lanczos tensor造句

• The Lanczos tensor always exists in four dimensions but does not generalize to higher dimensions.
• The Weyl Lanczos equations express the Weyl tensor entirely as derivatives of the Lanczos tensor:
• Its case is somewhat unique in that the gauge field is a tensor, the Lanczos tensor.
• In the weak field approximation where g _ { ab } = \ eta _ { ab } + h _ { ab }, a convenient form for the Lanczos tensor in the Lanczos gauge is
• It is further possible to show, even in this simple case, that the Lanczos tensor cannot in general be reduced to a linear combination of the spin coefficients of the Newman Penrose formalism, which attests to the Lanczos tensor's fundamental nature.
• It is further possible to show, even in this simple case, that the Lanczos tensor cannot in general be reduced to a linear combination of the spin coefficients of the Newman Penrose formalism, which attests to the Lanczos tensor's fundamental nature.