Fully differential leapfrog implementation for high-pass ladder filters

Hu Bao , Haidan Zhang , Qingwei Shi , Jianfu Teng

Transactions of Tianjin University ›› 2010, Vol. 16 ›› Issue (2) : 114 -117.

PDF
Transactions of Tianjin University ›› 2010, Vol. 16 ›› Issue (2) : 114 -117. DOI: 10.1007/s12209-010-0020-7
Article

Fully differential leapfrog implementation for high-pass ladder filters

Author information +
History +
PDF

Abstract

This paper presents a novel leapfrog signal flow graph (SFG) implementation by fully differential Op amp integrators, which combines low sensitivity, high dynamic range with simple circuit configuration. The direct SFG simulation and leapfrog SFG simulation can yield integrator-based structures likewise, but both of them will lead to higher circuit complexity, noise density and sensitivity. Three Butterworth 5-order high-pass filters with a pass band edge frequency of 1.778 kHz are designed based on different SFGs. From the example, the noise density of the simplest leapfrog configuration is approximately 0.4 nV/Hz1/2 lower than those of the other two in the stop band, and shows the best noise density in the pass band. The sensitivity densities of two types of leapfrog filters are approximately equivalent, while that of the direct SFG simulation filter is much higher. However, the pass band response of the simplest configuration is not as good as those of the other two because of two parasitic zeros (at 708 kHz, −31.6 dB and 1.59 MHz, −20.55 dB) and a parasitic pole (at 4.57 MHz, 45.5 dB).

Keywords

active filter / analog circuit / integrated circuit

Cite this article

Download citation ▾
Hu Bao, Haidan Zhang, Qingwei Shi, Jianfu Teng. Fully differential leapfrog implementation for high-pass ladder filters. Transactions of Tianjin University, 2010, 16(2): 114-117 DOI:10.1007/s12209-010-0020-7

登录浏览全文

4963

注册一个新账户 忘记密码

References

[1]

Su K. Analog Filters[M]. 2002, Norwell, MA: Kluwer.

[2]

Schaumann R., Ghausi M. S., Laker K. R. Design of Analog Filters, Passive, Active RC, and Switched Capacitor[M]. 1990, Englewood Cliff, NJ: Prentice-Hall.

[3]

Schaumann R., Valkenburg M. A. V. Design of Active Filters[M]. 2001, New York: Oxford University Press.

[4]

Girling F. E. J., Good E. F. Active filters. Part 12: The leapfrog or active ladder synthesis[J]. Wireless World, 1970, 76(7): 341-345.

[5]

Frost C, Levy G, Allison B. A CMOS 2-MHz selfcalibrating band pass filter for personal area networks[C]. In: ISCAS. Bangkok, Thailand, 2003. 485–488.

[6]

Harrison J., Weste N. 350-MHz Op amp-RC filter in 0. 18 μm CMOS[J]. Electronic Letter, 2002, 38(6): 259-260.

[7]

Brackett P., Sedra A. Direct SFG simulation of LC ladder filters with applications to active filter design[J]. IEEE Transactions on Circuits and Systems, 1976, 23(2): 61-67.

[8]

Guzinski M. Signal flow graph structure of high-pass filter useful for OTA-C[C]. In: IEEE The 39th Midwest Symposium on Circuits and Systems. Ames, Iowa, 1996. 929–932.

[9]

Sun Yichuang. Synthesis of leap-frog multiple-loop feedback OTA-C filters[J]. IEEE Transactions on Circuits and Systems, 2006, 53(9): 961-965.

[10]

Shi W., Han Qingquan. Fully differential leap-frog filter based on multiple output current conveyors[J]. Chinese Journal of Communication, 2000, 21(2): 30-32.

[11]

Su H. W., Sun Y. Performance analysis and comparison of multiple loop feedback OTA-C filters[J]. Circuits, System and Computer, 2005, 14(4): 44-49.

[12]

Song S., Yan Guoping. Nth order current mode leapfrog-type filter design based on CCCII[J]. Journal of Yunnan University, 2009, 31(2): 129-134.

[13]

Wang C., Luo Songjiang. Design of any order logdomain filters based on the signal flow graph[J]. Journal of Circuits and Systems, 2008, 13(6): 114-118.

[14]

Zuo B., Chen X., Yao Yao. Derivation of active filter based on 3rd-generation current conveyor[J]. Microelectronics, 2009, 39(2): 178-180.

[15]

Koziel S., Schaumann R. Continuous-time active-RC filter model for computer-aided design and optimization[J]. IEEE Transactions on Circuits and Systems, 2005, 52(7): 1292-1301.

AI Summary AI Mindmap
PDF

132

Accesses

0

Citation

Detail

Sections
Recommended

AI思维导图

/