CN106899300A - A kind of redundant cyclic averaging method for gradually-appoximant analog-digital converter - Google Patents
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Abstract
该发明公开了一种提高电阻电容型逐次逼近模数转换器SFDR的冗余循环平均方法,涉及微电子学与固体电子学领域,特别是该领域中电阻电容型逐次逼近模数转换器中的电容设置方法。电容失配校正技术研究首先考虑的是易于片上实现,基于LMS算法的校正方案精度高且校准效果好,但初始值若选取不当会导致算法复杂度增加,甚至不收敛,不易于片上实现,而传统辅助DAC的校正技术最易于片上实现且成功率最高,但是不容易实现超高精度的问题,针对上述问题提出一种能提高逐次逼近模数转换器线性度的电容冗余循环平均方法,通过对电容分裂并冗余动态平均,从而具有校正电容失配的效果。
The invention discloses a redundant cyclic averaging method for improving the SFDR of a resistance-capacitance successive approximation analog-to-digital converter, which relates to the fields of microelectronics and solid electronics, especially in the field of resistance-capacitance successive approximation analog-to-digital converters. Capacitor setting method. The research on capacitance mismatch correction technology first considers that it is easy to realize on-chip. The correction scheme based on LMS algorithm has high precision and good calibration effect. The correction technology of traditional auxiliary DAC is the easiest to implement on-chip and has the highest success rate, but it is not easy to achieve ultra-high precision. To solve the above problems, a capacitor redundant cycle averaging method that can improve the linearity of the successive approximation analog-to-digital converter is proposed. Through Capacitance splitting and redundant dynamic averaging have the effect of correcting capacitance mismatch.
Description
技术领域technical field
本发明涉及微电子学与固体电子学领域,特别是该领域中电阻电容型逐次逼近模数转换器中的电容设置方法。The invention relates to the fields of microelectronics and solid electronics, in particular to a method for setting capacitance in a resistance-capacitance successive approximation analog-to-digital converter in the field.
背景技术Background technique
ADC是模拟系统与数字信号处理(DSP)的“桥梁”。ADC一般分为全并行模数转换器(Flash ADC)、流水线模数转换器(Pipeline ADC)、过采样模数转换器(ΣΔADC)以及逐次逼近模数转换器(SAR ADC)。相比流水线、过采样以及Flash等几种类型的ADC,SAR ADC具有结构简单、面积小、易于片上集成等优点。但是由于受目前工艺条件限制,电容只能满足10位的匹配精度,不容易实现高精度,因此,利用校正技术来克服工艺缺陷在高精度ADC设计中必不可少。如何在片上实现高效的电容失配校正技术,是超高精度ADC的设计必须面临的一个难题。电容失配校正技术通常采用以下三种设计方案:方案1为辅助DAC前台校正方法,包括文献A.T.Nguyen,J.Xu and Z.Yang,“A 14-bit 0.17mm2 SAR ADC in 0.13μm CMOSfor high precision nerve recording”,in Proc.Of IEEE CICC,pp.1–4,2015.该方法采用DAC前台校正技术采用校正DAC校正电容失配误差,校正后性能会有明显的改善,但是校正DAC不仅功耗和面积较大,还需要打断模数转换器的正常工作。尽管如此,基于DAC的校正方案是目前最成熟、最稳定、成功率最高且最容易在片上实现的方案。方案2为慢而精确的辅助ADC校正方法,包括文献S.Chen,R.Brodersen,“A 6-bit 600-MS/s 5.3-mWAsynchronous ADC in 0.13μm CMOS,”IEEE Journal of Solid-State Circuits,2006,41(12):2669–2680.该慢而精确的辅助ADC校正方法采用一个慢而精确的辅助ADC与主ADC一起对输入电压进行转换,辅助ADC的输出作为主ADC输出的参考,“最小均方误差”算法根据辅助ADC的输出值调节主ADC的待校正参数,使得两个ADC输出的差值越来越小,最后收敛。辅助ADC校正技术精度高,易于片上集成,但由于该校正方法除了需设计主ADC之外,还需要设计另外一个更精确的辅助ADC,增加了设计的复杂度,也增加了芯片的功耗和面积。方案3为插入伪随机(PN)序列的校正方法,该方法文献有Y.Zhou,B.Xu,Y.Chiu,“A 12bit 160MS/s Two-Step SAR ADC With Background Bit-Weight Calibration Using a Time-DomainProximity Detector,”IEEE Journal of Solid-State Circuits,2015,50(4):920–931.该方法通过伪随机序列和输入信号一同送入模数转换器,通过伪随机序列在模数转换器中的传输,将电容误差等信息携带在伪随机序列幅度上,并在数字域对模数转换器数字输出进行处理,利用误差估计模块提取伪随机序列上携带的电路误差信息,利用误差校正模块根据电路误差的估计值对数字输出进行校正,最后将插入的伪随机序列在数字输出中消除,得到正确的数字输出。插入伪随机(PN)序列的校正算法虽然精度高,但是不容易收敛,不易于片上实现。ADC is the "bridge" between analog system and digital signal processing (DSP). ADCs are generally divided into full parallel analog-to-digital converters (Flash ADC), pipelined analog-to-digital converters (Pipeline ADC), oversampling analog-to-digital converters (ΣΔADC) and successive approximation analog-to-digital converters (SAR ADC). Compared with several types of ADCs such as pipeline, oversampling, and Flash, SAR ADC has the advantages of simple structure, small area, and easy on-chip integration. However, due to the limitations of the current process conditions, the capacitor can only meet the matching accuracy of 10 bits, and it is not easy to achieve high precision. Therefore, it is essential to use correction technology to overcome process defects in the design of high-precision ADCs. How to implement an efficient capacitor mismatch correction technology on-chip is a difficult problem that must be faced in the design of ultra-high-precision ADCs. Capacitance mismatch correction technology usually adopts the following three design schemes: scheme 1 is an auxiliary DAC foreground correction method, including the literature ATNguyen, J.Xu and Z.Yang, "A 14-bit 0.17mm 2 SAR ADC in 0.13μm CMOS for high precision nerve recording”, in Proc.Of IEEE CICC, pp.1–4, 2015. This method adopts the DAC foreground correction technology to correct the capacitor mismatch error by correcting the DAC. After correction, the performance will be significantly improved, but the correction of the DAC is not only power consumption And the area is larger, and the normal work of the analog-to-digital converter needs to be interrupted. Nevertheless, the DAC-based correction scheme is currently the most mature, most stable, highest success rate and easiest to implement on-chip. Scheme 2 is a slow and precise auxiliary ADC correction method, including literature S.Chen, R.Brodersen, "A 6-bit 600-MS/s 5.3-mWAsynchronous ADC in 0.13μm CMOS," IEEE Journal of Solid-State Circuits, 2006,41(12):2669–2680. The slow and accurate auxiliary ADC correction method uses a slow and accurate auxiliary ADC to convert the input voltage together with the main ADC, and the output of the auxiliary ADC is used as a reference for the output of the main ADC, " The minimum mean square error algorithm adjusts the parameters to be corrected of the main ADC according to the output value of the auxiliary ADC, so that the difference between the two ADC outputs becomes smaller and smaller, and finally converges. The auxiliary ADC correction technology has high precision and is easy to integrate on-chip. However, in addition to the design of the main ADC, this correction method also needs to design another more accurate auxiliary ADC, which increases the complexity of the design and increases the power consumption and power consumption of the chip. area. Scheme 3 is a correction method for inserting a pseudo-random (PN) sequence, which is documented in Y.Zhou, B.Xu, Y.Chiu, "A 12bit 160MS/s Two-Step SAR ADC With Background Bit-Weight Calibration Using a Time -DomainProximity Detector,"IEEE Journal of Solid-State Circuits,2015,50(4):920–931. This method sends the input signal to the analog-to-digital converter through the pseudo-random sequence, and the analog-to-digital converter through the pseudo-random sequence In the transmission, information such as capacitance error is carried on the amplitude of the pseudo-random sequence, and the digital output of the analog-to-digital converter is processed in the digital domain, the error estimation module is used to extract the circuit error information carried on the pseudo-random sequence, and the error correction module is used The digital output is corrected according to the estimated value of the circuit error, and finally the inserted pseudo-random sequence is eliminated in the digital output to obtain a correct digital output. Although the correction algorithm of inserting a pseudo-random (PN) sequence has high precision, it is not easy to converge, and it is not easy to implement on-chip.
逐次逼近模数转换器有多种不同的类型,在特定的工艺下,选择合适的电路结构以及无源元件的尺寸来满足匹配性要求是SAR ADC设计的关键技术之一。根据量化方式的不同,SAR ADC主要分为电荷再分配型以及混和电阻电容型。对于电荷再分配型,其内部电容的数量随着位数的增加成指数倍增长,面积较大,因此,高精度逐次逼近模数转换器常采用混和电阻电容结构,在混和电阻电容结构中,采用电阻和电容两种元件,高位DAC和低位DAC分别由二进制电容阵列和电阻串构成,因此,总电容值比同等精度的二进制电容结构小,有效减小了电容阵列的面积,面积变小,速度变快。混合电阻电容型的优点是没有浮空节点,线性度好,能提高模数转换器的静态特性,因此,混合电阻电容结构常用于14位以上的高精度逐次逼近模数转换器中。以14位混合电阻电容型逐次逼近模数转换器为例,如图1所示,14位混合电阻电容型逐次逼近模数转换器由高6位电容DAC和低8位电阻DAC构成,高6位电容DAC一共包含64个单位电容。There are many different types of successive approximation analog-to-digital converters. Under a specific process, selecting an appropriate circuit structure and size of passive components to meet the matching requirements is one of the key technologies in SAR ADC design. According to different quantization methods, SAR ADCs are mainly divided into charge redistribution type and mixed resistor-capacitor type. For the charge redistribution type, the number of internal capacitors increases exponentially with the number of digits, and the area is large. Therefore, high-precision successive approximation analog-to-digital converters often use a mixed resistor-capacitor structure. In the mixed resistor-capacitor structure, Resistors and capacitors are used. The high-order DAC and the low-order DAC are respectively composed of a binary capacitor array and a resistor string. Therefore, the total capacitance value is smaller than the binary capacitor structure with the same precision, which effectively reduces the area of the capacitor array, and the area becomes smaller. speed up. The advantage of the hybrid resistor-capacitor type is that there are no floating nodes, good linearity, and can improve the static characteristics of the analog-to-digital converter. Therefore, the hybrid resistor-capacitor structure is often used in high-precision successive approximation analog-to-digital converters with more than 14 bits. Taking the 14-bit mixed resistor-capacitor successive approximation analog-to-digital converter as an example, as shown in Fig. The bit capacitor DAC contains a total of 64 unit capacitors.
发明内容Contents of the invention
电容失配校正技术研究首先考虑的是易于片上实现,基于LMS算法的校正方案精度高且校准效果好,但初始值若选取不当会导致算法复杂度增加,甚至不收敛,不易于片上实现,而传统辅助DAC的校正技术最易于片上实现且成功率最高,但是不容易实现超高精度的问题,针对上述问题提出一种能提高逐次逼近模数转换器线性度的电容冗余循环平均方法,通过对电容分裂并冗余动态平均,从而达到校正电容失配的目的。The research on capacitance mismatch correction technology first considers that it is easy to realize on-chip. The correction scheme based on LMS algorithm has high precision and good calibration effect. The correction technology of traditional auxiliary DAC is the easiest to implement on-chip and has the highest success rate, but it is not easy to achieve ultra-high precision. To solve the above problems, a capacitor redundant cycle averaging method that can improve the linearity of the successive approximation analog-to-digital converter is proposed. Through The capacitance is split and redundant dynamic average, so as to achieve the purpose of correcting capacitance mismatch.
本发明的技术方案为一种提高电阻电容型逐次逼近模数转换器SFDR的冗余循环平均方法,该方法包括:The technical scheme of the present invention is a kind of redundant cycle average method that improves resistance-capacitance type successive approximation analog-to-digital converter SFDR, and this method comprises:
步骤1:在混合电阻电容型逐次逼近模数转换器的正电容阵列和负电容阵列处各设置80个单位电容,将正电容阵列与负电容阵列相对的单位电容分为一组,共为80组单位电容,从左到右依次编号为C1、C2、C3…C80,再将前32组单位电容C1-C32划分为32C电容组,将C33-C48划分为16C电容组,将C49-C64划分为冗余16C电容组,将C65-C72划分为8C电容组,将C73-C76划分为4C电容组,将C77-C78划分为2C电容组,最后两个分别为1C电容组;Step 1: Set 80 unit capacitors at the positive capacitor array and the negative capacitor array of the hybrid resistor-capacitor-type successive approximation analog-to-digital converter, and divide the unit capacitors of the positive capacitor array and the negative capacitor array into one group, with a total of 80 Group unit capacitors are numbered C1, C2, C3...C80 from left to right, and then the first 32 groups of unit capacitors C1-C32 are divided into 32C capacitor groups, C33-C48 are divided into 16C capacitor groups, and C49-C64 are divided into For redundant 16C capacitor groups, divide C65-C72 into 8C capacitor groups, divide C73-C76 into 4C capacitor groups, divide C77-C78 into 2C capacitor groups, and the last two are 1C capacitor groups;
步骤2:按照二进制搜索算法对第i个输入电压进行逐次逼近模数转换器位循环,获得转换结果,根据输入结果确定第二次采样的循环位移量;Step 2: According to the binary search algorithm, the i-th input voltage is successively approximated to the bit cycle of the analog-to-digital converter to obtain the conversion result, and the cyclic displacement of the second sampling is determined according to the input result;
步骤3:根据步骤2得到的循环位移量对80组单位电容进行循环位移,重新确定32C、16C、冗余16C、8C、4C、2C、1C、1C电容组中的单位电容;Step 3: Carry out cyclic displacement of 80 groups of unit capacitors according to the cyclic displacement obtained in step 2, and re-determine the unit capacitances in the 32C, 16C, redundant 16C, 8C, 4C, 2C, 1C, and 1C capacitor groups;
步骤4:在步骤3划分电容组的方法下,按照二进制搜索算法对第i个输入电压进行传统逐次逼近模数转换器位循环,获得转换结果;Step 4: Under the method of dividing the capacitor bank in step 3, perform a traditional successive approximation analog-to-digital converter bit cycle on the ith input voltage according to the binary search algorithm to obtain the conversion result;
步骤5:对步骤2和步骤4的转换结果进行求平均,该平均值为第i个输入电压的转换结果。Step 5: Calculate the average of the conversion results of Step 2 and Step 4, and the average value is the conversion result of the i-th input voltage.
本发明提出一种能提高逐次逼近模数转换器线性度的冗余循环平均技术,其特点在于:不需要引入最小均方误差算法,只需要将电容拆分成单位电容,增加冗余位以及采用动态循环和平均技术,可以将电容失配误差动态抵消。本发明提出的电容冗余循环平均方法可避免电容失配误差不断累加,因此,与传统依赖校正算法来提高线性度的校正方法相比,具有结构更简单、占用芯片面积更小、更容易在片上实现的效果。The present invention proposes a redundant cyclic averaging technique that can improve the linearity of successive approximation analog-to-digital converters. It is characterized in that it does not need to introduce the minimum mean square error algorithm, only needs to split the capacitor into unit capacitors, add redundant bits and Using dynamic cycle and averaging technology, the capacitance mismatch error can be dynamically offset. The capacitance redundancy cyclic averaging method proposed by the present invention can avoid the continuous accumulation of capacitance mismatch errors. Therefore, compared with the traditional correction method that relies on correction algorithms to improve linearity, it has simpler structure, smaller chip area, and is easier to use in effect achieved on-chip.
附图说明Description of drawings
图1为传统14位电阻电容型逐次逼近模数转换器。Figure 1 is a traditional 14-bit resistor-capacitor successive approximation analog-to-digital converter.
图2为本发明提出的14位电阻电容型逐次逼近模数转换器。FIG. 2 is a 14-bit resistor-capacitor successive approximation analog-to-digital converter proposed by the present invention.
图3为本发明提出的电容冗余、循环平均方法对于正电容阵列的示意图。FIG. 3 is a schematic diagram of the capacitance redundancy and cyclic average method proposed by the present invention for positive capacitance arrays.
图4为传统14位电阻电容型逐次逼近模数转换器与本发明提出的14位电阻电容型逐次逼近模数转换器无杂散动态范围SFDR蒙特卡洛仿真结果对比。Fig. 4 is a comparison of the spurious-free dynamic range SFDR Monte Carlo simulation results between the traditional 14-bit RCC SAC and the 14-bit RCC SAC ADC proposed by the present invention.
具体实施方式detailed description
本发明提出一种能提高电阻电容型逐次逼近模数转换器线性度的电容冗余循环平均方法,增加冗余位之后将电容拆分成单位电容,对输入电压采样之后进行转换,同一个输入电压转换两次,两次转换采用不同的电容阵列,从而达到提高线性度的目的。下面以14位电阻电容型逐次逼近模数转换器为例进行详述。本发明提出的14位电阻电容型逐次逼近模数转换器的系统结构如图2所示,它由高6位电容DAC和低8位电阻DAC以及比较器共同组成,与传统不同之处在于,传统高6位电容DAC包含64个单位电容,而本发明提出的14位电阻电容型逐次逼近模数转换器中,高6位电容DAC包含80个单位电容。The present invention proposes a capacitance redundant cycle averaging method that can improve the linearity of the resistance-capacitance successive approximation analog-to-digital converter. After adding redundant bits, the capacitance is split into unit capacitance, and the input voltage is sampled and then converted. The same input The voltage is converted twice, and different capacitor arrays are used for the two conversions, so as to achieve the purpose of improving linearity. The 14-bit resistor-capacitor successive approximation analog-to-digital converter is taken as an example to describe in detail below. The system structure of the 14-bit resistance-capacitance type successive approximation analog-to-digital converter proposed by the present invention is shown in Figure 2, and it is jointly made up of high 6-bit capacitance DAC and low 8-bit resistance DAC and comparator, and traditional difference is that, The traditional high 6-bit capacitor DAC contains 64 unit capacitors, but in the 14-bit resistor-capacitor SAC ADC proposed by the present invention, the high 6-bit capacitor DAC contains 80 unit capacitors.
图3为本发明提出的电容冗余、循环平均方法。在传统二进制电容阵列图3(a)基础上,插入冗余电容16C(图3(b)),再将二进制电容阵列拆分成单位电容阵列,从左到右依次编号为C1、C2…C80,即32C由前32个单位电容C1-C32组成,16C由C33-C48组成,冗余16C由C49-C64组成,以此类推,对输入电压采样之后进行转换,假设第i个输入电压Vin(i)=0.0391,根据传统逐次逼近模数转换器位循环的结果,32C、8C和C接VREFP,剩余电容接VREFN,即总共41个单位电容接VREFP,则电容循环位移量为41,紧接着,仍然对第i个输入电压进行转换,但是电容阵列发生循环移位,位移量为41,即32C由C42-C73组成,16C由最后7个电容C74-C80和最前面9个电容C1-C9共同组成,冗余16C由C10-C25组成,以此类推,重新排序之后的电容按照传统逐次逼近模数转换器二进制搜索算法进行位循环,假设转换完成之后,仍然41个单位电容接VREFP,则位移量仍为41,即在下一次转换时,32C由C3-C34组成,16C由C35-C50组成,以此类推,两次转换的数字码求平均得到最终对应Vin(i)的数字码,对第i个输入电压Vin(i)的转换完成之后进行下一次转换,假设下一个输入电压Vin(j)=0.0031,根据传统逐次逼近模数转换器位循环的结果,32C、8C接VREFP,剩余电容接VREFN,即总共40个单位电容接VREFP,则电容循环位移量为40,即在下一次转换时,32C由C43-C74组成,16C由最后6个电容C75-C80和最前面10个电容C1-C10共同组成,以此类推。Fig. 3 is the capacitance redundancy and cycle averaging method proposed by the present invention. On the basis of the traditional binary capacitor array Figure 3(a), insert redundant capacitor 16C (Figure 3(b)), and then split the binary capacitor array into unit capacitor arrays, which are numbered C1, C2...C80 from left to right , that is, 32C is composed of the first 32 unit capacitors C1-C32, 16C is composed of C33-C48, redundant 16C is composed of C49-C64, and so on, after sampling the input voltage, it is converted, assuming the i-th input voltage Vin( i)=0.0391, according to the result of the traditional successive approximation analog-to-digital converter bit cycle, 32C, 8C and C are connected to VREFP, and the remaining capacitors are connected to VREFN, that is, a total of 41 unit capacitors are connected to VREFP, and the displacement of the capacitor cycle is 41, followed by , the i-th input voltage is still converted, but the capacitor array is cyclically shifted, and the displacement is 41, that is, 32C is composed of C42-C73, and 16C is composed of the last 7 capacitors C74-C80 and the first 9 capacitors C1-C9 Composed together, the redundant 16C is composed of C10-C25, and so on. After the reordering, the capacitors are bit-circulated according to the traditional successive approximation analog-to-digital converter binary search algorithm. Assuming that after the conversion is completed, 41 unit capacitors are still connected to VREFP, then The displacement is still 41, that is, in the next conversion, 32C is composed of C3-C34, 16C is composed of C35-C50, and so on, and the digital codes of the two conversions are averaged to obtain the final digital code corresponding to Vin(i). After the conversion of the i-th input voltage Vin(i) is completed, the next conversion is performed. Assuming that the next input voltage Vin(j)=0.0031, according to the result of the traditional successive approximation analog-to-digital converter bit cycle, 32C and 8C are connected to VREFP, and the remaining The capacitor is connected to VREFN, that is, a total of 40 unit capacitors are connected to VREFP, and the capacitance cycle displacement is 40, that is, in the next conversion, 32C is composed of C43-C74, and 16C is composed of the last 6 capacitors C75-C80 and the first 10 capacitors C1 -C10 together form, and so on.
本发明的特点是在模拟域只需将二进制电容阵列拆分成单位电容之后进行冗余动态循环,这对于电路实现是很有利的。本发明提出一种新型的简单易实现的电容冗余循环平均技术,与其他电容误差校准方法相比,该方法具有校准电路简单、不影响电路工作速度以及对工作环境变化不敏感等优点。The feature of the present invention is that only the binary capacitor array needs to be split into unit capacitors in the analog domain to perform redundant dynamic circulation, which is very beneficial for circuit realization. The invention proposes a new simple and easy-to-implement capacitance redundant cycle averaging technology. Compared with other capacitance error calibration methods, the method has the advantages of simple calibration circuit, no influence on the working speed of the circuit, and insensitivity to changes in the working environment.
对传统以及本发明的14位电阻电容型逐次逼近模数转换器进行matlab仿真,无杂散动态范围SFDR仿真结果如图4所示,单位电容取值为100f,单位电容失配误差分别为0.001和0.002,蒙特卡洛仿真次数为500次。Carry out matlab simulation to the traditional and the 14-bit resistor-capacitor type successive approximation analog-to-digital converter of the present invention, the spurious-free dynamic range SFDR simulation result is shown in Figure 4, the value of the unit capacitance is 100f, and the unit capacitance mismatch error They are 0.001 and 0.002 respectively, and the number of Monte Carlo simulations is 500 times.
表1总结了传统电阻电容型逐次逼近模数转换器与本发明提出的电阻电容型逐次逼近模数转换器的SFDR蒙特卡洛仿真的性能对比。表1表明:相比传统电阻电容型逐次逼近模数转换器,当单位电容失配误差为0.001时,本发明将SFDR平均值提高了21.7dB,当单位电容失配误差为0.002时,本发明将SFDR平均值提高了22.2dB。Table 1 summarizes the performance comparison of the SFDR Monte Carlo simulation of the traditional resistor-capacitor successive approximation analog-to-digital converter and the resistor-capacitor successive approximation analog-digital converter proposed by the present invention. Table 1 shows that: compared with the traditional resistor-capacitor successive approximation analog-to-digital converter, when the unit capacitance mismatch error When the value is 0.001, the present invention improves the average value of SFDR by 21.7dB, when the unit capacitance mismatch error When the value is 0.002, the present invention increases the average value of SFDR by 22.2dB.
本发明针对传统电阻电容型逐次逼近模数转换器提出了一种新的电容冗余循环平均技术,只需要将电容拆分成单位电容,并进行冗余循环,就可实现线性度的优化,控制逻辑简单,硬件开销小,相比传统采用噪声整形技术或者校正算法来提高线性度的方法,本发明具有校准电路简单、不影响模数转换速度、对工作环境变化不敏感等特点。The present invention proposes a new capacitor redundant cycle averaging technology for traditional resistor-capacitor successive approximation analog-to-digital converters. It only needs to split the capacitor into unit capacitors and perform redundant cycles to achieve linearity optimization. The control logic is simple, and the hardware overhead is small. Compared with the traditional method of using noise shaping technology or correction algorithm to improve linearity, the present invention has the characteristics of simple calibration circuit, no influence on analog-to-digital conversion speed, and insensitivity to changes in the working environment.
表1:传统14位SAR ADC与本发明提出的14位SAR ADC的SFDR仿真对比Table 1: SFDR simulation comparison of traditional 14-bit SAR ADC and 14-bit SAR ADC proposed by the present invention
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