分形Clifford空间中多向量的运动
Motion of Poly-vectors in Fractal Clifford Spaces
摘要：
分形Clifford空间（FCS）可以被认为是一个具有挑战性的途径，统一的微观物理和宏观物理。这些流形的轨迹描述不同的多向量描述的路径和他们的偏差方程，不仅测试粒子，而且为带电，旋转和旋转带电物体。由于放宽了流形上所有扩张对象的可微性条件。在这种方法中，一个专门的Bazanski拉格朗日将讨论描述分形时空中的扩展对象的分形版本。
英文摘要：
Fractal Clifford Spaces (FCS) may be considered as a challenging approach to the unification of micro-physics and macro-physics. Trajectories of these manifolds are described by different poly-vectors describing paths and their deviation equations for not only to test particles but also for charged, rotating and rotating charged objects. Due to relaxing the condition of differentiability for all extended objects in the manifold. In this approach, a specialized Bazanski Lagrangian will be discussed to describe the fractal version of extended objects in a fractal space-time.
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