2023
DOI: 10.1039/d3ma00076a
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In situ fabrication and design of a novel electrochemical sensor based on the Ag3.84Sn3S8@rGO nanocomposite for competitive ultra-detection of metronidazole in human urine

Abstract: It is an indispensable demand to design an efficient technology for reducing contaminants in wastewater. Thus we have developed a novel nanocomposite catalyst by in-situ formation of non-stoichiometric Ag3.84Sn3S8 on...

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Cited by 3 publications
(1 citation statement)
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“…The fundamentals of this test involve the dependence of the electrochemical impedance on the experimental potential range, which can be converted to the capacitance. 75,76 The capacitance and the potential are related by the following equation:1/ C 2 = (2/ A 2 eεε 0 N D ) ( E − E FBP − kT / e )where, ‘ C ’ is the space-charge capacitance, ‘ A ’ is the area of the working electrode, ‘ e ’ corresponds to the electronic charge, ‘ ε ’ and ‘ε 0 ’ are the dielectric constants of the working electrode and the free space, respectively, ‘ N D ’ is the charge carrier density, ‘ E ’ is the working potential [against the standard calomel electrode (SCE)], ‘ E FBP ’ is the flat band potential (Fermi level), ‘ k ’ is the Boltzmann's constant and ‘ T ’ is the temperature. Here, we have performed this experiment at 1000 Hz.…”
Section: Resultsmentioning
confidence: 99%
“…The fundamentals of this test involve the dependence of the electrochemical impedance on the experimental potential range, which can be converted to the capacitance. 75,76 The capacitance and the potential are related by the following equation:1/ C 2 = (2/ A 2 eεε 0 N D ) ( E − E FBP − kT / e )where, ‘ C ’ is the space-charge capacitance, ‘ A ’ is the area of the working electrode, ‘ e ’ corresponds to the electronic charge, ‘ ε ’ and ‘ε 0 ’ are the dielectric constants of the working electrode and the free space, respectively, ‘ N D ’ is the charge carrier density, ‘ E ’ is the working potential [against the standard calomel electrode (SCE)], ‘ E FBP ’ is the flat band potential (Fermi level), ‘ k ’ is the Boltzmann's constant and ‘ T ’ is the temperature. Here, we have performed this experiment at 1000 Hz.…”
Section: Resultsmentioning
confidence: 99%