superfield वाक्य
उदाहरण वाक्य
मोबाइल
- The fact that the covariant derivatives anticommute with the supercharges means the supersymmetry transformation of a covariant derivative of a superfield is equal to the covariant derivative of the same supersymmetry transformation of the same superfield.
- *Integrate a chiral superfield on the chiral half of a superspace, spanned by x _ { 0, 1, 2, 3 } and \ theta, not on \ bar \ theta.
- As the effective Planck constant now depends upon the value of the chiral superfield " X ", we need to rescale the supervierbeins ( a field redefinition ) to get a constant Planck constant.
- In 1974, Julius Wess and Bruno Zumino studied, using modern terminology, dynamics of a single chiral superfield ( composed of a complex scalar and a spinor fermion ) whose cubic superpotential leads to a renormalizable theory.
- It is also possible to add interaction terms under some algebraic conditions on the coupling constants, resulting from the fact that the interactions come from superpotential for the chiral superfield containing the fields S, P and \ psi.
- In this gauge, the supersymmetrized gauge transformation is chosen in such a way that most components of the vector superfield vanish, except for the usual physical ones, when the function of the superspace is expanded in terms of components.
- The above algebraic relations imply that, if we expand our superfield as a power series in ? and ? *, then we will only find terms at the zeroeth and first orders, because ? 2 = ? * 2 = 0.
- Every superfield, i . e . a field that depends on all coordinates of the superspace ( or in other words, an element of a module of the algebra of functions over superspace ), may be expanded with respect to the new fermionic coordinates.
- In ( 11, 1 ) dimensions, the minimum number of components would be 64 . The superfield C being a cocycle of the ordinary 4-differential cohomology on Calabi-Yau varietes of moduli spaces of line bundles which under decomposition into various cup product associated with a divisor of the CY4, yields intermediate Jacobians and Artin-Mazur formal groups of degrees of maximum three ( 0, 1, 2 ).
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