"Bandwidth Budgeting"
L1 P001 0 L value={L_s} iinit=0
R1 N002 P001 R value={R_s} noisetemp=0 noiseflow=0 dcvar=0
L2 P002 0 L value={L_r} iinit=0
C2 N003 0 C value={C_r} vinit=0
R2 N003 P002 R value={R_r} noisetemp=0 noiseflow=0 dcvar=0
G1 N002 0 N001 0 {1/B_T}
C1 N002 0 C value={C_s} vinit=0
V1 N001 0 V value=0 dc=0 dcvar=0 noise=0
E1 out 0 N003 0 {1/A_R/s}
R3 N002 0 R value={R_ds} noisetemp=0 noiseflow=0 dcvar=0
R4 N003 0 R value={R_dr} noisetemp=0 noiseflow=0 dcvar=0
K1 L1 L2 {k_c}
.end
| RefDes | Nodes | Refs | Model | Param | Symbolic | Numeric |
|---|---|---|---|---|---|---|
| C1 | N002 0 | C | value | $C_{s}$ | $1.091 \cdot 10^{-10}$ | |
| vinit | $0$ | $0$ | ||||
| C2 | N003 0 | C | value | $C_{r}$ | $2.533 \cdot 10^{-11}$ | |
| vinit | $0$ | $0$ | ||||
| E1 | out 0 N003 0 | E | value | $\frac{1}{A_{R} s}$ | $\frac{2.471 \cdot 10^{6}}{s}$ | |
| G1 | N002 0 N001 0 | G | value | $\frac{1}{B_{T}}$ | $0.03694$ | |
| K1 | L1 L2 | K | value | $k_{c}$ | $0.0004887$ | |
| L1 | P001 0 | L | value | $L_{s}$ | $0.000314$ | |
| iinit | $0$ | $0$ | ||||
| L2 | P002 0 | L | value | $L_{r}$ | $0.1$ | |
| iinit | $0$ | $0$ | ||||
| R1 | N002 P001 | R | value | $R_{s}$ | $8.1$ | |
| noisetemp | $0$ | $0$ | ||||
| noiseflow | $0$ | $0$ | ||||
| dcvar | $0$ | $0$ | ||||
| dcvarlot | $0$ | $0$ | ||||
| R2 | N003 P002 | R | value | $R_{r}$ | $235$ | |
| noisetemp | $0$ | $0$ | ||||
| noiseflow | $0$ | $0$ | ||||
| dcvar | $0$ | $0$ | ||||
| dcvarlot | $0$ | $0$ | ||||
| R3 | N002 0 | R | value | $R_{ds}$ | $R_{ds}$ | |
| noisetemp | $0$ | $0$ | ||||
| noiseflow | $0$ | $0$ | ||||
| dcvar | $0$ | $0$ | ||||
| dcvarlot | $0$ | $0$ | ||||
| R4 | N003 0 | R | value | $R_{dr}$ | $R_{dr}$ | |
| noisetemp | $0$ | $0$ | ||||
| noiseflow | $0$ | $0$ | ||||
| dcvar | $0$ | $0$ | ||||
| dcvarlot | $0$ | $0$ | ||||
| V1 | N001 0 | V | value | $0$ | $0$ | |
| dc | $0$ | $0$ | ||||
| dcvar | $0$ | $0$ | ||||
| noise | $0$ | $0$ |
| Name | Symbolic | Numeric |
|---|---|---|
| $A_{R}$ | $4.046 \cdot 10^{-7}$ | $4.046 \cdot 10^{-7}$ |
| $A_{Rmin}$ | $4.046 \cdot 10^{-7}$ | $4.046 \cdot 10^{-7}$ |
| $A_{t}$ | $-53.7$ | $-53.7$ |
| $B_{T}$ | $27.07$ | $27.07$ |
| $C_{iRT}$ | $2.2 \cdot 10^{-10}$ | $2.2 \cdot 10^{-10}$ |
| $C_{r}$ | $2.533 \cdot 10^{-11}$ | $2.533 \cdot 10^{-11}$ |
| $C_{s}$ | $1.091 \cdot 10^{-10}$ | $1.091 \cdot 10^{-10}$ |
| $I_{L}$ | $0.000125$ | $0.000125$ |
| $Io_{p}$ | $0.03694$ | $0.03694$ |
| $L_{r}$ | $0.1$ | $0.1$ |
| $L_{s}$ | $0.000314$ | $0.000314$ |
| $R_{\ell}$ | $2000$ | $2000$ |
| $R_{g max}$ | $6.464 \cdot 10^{8}$ | $6.464 \cdot 10^{8}$ |
| $R_{iRT}$ | $1.0 \cdot 10^{6}$ | $1.0 \cdot 10^{6}$ |
| $R_{r}$ | $235$ | $235$ |
| $R_{s}$ | $8.1$ | $8.1$ |
| $SR_{vR}$ | $7854$ | $7854$ |
| $SR_{vT}$ | $3.332 \cdot 10^{4}$ | $3.332 \cdot 10^{4}$ |
| $S_{iR max}$ | $9.484 \cdot 10^{-24}$ | $9.484 \cdot 10^{-24}$ |
| $S_{iT max}$ | $\frac{1.071 \cdot 10^{-11}}{R_{g}^{2}}$ | $\frac{1.071 \cdot 10^{-11}}{R_{g}^{2}}$ |
| $S_{vR max}$ | $3.893 \cdot 10^{-18}$ | $3.893 \cdot 10^{-18}$ |
| $S_{vT max}$ | $1.071 \cdot 10^{-11}$ | $1.071 \cdot 10^{-11}$ |
| $V_{N}$ | $-15$ | $-15$ |
| $V_{P}$ | $15$ | $15$ |
| $V_{TRcoil}$ | $0.3536$ | $0.3536$ |
| $V_{TRp}$ | $1.061$ | $1.061$ |
| $V_{i}$ | $1$ | $1$ |
| $V_{o}$ | $0.25$ | $0.25$ |
| $V_{rec}$ | $0.004494$ | $0.004494$ |
| $Z_{i}$ | $1.0 \cdot 10^{4}$ | $1.0 \cdot 10^{4}$ |
| $f_{fpl}$ | $5000$ | $5000$ |
| $f_{m}$ | $1000$ | $1000$ |
| $f_{max}$ | $1.5 \cdot 10^{4}$ | $1.5 \cdot 10^{4}$ |
| $f_{min}$ | $60$ | $60$ |
| $k_{c}$ | $0.0004887$ | $0.0004887$ |
| $v_{on}$ | $0.0001$ | $0.0001$ |
| Name |
|---|
| $R_{ds}$ |
| $R_{dr}$ |
| $R_{g}$ |
Go to Bandwidth-Budgeting_index
SLiCAP: Symbolic Linear Circuit Analysis Program, Version 1.6.0 © 2009-2024 SLiCAP development team
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Last project update: 2024-03-04 22:14:51