From the Continuity Problem of Set Potential to the Research of Male Gene Fragment
American Journal of Applied Mathematics
Volume 8, Issue 1, February 2020, Pages: 29-33
Received: Jan. 5, 2020;
Accepted: Jan. 17, 2020;
Published: Feb. 4, 2020
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Zhu Rongrong, DIEG Mathematics Research of HR, Fudan University, Shanghai, China
The four mixed potentials belong to the category of hyperfinite theory and are discontinuous set potentials. From the basic frame structure of gene to the most excellent gene fragment of human male, while the basic frame structure of gene of female conforms to the basic frame rule of nature, male is only the supporting role; female is superior to male in the basic frame structure of gene; but male has the most excellent gene fragment of human. Therefore, it is important for human beings to establish the research center of male molecule (gene). The fragment gene has effects on memory, thinking and immunity, blood glucose, insulin and mental activity. However, the relationship between protein repair (function) and immunity enhancement is dependent on the function of memory gene and the angular velocity of thought dispersion, and the interaction between brain function and protein particle movement is formed. Protein repair embodies the core role of protein repair, which shows a chaotic order, and ensures the stability of every living tissue. Through the symmetry of group theory, this paper deeply analyzes the minimum limit kernel and its role, and there are countless homomorphic limit kernels in the minimum limit kernel, which can map and deduce the structure to build the hope of life when human life is greatly damaged, and can repair from the tiny place. The functional relationship between the movement of protein particles and cancer tissue will affect the life cycle, treatment measures and the change of impurities.
From the Continuity Problem of Set Potential to the Research of Male Gene Fragment, American Journal of Applied Mathematics. Special Issue: Molecular Cellular Information Mathematics-Differential Incremental Equilibrium Geometry .
Vol. 8, No. 1,
2020, pp. 29-33.
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