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different_power_gains [2024/09/06 20:06] admindifferent_power_gains [2025/03/28 14:06] (current) 2a02:1812:40f:9800:ddf3:8f43:6dcc:25a9
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 ====Simulation example==== ====Simulation example====
 +
 +As example, let us consider a very simple, purely resistive network, consisting of three resistors:
 +
 +{{:different_power_gains-example-network.png|}}
 +
 +//Figure 6: Simple, purely resistive, example network//
 +
 +We simulate the three gains in LT Spice with a DC voltage source of 12 V, as function of the generator resistance and the load resistance.
 +
 +{{:different_power_gains-spice-simulation.png|}} 
 +
 +//Figure 7: Schematics in LT Spice for the three gains, for the example network, with variable load and/or generator resistance {R}.// 
 +
 +We first simulate the operating power gain $G_P$ as function of the load resistance. This gain is independent on the generator resistance. In the simulation, a generator resistance of 8.02773 ohm was chosen (see further), but this value doesn't matter for the simulation of the operating power gain $G_P$. 
 +
 +The graph below (green) shows that a maximum of $G_P$ = 10.9% is reached for a load of 14.5 ohm.
 +
 +{{:different_power_gains-simulation-graph.png|}}
 +
 +//Figure 8: Simulation results of the gains as function of varying generator or load resistance (logarithmic axis) for the given example.// 
 +
 +Next, the available gain $G_A$ is simulated as function of varying generator resistance (this gains is independent on the value of the load). We find a maximum of 10.9% at a generator resistance of 8.0 ohm.
 +
 +Finally, the transducer gain $G_T$ is simulated, first for varying generator resistance, and next for varying load. The generator/load resistance in each non-varying case is chosen to be the optimal value for the other gains. The graphs are identical to the other gains ([[explanation]]). A maximum of 10.9% is found for the optimal generator and load resistance of 8.0 and 14.5 ohm.
 +
 +<color #808080>**Some background references**</color>
 +  * <color #808080>Egan,W.F. Practical RF System Design; JohnWiley & Sons: Hoboken, NJ, USA, 2003; pp. 313–315. </color>
 +  * <color #808080>Mastri, F.; Mongiardo, M.; Monti, G.; Dionigi, M.; Tarricone, L. Gain Expressions for Resonant Inductive Wireless Power Transfer
 +Links with One Relay Element. Wireless Power Transfer 2018, 5, 27–41. </color>
 +  * <color #808080>Ben Minnaert, Giuseppina Monti, Alessandra Costanzo and Mauro Mongiardo, [[https://www.mdpi.com/2079-9292/10/6/723/pdf|Gain Expressions for Capacitive Wireless Power Transfer with One Electric Field Repeater]]. Electronics 2021, 10, 723.</color> 
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different_power_gains.1725653194.txt.gz · Last modified: by admin