例句與造句

1. The orthogonality relations can then be stated in two parts:
2. For the spherical Bessel functions the orthogonality relation is:
3. They satisfy well-defined orthogonality relations.
4. The author applies these results to generalized orthogonality relations and thence to Riesz and Hilbert spaces.
5. It is then easy to verify from the first orthogonality relation ( employing E _ i ^ a E ^ i _ b = \ delta _ b ^ a ) that
6. It's difficult to find orthogonality relation in a sentence. 用orthogonality relation造句挺難的
7. With respect to this inner product, the irreducible characters form an orthonormal basis for the space of class-functions, and this yields the orthogonality relation for the rows of the character table:
8. But the above answer for the case " r " = 2 gives an orthogonality relation, whence the " P " " n "'s are the Laguerre polynomials ( up to a sign that is easily decided ).
9. My plan of attack would be to use the orthogonality relations to generate six equations, in the six unknown entries of the final column ( taking the product of this column with each other column, which must be zero ), then solving this system.
10. This orthogonality relation can then be used to extract the coefficients in the Fourier Bessel series, where a function is expanded in the basis of the functions " J " ? ( " x " " u " ?, m ) for fixed ? and varying " m ".
11. This orthogonality relation can then be used to extract the coefficients in the Fourier-Woodard series, where a function is expanded in the basis of the functions " J " ? ( " x " " u " ?, m ) for fixed ? and varying " m " . ( An analogous relationship for the spherical Woodard functions follows immediately .)