Logarithmic conformal field theory can be obtained using nilpotent weights. Using such scale transformations various properties of the theory were derived. The derivation of four point function needs a knowledge of singular vectors which is derived by including nilpotent variables into the Kac determinant. This leads to inhomogeneous hypergeometric functions. Finally we consider the theory near a boundary and also introduce the concept of superfields where a multiplet of conformal fields are dealt with together. This leads to the OPE of superfields and a logarithmic partner for the energy momentum tensor.
S. Rouhani, , M. Saadat, and Moghimi-Araghi, (2020). Nilpotent weights in conformal field theory. Iranian Journal of Physics Research, 3(1), 51-58.
MLA
S. Rouhani, , , M. Saadat, , and Moghimi-Araghi, . "Nilpotent weights in conformal field theory", Iranian Journal of Physics Research, 3, 1, 2020, 51-58.
HARVARD
S. Rouhani , M. Saadat , Moghimi-Araghi (2020). 'Nilpotent weights in conformal field theory', Iranian Journal of Physics Research, 3(1), pp. 51-58.
CHICAGO
S. Rouhani, M. Saadat and Moghimi-Araghi, "Nilpotent weights in conformal field theory," Iranian Journal of Physics Research, 3 1 (2020): 51-58,
VANCOUVER
S. Rouhani , M. Saadat , Moghimi-Araghi Nilpotent weights in conformal field theory. Dear user; Recently we have changed our software to Sinaweb. If you had already registered with the old site, you may use the same USERNAME but you need to change your password. To do so at the first use, please choose, 2020; 3(1): 51-58.
