Preprint Hypothesis Version 1 Preserved in Portico This version is not peer-reviewed

Geometric Basis of Action Potential of Skeletal Muscle Cells

Version 1 : Received: 21 September 2021 / Approved: 21 September 2021 / Online: 21 September 2021 (12:04:03 CEST)

How to cite: Li, Q. Geometric Basis of Action Potential of Skeletal Muscle Cells. Preprints 2021, 2021090360 (doi: 10.20944/preprints202109.0360.v1). Li, Q. Geometric Basis of Action Potential of Skeletal Muscle Cells. Preprints 2021, 2021090360 (doi: 10.20944/preprints202109.0360.v1).

Abstract

Abstract Although we know something about single cell neuromuscular junction, It is still mysterious how multiple skeletal muscle cells coordinate to complete the intricate spatial curve movement. Here I propose a hypothesis that skeletal muscle cell populations with action potentials are alligned according to a curved manifolds on space(a curved shape on space) and the skeletal muscle also moves according to this corresponding shape(manifolds) when an specific motor nerve impulses are transmitted. the action potential of motor nerve fibers has the characteristics of time curve manifold and this time manifold curve of motor nerve fibers come from visual cortex in which a spatial geometric manifolds are formed within the synaptic connection of neurons. This spatial geometric manifolds of the synaptic connection of neurons orginate from spatial geometric manifolds in outside nature that are transmitted to brain through the cone cells and ganglion cells of the retina.Further,the essence of life is that life is an object that can move autonomously and the essence of life's autonomous movement is the movement of proteins. theoretically, due to the infinite diversity of geometric manifold shapes in nature, the arrangement and combination of 20 amino acids should have infinite diversity, and the geometric manifold formed by protein three-dimensional spatial structure should also have infinite diversity.

Keywords

action potential; skeletal muscle cells; synaptic connection of neurons; space curved manifolds; time curved manifolds

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