生化失效中的熵

R. Hallford
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引用次数: 0

摘要

对RAS蛋白突变体Thr (Q61)正常和异常细胞功能中GTP γ -磷酸水解的热力学性质的从头算测定,导致对异常丝裂原活化蛋白激酶级联能量循环偏差的描述。基于变构位点GTPase状态的结构,从正常形式和突变形式之间的合理焓和熵值得出了描述这些开放和有限寿命系统非线性变化的预测性非平衡概率陈述。从不对称和高熵催化的角度理解熵的最新进展导致了对GTPase熵的研究,特别是关于酶定位的水氢催化磷酸片段失败的研究。2利用一个简单的原子金属催化剂表面位移模型,一个减少量子纠缠和原子位移项噪声的范式产生了过程熵。在混合离子、共价和纠缠系统内的熵的评估需要一个非线性马尔可夫方法,利用冯·诺伊曼熵,通过逐步方法系统地积累纠缠势来实现。3,4纠缠原子态的哈密顿量的确定包括在Araki-Leib三角形边界内求解的纯量子态和混合量子态,导致只有硬纠缠态,库仑态和类劳克林态的纠缠可以通过切割希尔伯特空间,分别求解纯态或混合态,然后求和来评估。将由此产生的纠缠势和库仑原子位移态结合到福克-普朗克方程的导数中,产生和产生熵。6
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Entropy in Biochemical Failure
The ab-initio determination of the thermodynamic properties of the hydrolysis of the GTP gamma-phosphate in normal and abnormal cell functions of the RAS protein mutant Thr (Q61) leads to a description of energy cycle deviations in the abnormal mitogen-activated protein kinase cascade. 1 A predictive non-equilibrium probability statement describing the nonlinear changes for these open and finite-lifetime systems follows from reasonable enthalpy and entropy values between the normal and mutated forms based on structures of the GTPase states at the allosteric site. Recent advances in understanding entropy in terms of asymmetric and highly entropic catalysis lead to an investigation of the GTPase entropy, specifically with regard to a failure in catalysis of the phosphate fragment by a water hydrogen positioned by the enzyme. 2 Utilizing a simple atomic metal catalyst surface displacement model, a paradigm that reduces noise from the quantum entanglement plus atomic displacement terms results in the process entropy. The evaluation of entropies within the mixed ionic, covalent and entangled system requires a nonlinear Markovian approach utilizing von Neumann entropies achieved by a systematic accumulation of entangled potentials in a step-wise method. 3 , 4 Determination of the Hamiltonian for the entangled atomic state includes pure and mixed quantum states solved within the Araki–Leib triangle boundary resulting in only hard-entangled states, and the entanglement of Coulombic and Laughlin-like states can be evaluated by slicing the Hilbert spaces and solving the pure states, or mixed states separately, and then summing them. 5 Incorporating the resulting entanglement potentials as well as the Coulombic atomic displacement states into a derivative of the Fokker–Planck equation results in generated and produced entropy. 6
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