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docs/Power-IC-Basics.md

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## LDO
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## DC-DC
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### 开关电容DC-DC
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![](assets/Power-IC-Basics_image.png)
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电荷转移中,导通电阻上的损失与电阻无关。
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![](assets/Power-IC-Basics_image-1.png)
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$$
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C_1 V_1 + C_2 V_2 = (C_1+C_2) V\,,V=\frac{C_1V_1+C_2V_2}{C_1+C_2}
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$$
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$$
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E_{cap}=\frac{1}{2}CV^2
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$$
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$$
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E_{initial}=\frac{1}{2}C_1V_1^2+\frac{1}{2}C_2V_2^2
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$$
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$$
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E_{final}=\frac{1}{2}{C_1}{C_2}V^2
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$$
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$$
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E_{loss} = E_{initial}-E_{final}=\frac{1}{2}\left(\frac{C_1C_2}{C_1+C_2}\right)(V_1-V_2)^2
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$$
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#### 电压倍增器
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![](assets/pMv3URoUbBwzx4P.png)
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$\Phi_1$阶段给$C_1$充电,$\Phi_2$阶段$V_{dd}$把$C_2$捅上$2V_{dd}$
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输出电压(考虑纹波):
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$$
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\begin{aligned}
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\bar V_o &= \frac{1}{2}\left(\frac{V_{o1}+V_{o2}}{2}+\frac{V_{o2}+V_{o3}}{2}\right)\\
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&=2V_{dd}-\frac{I_oT}{C_1}+\frac{I_oT}{8(C_1+C_L)}-\frac{I_oT}{8C_L}
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\end{aligned}
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$$
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$$
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\Delta V = \frac{I_oT}{C_1}-\frac{I_oT}{8(C_1+C_L)}+\frac{I_oT}{8C_L}
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$$
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改进:加一个支路
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![](assets/7QuZT69dXl3SL5N.png)
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$\Phi_1$阶段:$C_2$和$V_{dd}$串联对$C_L$放电,$C_1$充电;
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$\Phi_2$阶段:$C_1$​和$V_{dd}$​串联对$C_L$放电,$C_2$充电;
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意义:压降大的时候比LDO高效!$\eta_{LDO}\approx\frac{V_{out}}{V_{in}}$, $\eta_{CP}\approx\frac{V_{out}}{VCR\times V_{in}}$
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![](assets/wr5G5azqfMR2avV.png)
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**开关电容DC-DC转换器只能处理离散VCR!**
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#### 其他转换比
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 1/2, 1/3, 2/3比例:可重构单元
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![](assets/bQNRqs4QoLP2evI.png)
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线性VCR拓扑(2,3,4,5):Dickson/梯形/串-并联
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![](assets/0SZ2JrXKCYfFpWD.png)
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非线性VCR拓扑:
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- 斐波那契比例(2,3,5,8):
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![](assets/161rczCziq6CsPn.png)
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- 指数比例(2,4,8,16):级连电压倍增器
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- 多级
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![](assets/LSCGd2d585ITwKm.png)
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不同拓扑的对比:
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1. 串联-并联结构:高效利用电容,串联阶段开关阻抗大,对电容受限场景适用(FIVR)
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2. Dickson和梯型拓扑:高频更好,等效电容小
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3. Fibonacci:电容利用率和开关利用率都一般
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![](assets/jfNfLaqCEQ3yYM3.png)
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