• Title/Summary/Keyword: 이산 쌍극자

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Discrete Dipole Approximation Calculation of the Extinction Spectra of Gold-Silver Alloy Nanoparticles (이산 쌍극자 근사를 이용한 금-은 합금 나노입자의 소광 스펙트럼 계산)

  • Lee, Hee-Mi;Chandra, Saha Leton;Jang, Joon-Kyung
    • Journal of the Korean Chemical Society
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    • v.51 no.2
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    • pp.136-140
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    • 2007
  • By using the discrete-dipole approximation, we computed the extinction spectrum of a gold-silver alloy nanoparticle. We have examined how the surface plasmon resonance changes with respect to the variation in the composition of the alloy particle. As the fraction of silver increases for a 10nm particle, the peak position of the extinction spectrum blue-shifts linearly. The intensity of the peak however increases exponentially with increasing the silver fraction. These results are in accord with the previous experimental results.

Model Dielectric Functions for Understanding Optical Properties of Metal Nanoparticles (금속 나노 입자의 광학적 성질 이해를 위한 유전율 함수의 가상 모델)

  • Ryu, Seol
    • Journal of Integrative Natural Science
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    • v.2 no.2
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    • pp.59-64
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    • 2009
  • 금속 나노 입자의 표면편재 플라즈몬 공명 주파수에 영향을 미치는 금속의 유전율은 조사된 빛의 파장 값에 의존하는 함수로 표현된다. 본 연구에서는 유전율의 실수부와 허수부 값을 체계적으로 변화시킬 수 있는 가상의 금속 나노 막대를 대상으로, 이산 쌍극자 근사(Discrete dipole approximation)를 사용하여, 광학적 성질을 계산하였다. 계산 결과, 유전율 함수의 실수부가 선형적으로 감소하는 경우에는 금속의 크기가 커짐에 따라 최대 소광이 나타나는 피크가 긴 파장영역으로 이동했고, 반대로 실수부가 선형적으로 증가하는 경우에는 최대 소광이 나타나는 피크가 짧은 파장영역으로 이동함을 알 수 있었다. 허수부 값을 증가시켰을 경우에는, 실수부에 관계없이 그 값이 증가함에 따라 피크의 세기가 감쇠하는 경향을 보였다.

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Effects on Logging-While-Drilling (LWD) data of mismatch between multipole sources (다극자 송신원들 사이의 불일치가 LWD 자료에 미치는 영향)

  • Byun, Joong-Moo;Joo, Yong-Hwan
    • Geophysics and Geophysical Exploration
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    • v.12 no.1
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    • pp.143-153
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    • 2009
  • Using a discrete wavenumber method, we examine the effects on Logging-While-Drilling (LWD) logs when a mismatch exists between the amplitudes or generating times of the signals from individual monopoles in a LWD multipole source. An amplitude-mismatched LWD dipole/quadrupole source produces non-dipole/non-quadrupole modes as well as flexural and screw modes. The strongest of non-dipole/non-quadrupole modes is the Stoneley mode, whose amplitude increases with increasing mismatch. However, we can recover the flexural mode signals by A-C processing, and the screw mode by A-B+C-D processing, respectively. The Stoneley mode, which has the same amplitude at the same radial distance from the borehole axis, is cancelled out by A-C and A-B+C-D processing as long as the tool is placed at the centre of the borehole. The responses from a time-mismatched LWD multipole source look like the summation of responses by two or four monopole sources off the borehole axis. However, we can avoid the misinterpretation of the formation velocities by referring to the computed dispersion curves, which are independent of the arrival times of the modes, on the frequency semblance plot.

Retention Time Prediction form Molecular Structure of Sulfur Compounds by Gas Chromatography (기체크로마토그래피에서 황화합물의 구조를 통한 용리시간 예측)

  • Kim, Young Gu;Kim, Won Ho;Pak, Hyung Suk
    • Journal of the Korean Chemical Society
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    • v.42 no.6
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    • pp.646-651
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    • 1998
  • The molecular structure of sulfur compounds and the retention relationship are studied by gas chromatography. Analyzed sulfur compounds are, hydrogen sulfide, sulfur dioxide, carbon disulfide, ethyl mercaptan, dimethyl sulfide, iso-propyl mercaptan, normal propyl mercaptan, ethyl methyl sulfide, tert-butyl mercaptan, tetrahydrothiophene, thiophene, and 2-chlorothiophene. Multiple linear regression explains the retention relationship of molecular descriptors. In GC the temperature program is 30$^{\circ}C$ held for 10.5 min, and then increased to 150$^{\circ}C$ at a rate 15$^{\circ}C$/min. Predicted equation for relative retention time (RRT) using SAS program is as follows; $RRT=0.121bp+14.39dp-8.94dp^2+0.0741sqmw-35.78\; (N=8,\; R^2=0.989, \;Variance=0.175,\;F=66.21)$. RRTs are function of boiling point, the square root of molecular weight, molecular dipole moment, and boiling point effects mostly on RRT. The RRT is maximized at the molecular dipole moment of 0.805D, when using nonpolar columns. The planar and highly symmetric compounds are eluted slowly. The square, of correlation coefficient $(R^2)$ using SAS program, is 0.989, and the variance is 0.175 in training sets. For three sulfur compounds, the variance between observed RRTs and predicted RRTs is 0.432 in testing sets.

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