Abstract:A low noise transimpedance amplifier (TIA) is used in radiation detectors to transform the current pulse produced by a photo-sensitive device into an output voltage pulse with a specified amplitude and shape. We consider here the specifications of a PET (positron emission tomography) system. We review the traditional approach, feedback TIA, using an operational amplifier with feedback, and we investigate two alternative circuits: the common-gate TIA, and the regulated cascode TIA. We derive the transimpedance … Show more
“…The transfer function (see (8), (15b), (15c) or (22) in [1]) (1) can be rewritten following the notation used in [2] and [3]: (2) where , and and is the input referred noise voltage source of the opamp. Note that and are the pole-frequency and pole-Q of the realized transfer function.…”
Section: Output Noise Estimationmentioning
confidence: 99%
“…The rms output amplifier noise can be obtained from (2) using (3) as (4) which can be seen to be same as (10) in [1].…”
Section: Output Noise Estimationmentioning
confidence: 99%
“…In this comment, we point out that closed-form expressions for estimating the noise transfer function of a general biquadratic transfer function are available in literature [2], [3]. A straightforward application of these to the desired transfer functions for estimating the output noise is shown to yield closed form expression for output noise for the circuits considered in [1]. The contribution of the noise of the resistor is also compared with that due to opamp noise…”
Section: Introductionmentioning
confidence: 99%
“…Recently, Oliveira et al [1] have derived closed form expressions for the rms output noise voltage of several types of transimpedance amplifiers for radiation detectors. They consider the effect of finite bandwidth of the opamp which results in a second-order noise transfer function corresponding to the input referred noise of the opamp.…”
Section: Introductionmentioning
confidence: 99%
“…They consider the effect of finite bandwidth of the opamp which results in a second-order noise transfer function corresponding to the input referred noise of the opamp. In Appendix A in [1], they have presented a complete derivation of the output noise of a system with two real poles and one zero, which was used to compare the various transimpedance amplifier topologies. In this comment, we point out that closed-form expressions for estimating the noise transfer function of a general biquadratic transfer function are available in literature [2], [3].…”
In this comment, the previous results on the closed form expressions for rms output noise voltage of second-order active filters are brought to the attention of the reader.
“…The transfer function (see (8), (15b), (15c) or (22) in [1]) (1) can be rewritten following the notation used in [2] and [3]: (2) where , and and is the input referred noise voltage source of the opamp. Note that and are the pole-frequency and pole-Q of the realized transfer function.…”
Section: Output Noise Estimationmentioning
confidence: 99%
“…The rms output amplifier noise can be obtained from (2) using (3) as (4) which can be seen to be same as (10) in [1].…”
Section: Output Noise Estimationmentioning
confidence: 99%
“…In this comment, we point out that closed-form expressions for estimating the noise transfer function of a general biquadratic transfer function are available in literature [2], [3]. A straightforward application of these to the desired transfer functions for estimating the output noise is shown to yield closed form expression for output noise for the circuits considered in [1]. The contribution of the noise of the resistor is also compared with that due to opamp noise…”
Section: Introductionmentioning
confidence: 99%
“…Recently, Oliveira et al [1] have derived closed form expressions for the rms output noise voltage of several types of transimpedance amplifiers for radiation detectors. They consider the effect of finite bandwidth of the opamp which results in a second-order noise transfer function corresponding to the input referred noise of the opamp.…”
Section: Introductionmentioning
confidence: 99%
“…They consider the effect of finite bandwidth of the opamp which results in a second-order noise transfer function corresponding to the input referred noise of the opamp. In Appendix A in [1], they have presented a complete derivation of the output noise of a system with two real poles and one zero, which was used to compare the various transimpedance amplifier topologies. In this comment, we point out that closed-form expressions for estimating the noise transfer function of a general biquadratic transfer function are available in literature [2], [3].…”
In this comment, the previous results on the closed form expressions for rms output noise voltage of second-order active filters are brought to the attention of the reader.
scite is a Brooklyn-based organization that helps researchers better discover and understand research articles through Smart Citations–citations that display the context of the citation and describe whether the article provides supporting or contrasting evidence. scite is used by students and researchers from around the world and is funded in part by the National Science Foundation and the National Institute on Drug Abuse of the National Institutes of Health.