H. Teng

most cited

N = 2

and

4

Super Yang-Mills Theories on

M_{4} \times Z_{2} \times Z_{2}

Geometry

3 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

hep-th1996★ 3 cited

$N = 2$ and $4$ Super Yang-Mills Theories on $M_{4} \times Z_{2} \times Z_{2}$ Geometry

Bin Chen, Takesi Saito, Hong-Bo Teng +2

We derive the $N = 2$ and $4$ super Yang-Mills theories from the viewpoint of the $M_{4} \times Z_{2} \times Z_{2}$ gauge theory. Scalars and pseudoscalars appearing in the theories are rega…

hep-th1994

On inserter regularization method

Han-Ying Guo, Yu Cai, Hong-Bo Teng

There exist certain intrinsic relations between the ultraviolet divergent graphs and the convergent ones at the same loop order in renormalizable quantum field theories. Whereupon…

hep-th1994

A Note On Intrinsic Regularization Method

Han-Ying Guo, Yu Cai, Hong-Bo Teng

There exist certain intrinsic relations between the ultraviolet divergent graphs and the convergent ones at the same loop order in renormalizable quantum field theories. Whereupon…

hep-th1994

$N = 2$ and $N = 4$ SUSY Yang-Mills action on $M^{4} \times (Z_{2} \oplus Z_{2})$ non-commutative geometry

Bin Chen, Hong-Bo Teng, Ke Wu

We show that the $N = 2$ and $N = 4$ SUSY Yang-Mills action can be reformulated in the sense of non-commutative geometry on $M^{4} \times (Z_{2} \oplus Z_{2})$ in a rather simple way. In this…

hep-th1994

A Gauge Field Model On $S U (2)_{L} \times S U (2)_{R} \times U (1)_{Y} \times π_{4} (G_{Y M})$

Bin Chen, Han-Ying Guo, Hong-Bo Teng +1

We reconstruct the Lagrangian of a left-right symmetric model with the gauge group $S U (2)_{L} \times S U (2)_{R} \times U (1)_{Y} \times π_{4} (S U (2)_{L} \times S U (2)_{R} \times U (1)_{Y})$ . The Higgs f…

hep-ph1994

A Gauge Field Model On $S U (2)_{L} \times S U (2)_{R} \times U (1)_{Y} \times π_{4} (G_{Y M})$

Bin Chen, Han-Ying Guo, Hong-Bo Teng

We construct a gauge field model based on $S U (2)_{L} \times S U (2)_{R} \times U (1)_{Y} \times π_{4} (S U (2)_{L} \times S U (2)_{R} \times U (1)_{Y})$ from the principle that both the original gauge group…

N=2 and 4 Super Yang-Mills Theories on M4​×Z2​×Z2​ Geometry

On inserter regularization method

A Note On Intrinsic Regularization Method

N=2 and N=4 SUSY Yang-Mills action on M4×(Z2​⊕Z2​) non-commutative geometry

A Gauge Field Model On SU(2)L​×SU(2)R​×U(1)Y​×π4​(GYM​)

A Gauge Field Model On SU(2)L​×SU(2)R​×U(1)Y​×π4​(GYM​)

$N = 2$ and $4$ Super Yang-Mills Theories on $M_{4} \times Z_{2} \times Z_{2}$ Geometry

$N = 2$ and $N = 4$ SUSY Yang-Mills action on $M^{4} \times (Z_{2} \oplus Z_{2})$ non-commutative geometry

A Gauge Field Model On $S U (2)_{L} \times S U (2)_{R} \times U (1)_{Y} \times π_{4} (G_{Y M})$

A Gauge Field Model On $S U (2)_{L} \times S U (2)_{R} \times U (1)_{Y} \times π_{4} (G_{Y M})$