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Sensitivity enhancement and spectral editing of quadrupolar nuclei in solid state NMR.

机译:固态NMR中四极核的灵敏度增强和光谱编辑。

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The problem of poor resolution in Solid State NMR has been greatly improved by first- and second-order line-narrowing techniques, such as MAS (1958), DOR (1988), DAS (1988), MQ-MAS (1995), and ST-MAS (2000). The problem of poor sensitivity in Solid State NMR, however, continues to be a subject of ongoing research. A new approach for enhancing NMR sensitivity of the central transition of half-integer quadrupolar nuclei is presented in this thesis. This new scheme is called Rotor Assisted Population Transfer (RAPT), and enhances the central transition by a factor of I + 1/2 as a result of a selective saturation of the satellite transitions during magic-angle spinning (MAS). Most importantly, we find no significant anisotropic lineshape distortion using RAPT, as a saturation of all crystalline in polycrystalline sample during MAS has been achieved.; The original RAPT pulse sequence has been improved by replacing the on-resonance square pulse train with alternating off-resonance Gaussian pulse train. This improvement overcomes a number of shortcomings of the on-resonance square pulse sequence. Off-resonance excitation surmounts the need for fast phase shifting and higher rf field strengths. It also allows us to explore a wider range of frequency offsets. The use of Gaussian pulses instead of square pulses also improves the selectivity of satellite excitation. The new approach has been investigated for several quadrupolar nuclei, including 87Rb in polycrystalline RbClO4, 27Al in VPI-5, and 93Nb in polycrystalline NaNbO3 with enhancement factors of 2.0, 2.6, and 3.0, respectively.; When applied to higher spin nuclei the RAPT sensitivity enhancement are less than the ideal value, I + 1/2. The origins of the RAPT experimental shortcomings are discussed and new scheme that improves the RAPT efficiencies for higher spin nuclei is proposed. This new approach employs the fact that there is more central transition sensitivity enhancement that can be obtained from the outer satellite even after perfect RAPT. Thus, it is possible to get a greater sensitivity gain by performing RAPT-enhanced experiments multiple times before the recycle delay. A factor of 2.73 and 4.94 sensitivity enhancements has been achieved for 27Al in polycrystalline Albite (NaSi3AlO8) and 93Nb in polycrystalline NaNbO3 by using Multi-RAPT.; In the last section of the thesis, a simple and fast method of measuring quadrupolar coupling constants of half-integer quadrupolar nuclei by using RAPT is discussed. With this approach, we obtain the bandwidth and sensitivity advantages of a second-order method while retaining the Cq measurement precision of a first-order method. Additionally, two approaches using RAPT for selective suppression and discrimination of Solid State NMR of half-integer quadrupolar nuclei based on their quadrupolar coupling constants are proposed. Two 87Rb sites in polycrystalline Rb2SO 4, three 87Rb sites in the mixture of Rb2SO 4 and RbClO4, and three 27Al sites in VPI-5 have been used to demonstrate these new approaches.
机译:固态NMR分辨率差的问题已通过一阶和二阶线窄化技术得到了极大改善,例如MAS(1958),DOR(1988),DAS(1988),MQ-MAS(1995)和ST-MAS(2000)。然而,固态NMR灵敏度差的问题仍然是正在进行的研究的主题。本文提出了一种提高半整数四极核中心跃迁的NMR敏感性的新方法。这种新方案称为转子辅助人口转移(RAPT),由于魔角旋转过程中卫星过渡的选择性饱和,中心过渡增加了 I + 1/2倍。 (MAS)。最重要的是,我们发现使用RAPT不会引起明显的各向异性线形畸变,因为在MAS期间多晶样品中的所有晶体已经达到饱和。原始RAPT脉冲序列已通过用交替的非共振高斯脉冲序列代替共振矩形脉冲序列而得到改善。这种改进克服了共振矩形脉冲序列的许多缺点。失谐激励克服了对快速相移和更高射频场强的需求。它还使我们能够探索更宽范围的频率偏移。使用高斯脉冲代替方波脉冲还可以提高卫星激励的选择性。已经研究了该新方法用于几个四极核,包括多晶RbClO 4 中的 87 Rb,VPI-5中的 27 Al和 3 中的> 93 Nb分别具有2.0、2.6和3.0的增强因子。当应用于更高的自旋核时,RAPT灵敏度增强值小于理想值 I + 1/2。讨论了RAPT实验缺陷的根源,并提出了提高高自旋核RAPT效率的新方案。这种新方法利用了这样一个事实,即即使经过完美的RAPT,也可以从外部卫星获得更多的中心过渡灵敏度增强。因此,可以通过在循环延迟之前多次执行RAPT增强的实验来获得更高的灵敏度增益。对 27 Al多晶Albite(NaSi 3 AlO 8 )和 93 <使用Multi-RAPT在多晶NaNbO 3 中的/ super> Nb。在论文的最后部分,讨论了一种使用RAPT测量半整数四极核的四极耦合常数的简便方法。通过这种方法,我们在保持一阶方法的 C q 测量精度的同时,获得了二阶方法的带宽和灵敏度优势。此外,提出了两种使用RAPT选择性抑制和识别基于半整数四极核的四极耦合常数的固态NMR的方法。多晶Rb 2 SO 4 中的两个 87 Rb位点,Rb 87 Rb位点VPI-5中的> 2 SO 4 和RbClO 4 以及三个 27 Al位点已用于证明这些新方法。

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