간을 보였으며, 에지 정보를 이용한 방법의 문제점인 정확도와 특징 점을 이용한 방법의 문제점인 수행시간을 동시에 향상시킨 결과를 보였다.

• Journal of the Korea institute for structural maintenance and inspection
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• v.11 no.3
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• pp.87-94
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• 2007

A structural dynamic analysis can be divided into a time domain analysis and a frequency domain analysis. The time domain analysis makes use of a direct integration method or a mode superposition method and the frequency domain analysis applies a DFT method. Generally the DFT method is more effective method in case of calculating response of periodic excitation. But in case of transient excitation exact solution can not be acquired. So, by modifying the response or increasing the period accuracy of solution can be enhanced. Accordingly this study analyzed dynamic responses of structures under aperiodic moving load in time domain and frequence domain. Consequently it is concluded that exact solution would be get enough using DFT method by increasing the duration of free vibration or modifying the dynamic response.

• Journal of the Korea Institute of Information and Communication Engineering
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• v.17 no.5
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• pp.1049-1054
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• 2013

In this paper, two-dimensional(2-D) Finite Difference Time Domain(FDTD) method using the domain decomposition method is proposed. We calculated the electromagnetic scattering field of a two dimensional rectangular Perfect Electric Conductor(PEC) structure using the 2-D FDTD method with Schur complement method as a domain decomposition method. Four domain decomposition and eight domain decomposition are applied for the analysis of the proposed structure. To validate the simulation results, the general 2-D FDTD algorithm for the total domain are applied to the same structure and the results show good agreement with the 2-D FDTD using the domain decomposition method.