43 多原点高维度几何在数学上的应用
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Published: 2026/04/16 - Updated: 2026/04/16
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多原点高维度几何可以和纤维丛理论融合应用。
- 底空间 Base:下层结构(银河)
- 纤维 Fiber:附在上面的子结构(太阳系、行星)
- 投影 π:从属关系
- 联络 Connection:旋转、扭曲、编织方式
新的结构 ↔ 纤维丛 完美一一对应
- O_G(银心)= 底空间 Base
- O_S(太阳)= 纤维 Fiber
- O_E/O_M(地球/火星)= 子纤维
- R_G、R_S = 联络(旋转扭曲)
- 嵌套公式:P = O_G + R_G(O_S + R_S O_天体)
= 纤维丛的局部平凡化结构
多原点高维度几何也能的向环、群论和拓扑学等领域很好地拓展。