论文标题
RICCI线性Weyl/Maxwell互助采购
Ricci linear Weyl/Maxwell mutual sourcing
论文作者
论文摘要
我们将Maxwell和Weyl Vector场之间的场理论相似性提升到一个完整的局部规模/规模不变的Weyl/Maxwell相互采购理论。相关的拉格朗日以其初步形式，仅在四个维度上，是无动力的标量场，没有托架物质字段，并且holdom动力学混合被关闭。然后，相互的采购项必须是时空曲率（不仅是度量）依赖性的，并且不可避免地是线性的，这表明非呈恒定的空间曲率原则上可以诱导电磁电流。然而，以其成熟的形式，Weyl/Maxwell相互采购的思想偶尔构成了重力Weyl-Dirac（融合Brans-Dicke）理论的新型变体。可选的四个维度标势在四个维度上进行了反抗衡，并始终被类似HIGGS的电势取代，因此Maxwell Vector Field的共同发散类似于共形真空期望值。
We elevate the field theoretical similarities between Maxwell and Weyl vector fields into a full local scale/gauge invariant Weyl/Maxwell mutual sourcing theory. In its preliminary form, and exclusively in four dimensions, the associated Lagrangian is dynamical scalar field free, hosts no fermion matter fields, and Holdom kinetic mixing is switched off. The mutual sourcing term is then necessarily spacetime curvature (not just metric) dependent, and inevitably Ricci linear, suggesting that a non-vanishing spacetime curvature can in principle induce an electromagnetic current. In its mature form, however, the Weyl/Maxwell mutual sourcing idea serendipitously constitutes a novel variant of the gravitational Weyl-Dirac (incorporating Brans-Dicke) theory. Counter intuitively, and again exclusively in four dimensions, the optional quartic scalar potential gets consistently replaced by a Higgs-like potential, such that the co-divergence of the Maxwell vector field resembles a conformal vacuum expectation value.
