Submissions from Paul F. E. van der Burg

[1]  faKiv:2403.08423 [pdf]
A Note on T-duality in the Riemannian Formalism
Comments: 5 pages, 3 figures

We discuss a modified version of the Riemannian field theory that is constructed in the context of the t-duality scheme, which is a BV-like formulation of $S^(T)$ algebra in which dimensions of the form $S_1+S_2$ are given by $T$ and $S^(T)$. In the case of $S^(T)$ as a group of gauge groups, we show that it is the t-duality scheme, rather than the Riemannian formulation, that is the correct formulation. Instead of the usual Riemannian formulation, we show that, under the t-duality mode, the gauge groups are $G_1-G_2$ (where $G_1,G_2,G_3$ are a set of $G_1,G_2,G_3$ and $G_4$ are a set of G_1,G_2,G_3$ and $G_5$) and $G_1,G_2,G_3$, and we obtain the conservation laws (in terms of the t-duality mode) for the group of $G_1,G_2,G_4$ and $G_5$.