Kota Takeuchi

most citedNew classification method for Equivalence Classes on

S^{1} / Z_{2}

and

T^{2} / Z_{3}

Orbifolds

3 citations · 5 across the 3 of their papers we have counts for

collaborators

3 papers

hep-th2025

Classification of $T^{2} / Z_{m}$ orbifold boundary conditions in $S O (N)$ gauge theories

Kota Takeuchi, Tomohiro Inagaki

We generally classify the equivalence classes of the $T^{2} / Z_{m}$ $(m = 2, 3, 4, 6)$ orbifold boundary conditions (BCs) for the $S O (N)$ gauge group. Higher-dimensional gauge theories are d…

hep-th2024★ 2 cited

Trace conservation laws in $T^{2} / Z_{m}$ orbifold gauge theories

Kota Takeuchi, Tomohiro Inagaki

Gauge theory compactified on an orbifold is defined by gauge symmetry, matter contents, and boundary conditions. There are equivalence classes (ECs), each of which consists of phys…

hep-th2024★ 3 cited

New classification method for Equivalence Classes on $S^{1} / Z_{2}$ and $T^{2} / Z_{3}$ Orbifolds

Kota Takeuchi, Tomohiro Inagaki

In five- and six-dimensional $U (N)$ and $S U (N)$ gauge theories compactified on $S^{1} / Z_{2}$ and $T^{2} / Z_{3}$ orbifolds, we propose a new method to classify the equivalence classes (ECs)…

Classification of T2/Zm​ orbifold boundary conditions in SO(N) gauge theories

Trace conservation laws in T2/Zm​ orbifold gauge theories

New classification method for Equivalence Classes on S1/Z2​ and T2/Z3​ Orbifolds

Classification of $T^{2} / Z_{m}$ orbifold boundary conditions in $S O (N)$ gauge theories

Trace conservation laws in $T^{2} / Z_{m}$ orbifold gauge theories

New classification method for Equivalence Classes on $S^{1} / Z_{2}$ and $T^{2} / Z_{3}$ Orbifolds