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Enzyme Catalysis: Transition Structures and Quantum Dynamical Aspects: Modeling Rubisco's Oxygenation and Carboxylation Mechanisms

机译:酶催化:过渡结构和量子动力学方面:建模Rubisco的氧化和羧基化机理

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Quantum dynamics is introduced with the help of molecular states (MS) for systems decomposable into n electrons and N nuclei. These states, when projected onto the electronic and nuclear configuration spaces, r and R, respectively, are represented as products of electronic and nuclear wave functions of the type #PHI#_k(r; #alpha#_k~°)#CHI#_kj(R; #alpha#_k~°). The 3N coordinates #akpha#_k~°are the positions of positive charges in real space that are equivalent to the nuclear charges. The stationary geometry is derived from quantum chemical analytical gradient optimization procedures. The set {#PHI#_k(r; #alpha#_k~°)#CHI#_kj(R;#alpha#_k~°)} is assumed to contain all cluster partitioning including corresponding asymptotic states. These MSs provide a basis to represent a quantum state as a particular linear superposition. Quantum states are (row) vectors in a dual space whose components are the complex coefficients in the linear superposition of MSs. A reactive system is represented in the direct product space of the MS and surrounding medium: |MS> direct X |E>. The surrounding basis states {|E>} may be other molecular state systems (protein, solvent) or electromagnetic fields. A chemical reactions represented as a time evolution of vectors in the dual space driven by the interaction with an energy source or sink system. A theory of catalysis is constructed on this new basis for which the protein-substrate interaction operator drives the quantum changes of state. The chemical reaction catalyzed by rubisco is examined and used to introduce the theoretical scheme. The mechanism of carboxylation and oxygenation expressed as sets of transition structures is discussed from this new quantum mechanical perspective. For a protein in thermal equilibrium with a thermal bath at absolute temperature T, in so far as time evolution in the reactant system is concerned, the protein may be replaced by a blackbody radiation field. In real situations, both the protein-substrate and electromagnetic field-substrate interactions provide mechanisms to favor particular time evolutions of the quantum system. A mapping to a unit hypersphere with the axis represented by (orthogonalized) MSs permits a simpel "visualization" of all bound quantum states related to the system as points on the surface of the hypersphere. Time evolution of complex systems can be systematized in this new way.
机译:借助分子态(MS)引入了可分解为n个电子和N个原子核的系统的量子动力学。这些状态分别投影到电子和核配置空间r和R时,表示为#PHI#_k(r;#alpha#_k〜°)#CHI#_kj类型的电子和核波函数的乘积(R;#alpha#_k〜°)。 3N坐标#akpha#_k〜°是真实空间中与核电荷等效的正电荷位置。静态几何结构是从量子化学分析梯度优化程序中得出的。假设集合{#PHI#_k(r;#alpha#_k〜°)#CHI#_kj(R;#alpha#_k〜°)}包含所有簇分区,包括相应的渐近状态。这些MS提供了将量子态表示为特定线性叠加的基础。量子态是对偶空间中的(行)向量,其成分是MS线性叠加中的复数系数。反应系统在MS和周围介质的直接乘积空间中表示:| MS>直接X | E>。周围的基态{| E>}可以是其他分子态系统(蛋白质,溶剂)或电磁场。化学反应表示为在双空间中矢量的时间演化,它是由与能量源或汇系统的相互作用驱动的。在这一新的基础上构建了催化理论,蛋白质与底物的相互作用算符驱动状态的量子变化。研究了Rubisco催化的化学反应,并用于介绍理论方案。从这个新的量子力学角度讨论了以过渡结构集表示的羧化和氧合的机理。对于在绝对温度T下具有热浴的热平衡蛋白质,就反应物系统中的时间演化而言,该蛋白质可用黑体辐射场代替。在实际情况下,蛋白质-基质相互作用和电磁场-基质相互作用都提供了促进量子系统特定时间演化的机制。通过以(正交的)MS表示的轴映射到单位超球,可以将与系统有关的所有绑定量子态的符号简单“可视化”为超球表面上的点。复杂系统的时间演化可以通过这种新方式进行系统化。

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