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Quantum measurement-based

The photostationary state composition for the benzophenone-sensitized isomerization of 2,4-hexadienes is given in Table 9.2. Table 9.3 gives the measured quantum yields for benzophenone-sensitized isomerization of 2,4-hexadienes along with the calculated quantum yields based on Eqs. (9.47)-(9.49) and the pss values given in Table 9.2. [Pg.499]

We now focus our attention on the presence of the unperturbed donor quantum yield, Qd, in the definition of R60 [Eq. (12.1)]. We have pointed out previously [1, 2] that xd appears both in the numerator and denominator of kt and, therefore, cancels out. In fact, xo is absent from the more fundamental expression representing the essence of the Forster relationship, namely the ratio of the rate of energy transfer, kt, to the radiative rate constant, kf [Eq. (12.3)]. Thus, this quantity can be expressed in the form of a simplified Forster constant we denote as rc. We propose that ro is better suited to FRET measurements based on acceptor ( donor) properties in that it avoids the arbitrary introduction into the definition of Ra of a quantity (i />) that can vary from one position to another in an unknown and indeterminate manner (for example due to changes in refractive index, [3]), and thereby bypasses the requirement for an estimation of E [Eq. (12.1)]. [Pg.487]

In the context of quantum-dot-based FRET, estimates of the efficiency as a function of the number of acceptors per QD provide replicate measurements of... [Pg.289]

As noted, the uniformity of the detector used to make absorption measurement and whether it is energy-based or Figure 5.3.5-2 CR Absorption spectmm of aqueous quantum-flux based should be determined. A major solutions of diethyl-2,2 -cyanine chloride at 25C (1) 1.3 x problem has occurred in psychophysically determiningthe 5M 1-3 x 10 3M (3)7.1 x 10 3M (4) 1.4 x 10... [Pg.32]

Once the mathematical formalism of theoretical matrix mechanics had been established, all players who contributed to its development, continued their collaboration, under the leadership of Niels Bohr in Copenhagen, to unravel the physical implications of the mathematical theory. This endeavour gained urgent impetus when an independent solution to the mechanics of quantum systems, based on a wave model, was published soon after by Erwin Schrodinger. A real dilemma was created when Schrodinger demonstrated the equivalence of the two approaches when defined as eigenvalue problems, despite the different philosophies which guided the development of the respective theories. The treasured assumption of matrix mechanics that only experimentally measurable observables should feature as variables of the theory clearly disqualified the unobservable wave function, which appears at the heart of wave mechanics. [Pg.89]

The reliability of high-dimensional quantum calculations based on ab initio potential energy surfaces is also demonstrated in Fig. 6, where the sticking probability of H2/Cu(l 0 0) obtained by sixdimensional wave packet calculations [32] is compared to experimental results derived from an analysis of adsorption and desorption experiments [27]. The measured experimental sticking probabilities and, via the principle of detailed balance, also desorption distributions had been fitted to the following analytical form of the vibrationally resolved sticking probability as a function of the kinetic energy ... [Pg.10]

This chapter deals with a quantum state-based approach to quantum measurements differing from dominant views exposed in standard quantum mechanics textbooks [1-3]. [Pg.50]

This is a moment of maximal difficulty to grasp. The material system that sustains the quantum state must be the same as the one detected at the end if the experiment is so designed. In between, it is the quantum state that describes the whereabouts of the system not as a localized material one but as presence at Fence space. It is here where one has to calculate quantum states for quantum measurements. Being infinite in number, they cover all possible behaviors. What is decisive is the presence of a Hilbert space that forces first calculations based on quantum states and at last, the laboratory requirement would impose, at the recording apparatus, the presence of the material system. [Pg.53]

Scully et al. [15] have suggested still one thought setup that taken together with the micromaser welcher Weg detector would permit testing some issues in the orthodox quantum measurement model. Here, we construct the quantum states for the cases presented in that paper and discuss some of the measuring alternatives. To this end we use the extended base set presented above. [Pg.95]

Figure 7 The vapor pressure and liquid-vapor coexistence curves (including estimated critical points) for methanethiol from simulation and experiment. The square symbols are obtained using the quantum-mechanical-based potential in simulation, the triangles from using the OPLS-UA potential, and the solid line shows the smoothed experimental data. The filled symbols are measured and estimated critical points (ref 22)... Figure 7 The vapor pressure and liquid-vapor coexistence curves (including estimated critical points) for methanethiol from simulation and experiment. The square symbols are obtained using the quantum-mechanical-based potential in simulation, the triangles from using the OPLS-UA potential, and the solid line shows the smoothed experimental data. The filled symbols are measured and estimated critical points (ref 22)...
To sum up, our treatment has elucidated the short-time dynamics of low-temperature MQT through time-modulated barriers. Current-bias modulation has been shown to imitate either frequent measurements or correlated perturbations of a decaying state, between successive impulses (shocks) [Fan-dau 1977 Ivlev 2002], Such modulation has been demonstrated to either enhance or suppress the MQT rate (causing the AZE or QZE, respectively). Remarkably, quantum gates based on JJ qubits [Averin 2000] or their atomic-condensate counterparts [Smerzi 1997 Anderson 1998 (a)] may benefit from the ability to suppress the decoherence due to MQT to the continuum. [Pg.622]

The development of QKD also stimulated the construction of high-quality random-number generators [183]. This is an important question, because to preserve the level of security, Alice s and Bob s choices of encoding and measurement bases and bit values must be truly random. Quantum generators based on the division of a weak photon flux at a beamsplitter seem to accomplish this task. [Pg.572]

In this section, wc lirst provide a quantum description ol NMR applicable to both CW and pulsed NMK measurements. 1 hen. we take a classical approach u> NMR and show how it provides a useful picture of ( W-NMR. FinalK. wc complete this section with a discussion of Fourier transform measurements based again on a classical picture. [Pg.499]

Often, pKa values are obtained through experimental measurement of associated and dissociated HA concentrations. Other situations exist, however, in which accurate measurements are difficult. Hence, theoretical prediction models were developed to calculate pK values in a variety of chemical systems by various computational techniques, including the classical method by Hammett (208) and Taft (209). the atom type-based pK prediction method (210). and the quantum chemistry-based pK prediction (211). The latter two methods, however, are more commonly used. [Pg.129]

B.P. Lanyon, P. Jurcevic, M. Zwerger, C. Hempel, E.A. Martinez, W. Dur, H.J. Briegel, R. Blatt, C.F. Roos, Measurement-based quantum computation with trapped ions. Phys. Rev. Lett. 111,210501 (2013). arXiv 1308.5102... [Pg.734]

Thus, the bonding eneigy measures the exchange effect, i.e, the repartition of electric chaiges based on the mutual spin orientation, according to the Pauli principle, being a quantum measure of Coulombian interaction. [Pg.462]

We propose a nuclear spin quantum computer based on magnetic resonance force microscopy (MRFM). It is shown that a MRFM single-electron spin measurement provides three essential requirements for quantum computation in solids (a) preparation of the ground-state, (b) one- and two-qubit quantum logic gates, and (c) a measurement of the final state. — G.P. Berman, G.D. Doolen, RC. Hammel, V.L Tsifrinovich [Rhys. Rev. B 61 (2000) 14694]... [Pg.221]


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