how to generate barcode in ssrs report SUMMARY OF TERMINAL PARAMETERS AND CONVERSION in Software

Encoder QR-Code in Software SUMMARY OF TERMINAL PARAMETERS AND CONVERSION

SUMMARY OF TERMINAL PARAMETERS AND CONVERSION
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Terminal parameters are de ned by the following equations Z-parameters V1 Z11 I1 Z12 I2 V2 Z21 I1 Z22 I2 V Z I Y-parameters I1 Y11 V1 Y12 V2 I2 Y21 V1 Y22 V2 I Y V h-parameters V1 h11 I1 h12 V2 I2 h21 I1 h22 V2 T-parameters V1 AV2 BI2 I1 CV2 DI2
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g-parameters I1 g11 V1 g12 I2 V2 g21 V1 g22 I2
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Table 13-1 summarizes the conversion between the Z-, Y-, h-, g-, and T-parameters. conversion to be possible, the determinant of the source parameters must be nonzero.
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Table 13-1 Z Z11 Z Z21 Z22 Dzz Y Z21 Dzz Dzz Z22 h Z21 Z22 1 Z11 g Z21 Z11 Z11 Z21 1 Z21 Z12 Z22 Z12 Dzz Z11 Dzz Z12 Z22 1 Z22 Z12 Z11 DZZ Z11 DZZ Z21 Z22 Z21 Y22 DYY Y21 DYY Y11 Y21 1 Y11 Y21 Y11 DYY Y22 Y21 Y22 Y22 Y21 DYY Y21 Y Y12 DYY Y11 DYY Y12 Y22 Y12 Y11 Dyy Y11 Y12 Y22 1 Y22 1 Y21 Y11 Y21 Dhh h22 h21 h22 1 h11 h21 h11 h11 h21 h22 Dhh h21 Dhh Dhh h21 h22 h21 h h12 h22 1 h22 h12 h11 Dnn h11 h12 h22 h12 Dhh h11 Dhh h11 h21 1 h21 1 g11 g21 g11 Dgg g22 g21 g22 g22 Dgg g21 Dgg g11 g21 1 g21 g11 g21 g g12 g11 Dgg g11 g12 g22 1 g22 g12 Dgg g11 Dgg g12 g22 g22 g21 Dgg g21 A C 1 C D B 1 B B D 1 D C A 1 A A C T DTT C D C DTT B A B DTT D C D DTT A B A B D
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DPP P11 P22 P12 P21 is the determinant of Z ; Y ; h ; g ; or T-parameters.
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13.1 Find the Z-parameters of the circuit in Fig. 13-16(a).
Z11 and Z21 are obtained by connecting a source to port #1 and leaving port #2 open [Fig. 13-16(b)]. The parallel and series combination of resistors produces Z11 V1 8 I1 I2 0 and Z21 V2 1 I1 I2 0 3
Similarly, Z22 and Z12 are obtained by connecting a source to port #2 and leaving port #1 open [Fig. 13-16(c)]. Z22 V2 8 I2 I1 0 9 Z12 V1 1 I2 I1 0 3
The circuit is reciprocal, since Z12 Z21 .
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[CHAP. 13
Fig. 13-16
The Z-parameters of a two-port network N are given by Z11 2s 1=s Z12 Z21 2s Z22 2s 4 (a) Find the T-equivalent of N. (b) The network N is connected to a source and a load as shown in the circuit of Fig. 13-8. Replace N by its T-equivalent and then solve for i1 , i2 , v1 , and v2 .
(a) The three branches of the T-equivalent network (Fig. 13-4) are 1 1 Za Z11 Z12 2s 2s s s Zb Z22 Z12 2s 4 2s 4 Zc Z12 Z21 2s (b) The T-equivalent of N, along with its input and output connections, is shown in phasor domain in Fig. 13-17.
Fig. 13-17
CHAP. 13]
TWO-PORT NETWORKS
By applying the familiar analysis techniques, including element reduction and current division, to Fig. 13-17, we nd i1 , i2 , v1 , and v2 . In phasor domain I1 I2 V1 V2 3:29 10:28 1:13 131:28 2:88 37:58 1:6 93:88 In the time domain: i1 3:29 cos t 10:28 i2 1:13 cos t 131:28 v1 2:88 cos t 37:58 v2 1:6 cos t 93:88
Find the Z-parameters of the two-port network in Fig. 13-18.
Fig. 13-18 KVL applied to the input and output ports obtains the following: Input port: Output port: V1 4I1 3I2 I1 I2 5I1 2I2 V2 I2 I1 I2 I1 2I2
By applying (2) to the above, Z11 5, Z12 2, Z21 1, and Z22 2:
Find the Z-parameters of the two-port network in Fig. 13-19 and compare the results with those of Problem 13.3.
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