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Arrival time distribution

Finally, tlie ability to optically address single molecules is enabling some beautiful experiments in quantum optics. The non-Poissonian photon arrival time distributions expected tlieoretically for single molecules have been observed directly, botli antibunching at short times [112] and bunching on longer time scales [6, 112 and 113]. The fluorescence excitation spectra of single molecules bound to spherical microcavities have been examined as a probe... [Pg.2495]

Figure 19 A comparison of the experimental and calculated arrival time distributions for T4FC, T4R-Na and P4FC poly(olefins). Reproduced with permission from Bushnell et al. [117], Figure 6. Copyright (2004) American Chemical Society. Figure 19 A comparison of the experimental and calculated arrival time distributions for T4FC, T4R-Na and P4FC poly(olefins). Reproduced with permission from Bushnell et al. [117], Figure 6. Copyright (2004) American Chemical Society.
Fig. 5. a Mass spectra of l-serine obtained after ions spent -200 ps in the drift cell at the temperature indicated. With increasing temperature first the trimer (ser)3H+ and then the dimer (ser)2H+ disappear from the spectrum Relative intensities of peaks corresponding to sodiated species (marked with ) are not reproducible, b 334 K ion arrival time distribution (ATD) of dimer ions exiting the cell (m/z=211). c 464 K ATD of serine monomer (m/z=106)... [Pg.219]

Fitting theoretical ion arrival time distributions to the experimental data where the rate constant for dissociation is the only adjustable parameter yields the Arrhenius plot shown in Fig. 7. The resulting dimer binding energy is 30 kcal mol-1 and the pre-exponential factor is 1017 s 1. [Pg.220]

Fig. 8. Ion arrival time distributions of the sodiated PET trimer. The closed and open geometries (see Fig. 9) interconvert rapidly at 300 K (/e/f), but are frozen out at 80 K (right)... Fig. 8. Ion arrival time distributions of the sodiated PET trimer. The closed and open geometries (see Fig. 9) interconvert rapidly at 300 K (/e/f), but are frozen out at 80 K (right)...
Fig. 11a,b. Ion arrival time distributions of charge states +7 and -7 of the calcium-free protein calmodulin (T=300 K,p=4.9 torr, VD=90 V, drift length 4.5 cm). For +7 two distinctly different families of structures are present, one with larger cross sections (main peak) and one with smaller cross sections (shoulder to the left). The broad peak for -7 indicates an even distribution of structures with smaller and larger cross sections... [Pg.226]

Fig. 1.16) [118]. The dodecamer Aui2 is the only cluster size that shows two different peaks in the arrival time distribution as can be seen from the inset in Fig. 1.22. This indicates the presence of two isomers with largely different cross sections in this case. The cross section of isomer B (Fig. 1.22) is in line with a planar structure, while the cross section of isomer A is almost identical to that of Aui2, which interestingly represents a segment of the gold bulk structure [117], and therefore corresponds to a 3D geometry [118]. Fig. 1.16) [118]. The dodecamer Aui2 is the only cluster size that shows two different peaks in the arrival time distribution as can be seen from the inset in Fig. 1.22. This indicates the presence of two isomers with largely different cross sections in this case. The cross section of isomer B (Fig. 1.22) is in line with a planar structure, while the cross section of isomer A is almost identical to that of Aui2, which interestingly represents a segment of the gold bulk structure [117], and therefore corresponds to a 3D geometry [118].
Since the velocity distribution of the sampled oxygen appears to be approximately independent of the time at which it was sampled, we can safely assume that this is also the case for methane. If we assume that the arrival time distribution for methane is approximately the same as that for oxygen except for the difference in the masses, the time scales of the methane measurement shown in... [Pg.216]

Since the survival probability may be ditficult to measure, some decay analyses discuss other quantities, such as the nonescape probability from a region of space [57, 58], the probability density at chosen points of space [25, 59, 60], the flux [61-63], and the arrival time [64]. For initially localized wave packets, there is no major discrepancy between survival probability and the nonescape probability [3, 57, 59, 65-67]. Examination of densities, fluxes, or arrival time distributions may be interesting since a new variable is introduced (we shall see later some applications), but at the price of losing the simplicity and directness of the survival probability. [Pg.489]

In [34], Chen and Simchi-Levi consider the infinite horizon model with stationary parameters and general demand processes. They show that in this case, the (s, 5, p) policy identified by Thomas is optimal under both the average and discounted expected profit criteria. They further consider the problem with continuous inventory review in [35], and show that a stationary (s, S,p) policy is optimal for both the discounted and average proft models with general demand functions and general inter-arrival time distribution. [Pg.349]

FIGURE 14.9 Schematic of the experimental setup. A pulsed beam of OH radicals is produced via ArF-laser photodissociation of HNO3 seeded in a heavy carrier gas. The molecular beam passes through a skimmer, hexapole, and Stark decelerator into the detection region. State-selective laser-induced fluorescence (LIF) detection is used to measure the arrival time distribution of the OH(7 = 3/2) radicals in the detection zone. (From van de Meerakker, S.Y.T. et al., Annu. Rev. Chem., 57, 159-190, 2006. Copyright (2006) Annual Reviews www.annualreviews.org. With permission.)... [Pg.523]

The Method Ions generated in the ion source are injected into a drift cell with helium at a pressure of several millibar and pulled through the gas cloud with a weak electric field. The larger the collision cross-section of the ion, the slower the ions travel. From the arrival time distribution, the collision cross-section can be calculated and compared to theoretical calculations on different structures. Multimodal arrival time distributions may indicate different structures to exist simultaneously. [Pg.412]

Procedure Generate serine octamer ions in the ESI ion source mass-select ion of interest -> inject package of ions into the drift tube detect ions exiting the drift tube and record their arrival time distribution calculate collision cross-section compare experimental cross-section with theoretical ones calculated for putative structures. [Pg.412]

Typical data for a 2D IM-MS separation are presented in Fig. 21.3 for the separation of lipids and oligonucleotides. Conformation space data (Fig. 21.3a) are termed such because they represent biomolecular structure, or conformation, as a function of m/z (see Note 3). An integrated mass spectrum over all arrival time distributions is shown in Fig. 21.3b, which is what would be observed in the absence of IM. An integrated IM arrival time... [Pg.369]

To perform the calculations as described in Section 1.2.1 (e.g., equation [4]) the arrival time distribution must be corrected for time spent in regions outside of the drift cell (i.e., time spent traversing from the MALDI plate into the drift cell, in skimming and differential pumping regions, and ion optic regions prior to the source of the TOFMS). This will result in the drift time (ta) of the ions within the IM drift cell used in the calculation of collision cross section ... [Pg.378]

Presentation of 3D conformation space data (IM arrival time distribution, m/z, signal intensity) is typically projected with false coloring or gray scale representing signal intensity to project 3D data in a 2D plot. [Pg.379]


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Arrival time

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