symmetrizing उदाहरण वाक्य

उदाहरण वाक्य

1. Another source of examples of Frobenius extensions ( and twisted versions ) are certain subalgebra pairs of Frobenius algebras, where the subalgebra is stabilized by the symmetrizing automorphism of the overalgebra.
2. The above " N "-particle function must either be symmetrized ( in the bosonic case ) or anti-symmetrized ( in the fermionic case ) with respect to the particle numbers.
3. The above " N "-particle function must either be symmetrized ( in the bosonic case ) or anti-symmetrized ( in the fermionic case ) with respect to the particle numbers.
4. These are multi-indexed quantities whose suitably symmetrized ( anti-symmetrized ) parts can be related to the real and imaginary parts of the relativistic moments for the full nonlinear theory in a rather complicated manner.
5. These are multi-indexed quantities whose suitably symmetrized ( anti-symmetrized ) parts can be related to the real and imaginary parts of the relativistic moments for the full nonlinear theory in a rather complicated manner.
6. One can say that the dynamics of a free model is one-body reducible : the many-body wave function for fermions ( bosons ) is the anti-symmetrized ( symmetrized ) product of one-body wave functions.
7. One can say that the dynamics of a free model is one-body reducible : the many-body wave function for fermions ( bosons ) is the anti-symmetrized ( symmetrized ) product of one-body wave functions.
8. The Court's decision symmetrized its case law, with " Weyerhaeuser " and " Brooke Group Ltd . v . Brown & Williamson Tobacco Corp . " applying identical standards to predatory buying and predatory selling claims respectively.
9. Here symmetrizing ( respectively anti-symmetrizing ) a symmetric function multiplies by n !  thus if n ! is invertible, such as when working a field of characteristic 0 or p > n then these yield projections when divided by n !.
10. Here symmetrizing ( respectively anti-symmetrizing ) a symmetric function multiplies by n !  thus if n ! is invertible, such as when working a field of characteristic 0 or p > n then these yield projections when divided by n !.