CEPT ERC REPORT 69-1999 Propagation Model and Interference Range Calculation for Inductive Systems 10 KHZ - 30 MHZ (Marbella February 1999)《10KHz-30MHz电感式系统传播模型和干扰范围计算方法 马贝拉1999年2月.pdf
《CEPT ERC REPORT 69-1999 Propagation Model and Interference Range Calculation for Inductive Systems 10 KHZ - 30 MHZ (Marbella February 1999)《10KHz-30MHz电感式系统传播模型和干扰范围计算方法 马贝拉1999年2月.pdf》由会员分享,可在线阅读,更多相关《CEPT ERC REPORT 69-1999 Propagation Model and Interference Range Calculation for Inductive Systems 10 KHZ - 30 MHZ (Marbella February 1999)《10KHz-30MHz电感式系统传播模型和干扰范围计算方法 马贝拉1999年2月.pdf(35页珍藏版)》请在麦多课文档分享上搜索。
1、 I STD-CEPT ERC REPORT 63-FREN 1737 W 2326414 0016070 82T ERC REPORT 69 European Radiocommunications Committee (ERC) within the European Conference of Postal and Telecommunications Administrations (CEPT) PROPAGATION MODEL AND INTERFERENCE RANGE CALCULATION FOR INDUCTIVE SYSTEMS 10 KHZ - 30 MHZ Marbe
2、lla, February 1999 f STDeCEPT ERC REPORT bS-FREN Lqqq 2326414 001b071 7bb m Copyright 1999 the European Conference of Postal and Telecommuiiications .idministrations (CEPT) STDmCEPT ERC REPORT bS-FREN 1797 232b414 00Lb072 bT2 PROPAGATION MODEL AND INTERFERENCE RANGE CALCULATION FOR INDUCTIVE SYSTEMS
3、 10 KHZ . 30 MHZ 1 2 3 4 5 6 7 8 9 INTRODUCTION . 2 THE NEAR FIELD MODEL . 3 THE FAR FIELD MODEL . 5 THE ITU-R GROUNDWAVE PROPAGATION MODEL . 12 FREE SPACE PROPAGATION 14 INTERFERENCE RANGE 15 THE BANDWIDTH RATIO 16 THE INTERFERENCE RANGE CALCULATION 16 EXAMPLE OF A ROLL-OF“ CURVE FOR AN INDUCTIVE L
4、OOP SYSTEM . 20 ANNEX A DATA ACCORDING “0 ITU-R P.368-7 22 EXECUTIVE SUMMARY . 1 A“Ex B EXPECTED NOISE FELD STRENGTH LEVELS 26 STD-CEPT ERC REPORT b9-FREN 1999 W 232b4LY ERC REPORT 69 Page i EXECUTIVE SUMMARY Inductive short range radio systems are increasingly being introduced into the frequency ba
5、nds below 30MHz. These systems are normally allowed to operate on a non-interference basis to existing services, after appropriate compatibility studies have been made. The ERC could not identify a suitable propagation model for inductive systems which is necessary for the compatibility studies. The
6、re is no suitable model available in ITU-R, although there is some relevant information. With the assistance of manufacturers of inductive systems, the ERC has produced the following report on a propagation model and interference range calculation for use in compatibility studies concerning inductiv
7、e systems in the frequency range 10 kHz - 30 MHz. To assess the interference potential of an inductive system the field strength at a given distance is calculated, this may be compared to the protection requirements of a specific service, or to predicted noise levels, to determine the interference r
8、ange. The Biot-Savart law can be used to calculate the magnetic dipole moment, however this is only valid when calculating the field strength very close to the antenna within the near field range. For this study longer distances are considered anc so Maxwells equations are used to determine the magn
9、etic dipole moment from the expected field strength at 10m. The magnetic dipole moment is the product of the total current in the inductive loop, multiplied by the surface area; from this figure an effective radiated power level can be calculated; once this is known ITU-R Recommendation P.368-7 can
10、be used to determine the function of field strength with distance. The interfering range is the distance at which field strength decays to either the specified protection level or, where this is not available, to the noise level. Figure B1 contains a summary of ITU-R Recommendation P.372 for both at
11、mospheric and manmade noise. The methodology to determine the interference range can be found in Section 9. Section 9 contains a complete algorithm for the interference range calculation which can be implemented as a computer program. A sample program has been made to complement this report, a copy
12、is available from the ERO. STD-CEPT ERC REPORT by-FREN 3999 W 232b4114 00116074 475 ERC REPORT 69 Page 2 PROPAGATION MODEL AND INTERFERENCE RANGE CALCULATION FOR INDUCTIVE SYSTEMS 10 KHZ - 30 MHZ 1 INTRODUCTION The propagation model for inductive systems is split into four parts: 1. The near field m
13、odel. 2. The far field model. 3. The ITU-R groundwave propagation model. 4. The free space model. The near field model starts from the real antenna structure. The magnetic field strength is calculated using the Biot- Savart law. It is used to calculate the (effective) magnetic dipole moment from the
14、 measured magnetic field strength at the specified measuring distance. There is a need to use this model when the dimensions of the inductive loop are of the same order as that of the measuring range. When the dimensions of the loop are smaller (most often the case), a simplified formula can be used
15、 to calculate the magnetic dipole moment, or the far field model can be used. As the near field model is in principle a magneto static model it cannot be used for cases wherein the measuring distance is equal or larger than the radian wavelength (h1271). Only magnetic dipoles are considered, not the
16、 far field cancelling antennas as quadropole (e.g. figure of 8) antennas. For the purpose of estimating the far field radiation far field cancelling antennas can be considered as a magnetic dipole wherein the magnetic dipole moment is the nett result of the cancelling of separate magnetic dipoles in
17、 counterphase. In the compatibility studies the radiation and field strength is of interest at large distances only, and its relation to the field strength measurements at the specified measurement ranges. Studies have shown that for antenna dimensions up to 2 m, the specific quadropole effects can
18、be ignored at measuring distances of 10 m or more. For larger antenna dimensions the measuring distance of 30 m may be useful. The dipole moment is considered as the source of a radiated power Pd from where, according to the data from the recommendation ITU-R P.368-7, the field strength at 1 km or l
19、arger distances can be calculated. This data is accurate within 1 dB. For distances smaller than 1 km an estimated 40 dB/decade or 20 the lower diagram shows the situation when the transition distance lies within lkm. The value of the second asymptote at 1 km distance, EnFmp,o,r,JO, is shown in Tabl
20、e Al and in Figure Al of Annex A for frequencies between 10 kHz and 30 MHz, for the given types of ground. STD-CEPT ERC REPORT by-FREN 1999 m 2326434 OOLbOBb 177 ERC REPORT 69 Page 14 The transition point between ,the three regions depends completely on the frequency and on the conductivity ant: per
21、mittivity of the ground. The transition range, drransirion, can be calculated now from both asymptotic field strength values at 1 km distance, namely the field strength for the frequency under consideration at 1 km distance, according to the 40 dB/decade asymptote, Earymptote,do, and the value of th
22、e field strength according to the 20 dB/decade asymptote at 1 km distance, E-mp,o,e,20 (= 109.5 dBpV/m), both for a radiated power of 1 kW. 2 = Emymptore - 4010g(d/lOOO) (E2 on 2nd asymptote) (15) Ei = Easymptote,20 - 2010g(d/lOOO) (El on lSt asymptote) (16) (Emyiitptore2 - Easyinptore,d d = 1000*10
23、- 20 (d in meter) transition The far region. The roll-off increases to 150 dB/decade at distances greater than 100 - 3000 km. With the low radiated powers of the short range device (SRD) inductive systems the distances of concern are much less than100 km. This means that the far region in not of int
24、erest when considering SFWinductive systems. Note. Carefully inspecting the curves for frequencies = h/2 *2.354 k2d3 Jk4-k2d2 + d4 m = 1H/.47c. Thefield strength at the measuring position is maximal in the coplanar direction. OUTPUT Magnetic dipole moment, m, in Amz. CALCULATE 20 2 3c4 p = -.(m) rad
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