• Title/Summary/Keyword: 체비셰프 다항식

Search Result 4, Processing Time 0.017 seconds

Development of Planetary Ephemeris Generation Program for Satellite (위성 탑재용 천문력 생성 프로그램 개발)

  • Lee, Kwang-Hyun;Cho, Dong-Hyun;Kim, Hae-Dong
    • Journal of the Korean Society for Aeronautical & Space Sciences
    • /
    • v.47 no.3
    • /
    • pp.220-227
    • /
    • 2019
  • The satellites in orbit use a sun reference vector from solar model based the ephemeris. To get the ephemeris, we use DE-Series, an ephemeris developed by the Jet Propulsion Laboratory (JPL), or the reference vector generation formula proposed by Vallado. The DE-Series provides the numerical coefficients of Chebyshev polynomials, which have the advantage of high precision, but there is a computational burden on the satellite. The Vallado's method has low accuracy, although the sun vector can be easily obtained through the sun vector generation equation. In this paper, we have developed a program to provide the Chebyshev polynomial coefficients to obtain the sun position coordinates in the inertial coordinate system. The proposed method can improve the accuracy compared to the conventional method and can be used for high - performance, high - precision nano satellite missions.

Design of Amplitude Equalizers with Improved Characteristics and Their Applications (개선된 특성을 갖는 진폭 등화기의 설계와 응용)

  • Lee Song-Yi;Yun Sang-Won
    • The Journal of Korean Institute of Electromagnetic Engineering and Science
    • /
    • v.17 no.2 s.105
    • /
    • pp.95-100
    • /
    • 2006
  • In this paper, we designed amplitude equalizer which is composed of amplifier, complementary shaping filter and attenuator in order to improve flatness of high order bandpass filter. We modified Chebyshev polynomial and calculated the prototype elements for complementary shaping filters by network synthesis. The amplitude equalizer is realized that it connects the 4th order complementary shaping filter designed by using calculated the prototype elements to the amplifier compensating for insertion loss and improving return loss, and with the attenuator for gain control. Using proposed amplitude equalizer, We certificated improvement in flatness of 13th order bandpass filter at WiBro band.

Investigation about unexpected effects of Chebyshev and Hilbert approach on using CSLDV (연속 스캐닝 진동계를 위한 체비세프와 힐버트 방식의 비교)

  • 왕세명;경용수;박기환;라종필;김경석;강기수;김창식
    • Proceedings of the Korean Society for Noise and Vibration Engineering Conference
    • /
    • 2003.05a
    • /
    • pp.414-419
    • /
    • 2003
  • There are some methods fur extracting mode shapes from a continuously scanned data such as a modulation, Chebyshev polynomial, and Hilbert approach. In this paper, Chebyshev and Hilbert approaches were investigated through the numerical experiment first. As some experimental parameters were altered with small quantities, data were checked and plotted. From those results, the effects of unexpected parameters will be configured. And then, it will be actually helpful to select the proper method for specific testing environments.

  • PDF

Punched-SIW Multi-Section E-Plane Transformer (천공된 기판 집적 도파관 다단 E-Plane 변환기)

  • Cho, Hee-Jin;Byun, Jindo;Lee, Hai-Young
    • The Journal of Korean Institute of Electromagnetic Engineering and Science
    • /
    • v.24 no.3
    • /
    • pp.259-269
    • /
    • 2013
  • In this paper, we propose an SIW(Substrate Integrated Waveguide) multi-section E-plane transformer using air-holes for an SIW system with variable thicknesses. Air-holes are inserted into a SIW E-plane quarter wavelength transformer for matching an E-plane impedance discontinuity. A PSIW(Punched Substrate Integrated Waveguide) consisted of air-holes has an SIW characteristic impedance tunability because of reducing a equivalent shunt capacitance of the SIW. And, a PSIW multi-section E-plane transformer is implemented for improving a matching bandwidth by using the Chebyshev polynomial. The measurement results of PSIW double-section E-plane transformer show that the insertion loss($S_{21}$) is $1.57{\pm}0.11$ dB and input return loss($S_{11}$) is more than 15 dB from 11.45 GHz to 13.6 GHz.