Academia.edu no longer supports Internet Explorer.
To browse Academia.edu and the wider internet faster and more securely, please take a few seconds to upgrade your browser.
…
14 pages
1 file
A.C. Bridges are essential circuits used for the precision measurement of AC resistance, capacitance, and inductance, employing alternating current in their operation. Unlike direct-current circuits, where balance requires equality in resistance, these circuits incorporate both magnitude and phase balance in their measurements due to the reactive components introduced by capacitance and inductance.
IEEE Transactions on Instrumentation and Measurement, 2010
This paper proposes an automatic digital ac bridgebalance technique, which is fast and suitable for high-frequency phase and impedance measurement. Digital ac bridges are balanced by leastmean-square algorithms in the feedback path. This traditional heuristic method is less efficient to converge to the balance point of the digital ac bridge unless certain parameters are appropriately selected. In this paper, a simple method has been proposed, in which balance parameters can be analytically computed by a microcontroller and a corrective action is fed to the digital bridge to achieve null. The technique has four stages of measurement to compute to reach bridge balance without any iteration. This method has a promising potential in the development of accurate miniaturized seamlessly frequency-adjustable eddy-current nondestructive test instruments. Simulation examples, along with the experimental results, are shown in this paper to emphasize the accuracy and reliability of this technique.
IEEE Transactions on Instrumentation and Measurement, 2001
An automatic ac bridge method employing the principle of balancing by means of a stochastic gradient search algorithm is presented. Among the various gradient search techniques, the Widrow-Hoff least mean square (LMS) technique has been chosen as it involves a low computational burden. The LMS algorithm has been used by the authors for the operation of an ac bridge operating with continuous variables. The relevant operation has been verified by simulation; it can also measure negative impedance. A relation has been established between parameters to be used in the LMS algorithm for discrete and continuous versions of the bridge. The balance convergence time for a relatively simple form of the LMS bridge, namely, the R-R type bridge, has been theoretically established and experimentally verified both by simulation and real-time implementation. The frequency response of the LMS algorithm has also been determined.
Measurement Techniques, 2013
A high-precision transformer bridge for the measurement of capacitance and loss-angle tangent over wide dynamic and frequency ranges is described. The bridge construction is based on the principle of variational calibration, which enables us to exclude the effect of the error sources on the measurement results. The principal measurement error of the capacitance does not exceed 10 -6 .
Sensors & Transducers, 2009
The Q factor of a coil can be measured by measuring accurately the inductance and effective resistance of the coil for a specific signal. The inductance of an inductive coil is generally measured by usual inductive circuit like Maxwell-Wein Bridge, Hay Bridge etc. which suffer from error due to stray capacitance between bridge nodal point and ground and stray inductance of the inductive coil. The conventional Wagner Earth Technique is not suitable for continuous measurement. In the present paper, a modified operational amplifier based Maxwell-Wein Bridge measurement technique has been proposed in which stray capacitance and stray inductance are minimized. The experiment is done for different value of known inductance & Q factor for a specific signal. The linear characteristic with a good repeatability, linearity and variable sensitivity has been described.
Accuracy measures of open circuit transfer functions of the arbitrary variable arm resistances of the bridge supplied by current or voltage, are presented. It includes the singular form of these measures introduced before in (1), (6) and also the new double form approach. Equations for measures of unbalanced bridges of equal arm resistances in balance and with sensors of variable resistances in four arms, in two arms or in one arm are given in Table 3. Some conclusions are formulated.
Measurement, 2013
The paper describes an automatic autotransformer bridge for comparison of the impedances (ca-pacitance, resistance, inductance etc) over a wide range of values. The proposed bridge structure and algorithm, as well as processing of the two unbalance signals, eliminates the influence of the cable im-pedance on the measurements results. The autotransformer bridge uses only one inductive divider for a wide range of measurements. Automation of the measurement is based on a variational method of the precise bridge unbalance determination. This simplifies the bridge inductive divider and twice reduces the number of its digits without decreasing of the automatic bridge accuracy. The bridge measurement uncertainty on main ranges is better than 1 ppm; the sensitivity is better than 0.01 ppm.
Loading Preview
Sorry, preview is currently unavailable. You can download the paper by clicking the button above.
Electrical Engineering, 1962
Elektronika ir Elektrotechnika, 2016
Metrologia, 2018
The Moldavian Journal of the Physical Sciences, 2021
Measurement Techniques - MEAS TECH-ENGL TR, 1991
2005 IEEE Instrumentationand Measurement Technology Conference Proceedings, 2005
29th Conference on Precision Electromagnetic Measurements (CPEM 2014), 2014