例句與造句

1. The cyclotomic polynomials are monic polynomials with integer coefficients that are palindromics of even degree.
2. This results in a Laurent polynomial with integer coefficients in the variable t ^ { 1 / 2 }.
3. As one is working with polynomials with integer coefficients, this greatest common divisor is defined up its sign.
4. For input polynomials with integers coefficients, this allows to get Sturm sequences consisting of polynomials with integer coefficients.
5. For input polynomials with integers coefficients, this allows to get Sturm sequences consisting of polynomials with integer coefficients.
6. It's difficult to find polynomial with integer coefficients in a sentence. 用polynomial with integer coefficients造句挺難的
7. Like a determinant, the hyperdeterminant is a homogeneous polynomial with integer coefficients in the components of the tensor.
8. The second result implies that if a polynomial with integer coefficients can be factored over the rational numbers, then there exists a factorization over the integers.
9. The second way to normalize the greatest common divisor in the case of polynomials with integers coefficients is to divide every output by the primitive greatest common divisor.
10. The fundamental theorem of algebra tells us that if we have a non-zero polynomial with integer coefficients then that polynomial will have a root in the complex numbers.
11. For computing a resultant of polynomials with integer coefficients, it is generally faster to compute it modulo several primes and to retrieve the desired resultant with Chinese remainder theorem.
12. On the other hand, the factorization over the integers of a polynomial with integer coefficients is the product of the factorization of its primitive part by the factorization of its content.
13. This criterion is not applicable to all polynomials with integer coefficients that are irreducible over the rational numbers, but it does allow in certain important cases to prove irreducibility with very little effort.
14. The question of how c behaves as the characteristic goes to infinity ( say for a hypersurface defined by a polynomial with integer coefficients ) has also received attention; once again open questions abound.
15. where " p " is a polynomial with integer coefficients, the " a i " are the unknowns that form the solution and the " x j " the parameters.
16. For example, let " P " be an irreducible polynomial with integer coefficients and " p " be a prime number which does not divide the leading coefficient of " P ".
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