论文标题
riemann歧管II中的哈密顿量和拉格朗日BRST量化
Hamiltonian and Lagrangian BRST quantization in Riemann Manifold II
论文作者
论文摘要
我们以前曾在Hypersurface $ v_ {n-1} $上开发了BRST量化，该n尺寸欧几里得空间$ r_n $均在哈密顿和拉格朗日公式中。在l维歧管$ v_l $嵌入$ r_n $的情况下，我们将形式主义概括为$ r_n $，$ 1 \ leq l <n $。结果基本上与上一个相同。我们还使用圆环结上的粒子运动的简单示例验证了此处获得的结果。
We have previously developed the BRST quantization on the hypersurface $V_{N-1}$ embedded in N dimensional Euclidean space $R_N$ in both Hamiltonian and Lagrangian formulation. We generalize the formalism in the case of L dimensional manifold $V_L$ embedded in $R_N$ with $1\leq L < N$. The result is essentially the same as the previous one. We have also verified the results obtained here using a simple example of particle motion on a torus knot.
