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Common space of spin and spacetime

机译:旋转和时空的共同空间

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Given Lorentz invariance in Minkowski spacetime, we investigate a common space of spin and spacetime. To obtain a finite spinor representation of the non-compact homogeneous Lorentz group including Lorentz boosts, we introduce an indefinite inner product space (lips) with a normalized positive probability. In this lips, the common momentum and common variable of a massive fermion turn out to be "doubly strict plus-operators". Due to this nice property, it is straightforward to show an uncertainty relation between fermion mass and proper time. Also in lips, the newly-defined Lagrangian operators are self-adjoint, and the fermion field equations are derivable from the Lagrangians. Finally, the nonlinear QED equations and Lagrangians are presented as an example.
机译:鉴于Minkowski时空的Lorentz不变性,我们研究了自旋和时空的公共空间。为了获得包括Lorentz提升在内的非紧实齐次Lorentz组的有限旋转子表示,我们引入了具有标准化正概率的不确定内积空间(嘴唇)。在这嘴唇上,大规模费米子的共同动量和共同变量被证明是“双重严格的加算子”。由于这种良好的特性,很容易显示费米子质量与适当时间之间的不确定性关系。同样在嘴唇上,新定义的拉格朗日算子是自伴的,并且费米子场方程可从拉格朗日算子推导而来。最后,以非线性QED方程和Lagrangian为例。

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