In this work a method is proposed and demonstrated for the analysis of the macrocyclic lactones abamectin, doramectin, eprinomectin, ivermectin and moxidectin in bovine milk by liquid chromatography coupled to mass spectrometry (LC-MS/MS)... more
In this work a method is proposed and demonstrated for the analysis of the macrocyclic lactones abamectin, doramectin, eprinomectin, ivermectin and moxidectin in bovine milk by liquid chromatography coupled to mass spectrometry (LC-MS/MS) and liquid chromatography with fluorescence detection (LC-FL). The method is based on liquid-liquid extraction followed by a low temperature purification (LLE-LTP) step. Moreover, the proposed method was validated according to the Commission Decision 2002/657/EC, using LC-MS/MS and LC-FL for confirmatory and quantitative analysis, respectively. For LC-MS/MS the recovery rates observed ranged from 101.2 to 141.6% with coefficient of variation from 2.6 to 19.8%. For LC-FL the recovery rates observed ranged from 100.2 to 105% and coefficient of variations from 2.9 to 8.8%. Matrix effects were negligible due to the low temperature purification step. The quantification limits were far below the maximum limits established by regulations of all countries consulted. The proposed method proved to be simple, easy, and adequate for high-throughput analysis of a large number of samples per day at low cost.
Recently, Griess and Serwer (1998. Biophys. J. 74:A71) showed that it was possible to use trapping electrophoresis and unbiased but asymmetrical electric field pulses to build a correlation ratchet that would allow the efficient... more
Recently, Griess and Serwer (1998. Biophys. J. 74:A71) showed that it was possible to use trapping electrophoresis and unbiased but asymmetrical electric field pulses to build a correlation ratchet that would allow the efficient separation of naked DNAs from identical DNAs that form a complex with a bulky object such as a protein. Here we present a theoretical investigation of this novel macromolecular separation process. We start by looking at the general features of this electrophoretic ratchet mechanism in the zero-frequency limit. We then examine the effects of finite frequencies on velocity and diffusion. Finally, we use the biased reptation model and computer simulations to understand the band-broadening processes. Our study establishes the main experimental regimes that can provide good resolution for specific applications.
- by Rodrigo Hoff and +1
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- Engineering, Technology, Mass Spectrometry, European Union
The performance of fluorescence detectors in capillary electrophoresis is maximized when the excitation light intensity is modulated in time with optimal frequencies. This is especially true when photomultiplier tubes are used to detect... more
The performance of fluorescence detectors in capillary electrophoresis is maximized when the excitation light intensity is modulated in time with optimal frequencies. This is especially true when photomultiplier tubes are used to detect the fluorescent light. The photomultiplier tube amplified raw output signal can in principle be captured directly by a personal computer sound card (PCSC) and processed by a lock-in emulated by software. This possibility is demonstrated in the present work and the performance of this new setup is compared with a traditional data acquisition system. The results obtained with this "PCSC and lock-in emulated by software" were of the same quality or even better compared to that obtained by conventional time integrators (Boxcars) and data acquisition boards. With PCSC the limits of detection (LOD) found for both naphthalene-2,3-dicarboxaldehyde-derivatized tyrosine and alanine were 3.3 and 3.5fmol (injection of 5nL of samples at 0.66 and 0.70micromol/L), respectively. This is at least three times better compared to conventional systems when light emitting diodes (LEDs) are used as the excitation source in fluorescence detectors. The PCSC linear response range was also larger compared to conventional data acquisition boards. This scheme showed to be a practical and convenient alternative of data acquisition and signal processing for detection systems used in capillary electrophoresis.
We propose physical interpretations, also valid for temperatures different from zero, for stochastic methods which have been developed recently to describe the evolution of a quantum system interacting with a reservoir. As opposed to the... more
We propose physical interpretations, also valid for temperatures different from zero, for stochastic methods which have been developed recently to describe the evolution of a quantum system interacting with a reservoir. As opposed to the usual reduced density operator approach, which refers to ensemble averages, these methods deal with the dynamics of single realizations, and involve the solution of stochastic Schrödinger equations. These procedures have been shown to be completely equivalent to the master equation approach when ensemble averages are taken over many realizations. We show that these techniques are not only convenient mathematical tools for dissipative systems, but may actually correspond to concrete physical processes, for any temperature of the reservoir. We consider a mode of the electromagnetic field in a cavity interacting with a beam of two- or three-level atoms, the field mode playing the role of a small system and the atomic beam standing for a reservoir at finite temperature, the interaction between them being given by the Jaynes-Cummings model. We show that the evolution of the field states, under continuous monitoring of the state of the atoms which leave the cavity, can be described in terms of either the Monte Carlo wavefunction (quantum jump) method or a stochastic Schrödinger equation, depending on the system configuration. We also show that the Monte Carlo wavefunction approach leads, for finite temperatures, to localization into jumping Fock states, while the diffusion equation method leads to localization into states with a diffusing average photon number, which for sufficiently small temperatures are close approximations to mildly squeezed states. We prove analytically that, in the quantum jump situation, the system evolves in the mean towards a Fock state, even if an infinite number of photon-number amplitudes is present in the initial state.
Analytical instruments able to provide extremely high sensitivities, separation efficiencies, and peak capacities are important for both applied sciences and basic research. It is even more interesting if this can be achieved within... more
Analytical instruments able to provide extremely high sensitivities, separation efficiencies, and peak capacities are important for both applied sciences and basic research. It is even more interesting if this can be achieved within organic, aqueous, and physiological solutions without restricting the operation parameters, such as buffer pH, temperature, ionic strength, and background electrolyte composition.
Toroidal capillary electrophoresis offers this potential, as was recently proposed and demonstrated. In this platform, the analytes perform continuous round trips inside a fused-silica capillary having a torus-like shape. In the present work, the equations of the number of plates and peak capacity are deduced when on-column cyclic thermal band compression is applied. They are expressed as a function of the number
of turns performed by the analyte, axial length of the toroid, number of microholes (reservoirs), compression factor, number of compression events performed per turn, and applied voltage. It was found that the variances of the bands reach a steady state, regardless of the number of dispersion mechanisms present. Consequently, the number of theoretical plates grows indefinitely as the square of time. The expression of peak capacity shows a well-defined limiting value that remains constant over time.
DOI: 10.1002/jssc.201800099
Toroidal capillary electrophoresis offers this potential, as was recently proposed and demonstrated. In this platform, the analytes perform continuous round trips inside a fused-silica capillary having a torus-like shape. In the present work, the equations of the number of plates and peak capacity are deduced when on-column cyclic thermal band compression is applied. They are expressed as a function of the number
of turns performed by the analyte, axial length of the toroid, number of microholes (reservoirs), compression factor, number of compression events performed per turn, and applied voltage. It was found that the variances of the bands reach a steady state, regardless of the number of dispersion mechanisms present. Consequently, the number of theoretical plates grows indefinitely as the square of time. The expression of peak capacity shows a well-defined limiting value that remains constant over time.
DOI: 10.1002/jssc.201800099
- by Tarso Kist
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