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Patricia Chiao-Tzu Lee,Cathy Chao-Yuan Wu,Josh Tingntization in two dimensions. The conformal groups are determined and the appearence of the Virasoro algebra in the context of the quantization of two-dimensional conformal symmetry is explained via the classification of central extensions of Lie algebras and groups. Part II surveys more advanced top

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Laura Vanderbloemen,Hao Thi My Nguyen,Moleen Maramba,Dev Kapilarameterization . of a surface . = . (.) ⊂ ℝ., where . ⊂ ℝ. is an open or closed rectangle. This corresponds to the idea of a one-dimensional object, the ., which moves in the space ℝ. and wipes out the two-dimensional surface . = . (.). The classical fields (i.e. the kinetic variables of the theory

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Heath Pillenssical conformal symmetry in n dimensions and its quantization in two dimensions. In particular, the conformal groups are determined and the appearance of the Virasoro algebra in the context of the quantization of two-dimensional conformal symmetry is explained via the classification of central exte

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Yvonne Parrynd its quantization in two dimensions. In particular, the conformal groups are determined and the appearance of the Virasoro algebra in the context of the quantization of two-dimensional conformal symmetry is explained via the classification of central extensions of Lie algebras and groups. The seco

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