5,249 research outputs found

    \u3ci\u3eAb initio\u3c/i\u3e insight into the electrolysis of water on basal and edge (fullerene C\u3csub\u3e20\u3c/sub\u3e) surfaces of 4 Å single-walled carbon nanotubes

    Get PDF
    The extreme surface reactivity of 4 Å single-walled carbon nanotubes (SWCNTs) makes for a very promising catalytic material, however, controlling it experimentally has been found to be challenging. Here, we employ ab initio calculations to investigate the extent of surface reactivity and functionalization of 4 Å SWCNTs. We study the kinetics of water dissociation and adsorption on the surface of 4 Å SWCNTs with three different configurations: armchair (3,3), chiral (4,2) and zigzag (5,0). We reveal that out of three different configurations of 4 Å SWCNTs, the surface of tube (5,0) is the most reactive due to its small HOMO–LUMO gap. The dissociation of 1 H2O molecule into an OH/H pair on the surface of tube (5,0) has an adsorption energy of −0.43 eV and an activation energy barrier of 0.66 eV at 298.15 K in pure aqueous solution, which is less than 10% of the activation energy barrier of the same reaction without the catalyst present. The four steps of H+/e− transfer in the oxygen evolution reaction have also been studied on the surface of tube (5,0). The low overpotential of 0.38 V indicates that tube (5,0) has the highest potential efficiency among all studied carbon-based catalysts. We also reveal that the armchair edge of tube (5,0) is reconstructed into fullerene C20. The dangling bonds on the surface of fullerene C20 result in a more reactive surface than the basal surface of tube (5,0), however the catalytic ability was also inhibited in the later oxygen reduction processes

    A Robust Quantum Random Access Memory

    Full text link
    A "bucket brigade" architecture for a quantum random memory of N=2nN=2^n memory cells needs n(n+5)/2n(n+5)/2 times of quantum manipulation on control circuit nodes per memory call. Here we propose a scheme, in which only average n/2n/2 times manipulation is required to accomplish a memory call. This scheme may significantly decrease the time spent on a memory call and the average overall error rate per memory call. A physical implementation scheme for storing an arbitrary state in a selected memory cell followed by reading it out is discussed.Comment: 5 pages, 3 figure

    One-step implementation of multi-qubit conditional phase gating with nitrogen-vacancy centers coupled to a high-Q silica microsphere cavity

    Full text link
    The diamond nitrogen-vacancy (NV) center is an excellent candidate for quantum information processing, whereas entangling separate NV centers is still of great experimental challenge. We propose an one-step conditional phase flip with three NV centers coupled to a whispering-gallery mode cavity by virtue of the Raman transition and smart qubit encoding. As decoherence is much suppressed, our scheme could work for more qubits. The experimental feasibility is justified.Comment: 3 pages, 2 figures, Accepted by Appl. Phys. Let

    Proportionate Recursive Maximum Correntropy Criterion Adaptive Filtering Algorithms and their Performance Analysis

    Full text link
    The maximum correntropy criterion (MCC) has been employed to design outlier-robust adaptive filtering algorithms, among which the recursive MCC (RMCC) algorithm is a typical one. Motivated by the success of our recently proposed proportionate recursive least squares (PRLS) algorithm for sparse system identification, we propose to introduce the proportionate updating (PU) mechanism into the RMCC, leading to two sparsity-aware RMCC algorithms: the proportionate recursive MCC (PRMCC) algorithm and the combinational PRMCC (CPRMCC) algorithm. The CPRMCC is implemented as an adaptive convex combination of two PRMCC filters. For PRMCC, its stability condition and mean-square performance were analyzed. Based on the analysis, optimal parameter selection in nonstationary environments was obtained. Performance study of CPRMCC was also provided and showed that the CPRMCC performs at least as well as the better component PRMCC filter in steady state. Numerical simulations of sparse system identification corroborate the advantage of proposed algorithms as well as the validity of theoretical analysis

    Uncertainty Sentence Sampling by Virtual Adversarial Perturbation

    Full text link
    Active learning for sentence understanding attempts to reduce the annotation cost by identifying the most informative examples. Common methods for active learning use either uncertainty or diversity sampling in the pool-based scenario. In this work, to incorporate both predictive uncertainty and sample diversity, we propose Virtual Adversarial Perturbation for Active Learning (VAPAL) , an uncertainty-diversity combination framework, using virtual adversarial perturbation (Miyato et al., 2019) as model uncertainty representation. VAPAL consistently performs equally well or even better than the strong baselines on four sentence understanding datasets: AGNEWS, IMDB, PUBMED, and SST-2, offering a potential option for active learning on sentence understanding tasks

    Excited Heavy Quarkonium Production at the LHC through WW-Boson Decays

    Full text link
    Sizable amount of heavy-quarkonium events can be produced through WW-boson decays at the LHC. Such channels will provide a suitable platform to study the heavy-quarkonium properties. The "improved trace technology", which disposes the amplitude M{\cal M} at the amplitude-level, is helpful for deriving compact analytical results for complex processes. As an important new application, in addition to the production of the lower-level Fock states (QQˉ)[1S]>|(Q\bar{Q'})[1S]> and (QQˉ)[1P]>|(Q\bar{Q'})[1P]>, we make a further study on the production of higher-excited (QQˉ)>|(Q\bar{Q'})>-quarkonium Fock states (QQˉ)[2S]>|(Q\bar{Q'})[2S]>, (QQˉ)[3S]>|(Q\bar{Q'})[3S]> and (QQˉ)[2P]>|(Q\bar{Q'})[2P]>. Here (QQˉ)>|(Q\bar{Q'})> stands for the (ccˉ)>|(c\bar{c})>-charmonium, (cbˉ)>|(c\bar{b})>-quarkonium and (bbˉ)>|(b\bar{b})>-bottomonium respectively. We show that sizable amount of events for those higher-excited states can also be produced at the LHC. Therefore, we need to take them into consideration for a sound estimation.Comment: 7 pages, 9 figures and 6 tables. Typo errors are corrected, more discussions and two new figures have been adde

    Heavy Quarkonium Production at LHC through WW Boson Decays

    Full text link
    The production of the heavy (ccˉ)(c\bar{c})-quarkonium, (cbˉ)(c\bar{b})-quarkonium and (bbˉ)(b\bar{b})-quarkonium states ((QQˉ)(Q\bar{Q'})-quarkonium for short), via the W+W^+ semi-inclusive decays, has been systematically studied within the framework of the non-relativistic QCD. In addition to the two color-singlet SS-wave states, we also discuss the production of the four color-singlet PP-wave states (QQˉ)(1P1)1>|(Q\bar{Q'})(^1P_1)_{\bf 1}> and (QQˉ)(3PJ)1>(Q\bar{Q'})(^3P_J)_{\bf 1}> (with J=(1,2,3)J=(1,2,3)) together with the two color-octet components (QQˉ)(1S0)8>|(Q\bar{Q'})(^1S_0)_{\bf 8}> and (QQˉ)(3S1)8>|(Q\bar{Q'})(^3S_1)_{\bf 8}>. Improved trace technology is adopted to derive the simplified analytic expressions at the amplitude level, which shall be useful for dealing with the following cascade decay channels. At the LHC with the luminosity L1034cm2s1{\cal L}\propto 10^{34}cm^{-2}s^{-1} and the center-of-mass energy S=14\sqrt{S}=14 TeV, sizable heavy-quarkonium events can be produced through the W+W^+ boson decays, i.e. 2.57×1062.57\times10^6 ηc\eta_c, 2.65×1062.65\times10^6 J/ΨJ/\Psi and 2.40×1062.40\times10^6 PP-wave charmonium events per year can be obtained; and 1.01×1051.01\times10^5 BcB_c, 9.11×1049.11\times10^4 BcB^*_c and 3.16×1043.16\times10^4 PP-wave (cbˉ)(c\bar{b})-quarkonium events per year can be obtained. Main theoretical uncertainties have also been discussed. By adding the uncertainties caused by the quark masses in quadrature, we obtain ΓW+(ccˉ)+csˉ=524.8258.4+396.3\Gamma_{W^+\to (c\bar{c})+c\bar{s}} =524.8^{+396.3}_{-258.4} KeV, ΓW+(cbˉ)+bsˉ=13.53.29+4.73\Gamma_{W^+\to (c\bar{b})+b\bar{s}} =13.5^{+4.73}_{-3.29} KeV, ΓW+(cbˉ)+ccˉ=1.740.73+1.98\Gamma_{W^+\to (c\bar{b})+c\bar{c}}= 1.74^{+1.98}_{-0.73} KeV and ΓW+(bbˉ)+cbˉ=38.69.69+13.4\Gamma_{W^+\to (b\bar{b})+c\bar{b}}= 38.6^{+13.4}_{-9.69} eV.Comment: 24 pages, 12 figures. References updated. To be published in Phys.Rev. D. To match the published versio
    corecore