HP-885A-Application-Note-19 电路图.pdf
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1、. . . -. ! . _ . _ - , , . ;. . . . - : . .- I ,. , . . _.,. . SERVICE NOTES HEWLETT-PACKARD COMPANY 1501 PAGE MILL ROAD PALO ALTO, CALIFORNIA, U.S. A. CABLE HEWPACK TELEPHONE DAVENPORT 6-7000 885A-l A TECHNIQUE FOR CALIBRATING PHASE SHIFTERS TO HIGH ACCURACY by E. F. Barnett INTRODUCTION The genera
2、l principle of the following method of calibrati_ng phase shifters has been described in the literature 1-3, but the method 1s not well known and some of the details of the present version are believed to be novel. Because of the complexity of the apparatus and procedure, it is useful mainly for cal
3、ibrating a primary standard of phase by means of which other phase shifters can be calibrated using a relatively simple comparison technique. Section I gives the general theory of the method. Section II gives the de- tails of the procedure used in calibrating Hewlett-Packard 885A series waveguide ph
4、ase shifters for use as phase standards. Section III gives an analysis of the e:-rors of the method and the precautions which should be taken to minimize them. I. GENERAL THEORY The transmission-type bridge circuit used in the calibration procedure is shown in Figure 1. A directional coupler splits
5、the signal from the source into two parts, one of which passes through two phase shifters and the other through a single phase shifter and a variable attenuator. A second direc- tional coupler brings the signals from the two branches together at the de- tector. Enough well-matched padding is used to
6、 make mismatch errors negligible. Simple tee junctions can be used as power dividers in place of the directional couplers. However, such junctions do not decouple the two branches of the bridge, so that more padding attenuation is necessary with a consequent loss in sensitivity of the bridge balance
7、. A null can be obtained at the detector by adj us ting the variable attenuator in the lower branch and any one of the phase shifters. Because there are three phase shifters, there are many different combinations of settings of the phase shifters for which the bridge will be balanced. As will be sho
8、wn, it is possible to exploit this multiplicity of balance conditions to calibrate any or all of the phase shifters in the bridge accurately knowing only the approximate calibrations of two of them to begin with. distribution -b, c, f, g RadioFans.CN 收音机爱 好者资料库 SIGNAL SOURCE x I :m DETECTOR Figure 1
9、. The method depends on the possibility of measuring small phase changes with considerable accuracy by means of the corresponding changes in the detector output when the bridge is nearly, but not quite balanced. Two signals arriving at the detector through the different branches of the bridge are re
10、presented by vectors VA and VB in Figure 2. Figure 2. The resultant signal at the detector is represented by V c VA + VB Suppose that the bridge is initially balanced so that Ve 0 and VA= -VB. If a phase shift is then introduced into one arm of the bridge, then the phase of -VB will be shifted relat
11、ive to VA but its magnitude will remain the same. Hence the phase shift ljl can be determined from the signal level at the detector. If /ljl I I (0), cp11 0) = actual phase shifts of I and II corresponding to nom- inal phase shift 0 e 1 (0), en (0) =errors in the nominal calibrations of I and II. By
12、 definition we have the following relations: cJi = 0 + e 1 n (0) = 0 + e 11 (0) The following basic procedure, repeated for a sufficient number of values of the parameters, gives the data necessary for the calibration. (1) Let phase shifters I and II be initially at settings 01 and 02 respec- tively
13、. Adjust phase shifter Ill and the variable attenuator to obtain a null at the detector. Referring to Figure 2, this corresponds to VA = -VB, V C : O. (2) Change the phase shift of Ill by about 1800, adjusting it so that the power at the detector is a maximum, This corresponds to VA = VB, Ve = 2V A
14、Use this power level as a reference level. (3) Change Ill again until the signal at the detector is some small frac- tion (accurately determined) of the reference level established in Step (2). The bridge is then nearly, but not quite, balanced, and we have J Ve I = P jVA ( where p 1. The choice of
15、pis determined by the order of magnitude of the errors expected in the phase cali- bration. Typically, p : O. 1. (4) Denoting the angle between VA and -VB by iV0, we have iVo p radians -+ -+ In Figure 3 the vectors OA0 and OB0 represent the signals VA and -VB after the completion of Step (3). Shift
16、I and II through nominally the same angle as, so that they read a1 +as and a2 +as respectively. The signals VA and -VB are now represented by OA and oB in Figure 3. The new value of the phase angle between them is denoted by ljl. If there were no errors in the phase shifter calibrations, the two sig
17、nals would be (5J. and OB with the same phase angle iVo between them as before. We have, -3- RadioFans.CN 收音机爱 好者资料库 B Figure 3. Therefore, -o = EI (e1 + es) -EI (e1) -en (e1 + es) -en (e1) J -0 (e1, e2, es) (2) The quantity o can be found from the change in the RF signal at the detector produced by
18、 Step (4) relative to the reference level estab- lished in Step (3). Let D denote this change measured in decibels. We have, D o (radians) : p (10 20 -1) ( 3) D :! O. 115 p D if 20 1 To calibrate the phase shifters we must measure the quantity o (81, e2, 8s) by the foregoing procedure for a number o
19、f values of Si. 82, es which are whole multiples of some exact submultiple of 2tr. There are many possible variations in the method. One possibility is to set 81 : 0 and measure o (0,8 z., 8s) where 2Trk 82 = N, k : 1, 2, N e _ 2TTn s -, N n : 1, 2, N The correction of phase shifter I for 8 ing rela
20、tion: 211n = N can be found from the follow- N-l 2trk x 0 (0, r:r, k:O ,11 zk J -4- 0 (27rn d 1. h Solving for e I -W-) an cance ing terms in t e last summation gives: N-1 27rn 1 2rrk 27rn E I-w-) = E 1( 0) + N L: 0 ( 0, N N) k=O n-1 +.!. L N k=O (4) In the case of a microwave phase shifter, which i
21、s typically several wave- lengths long, the choice of the zero setting is arbitrary. Therefore, we can set q O) = EII (O) = 0 without loss of generality. The last term in Equation 4) will vanish if the phase shifter is of a type such that the settings e and e + 2rr are physically identical. Even if
22、this is not the case, however, the value of each of the terms in the summation can be found by a simple modification of the procedure for measuring o e1, e2, es) After performing Steps (1) -(3) of this procedure, shift II from nominal phase 0z to e 2 + 27r. In the notation used before we now have, 4
23、i -lji 0 = e II ( e 2 ) -e II ( e 2 + 2 rr) : on ( e 2) ( 5) We can now rewrite Equation (4): 27rn 1 N-1 27rk 2llIl n-1 o II (2k ) o(O, 1 (6) eI(-w-) = N L -L k=O N N Nk:O The calibration corrections of II can now be found from the relation (7) Alternatively, the roles of I and II in the calibration
24、 process can be re- versed, and the corrections of II found from the relation N-1 1 : - -L N k:O c5(2k, o, n-1 27rn) + .!:._ L N N k:O (8) (9) It is often advantageous in practice to take enough measurements so that e I and e II can be evaluated independently by means of Equations ( 6) and (8), afte
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