例句與造句

1. Two Laurent polynomials are equal if their coefficients are equal.
2. Laurent polynomials differ from ordinary polynomials in that they may have terms of negative degree.
3. Note that this relation gives a Laurent polynomial in " t 1 / 2 ".
4. Finally, it is possible to allow Laurent polynomials, those with negative as well as positive exponents.
5. This results in a Laurent polynomial with integer coefficients in the variable t ^ { 1 / 2 }.
6. It's difficult to find laurent polynomials in a sentence. 用laurent polynomials造句挺難的
7. A "'Laurent polynomial "'is a Laurent series in which only finitely many coefficients are non-zero.
8. She earned her Post Graduation in Mathematics from the ISI in 2008 and subsequently, her Laurent Polynomial Fibrations and Quasi A * Algebras"
9. "Grobner bases " can be used to characterizing perfect reconstruction multidimensional filter banks, but it first need to extend from polynomial matrices to Laurent polynomial matrices.
10. The conjecture was first proved independently by and . later found a short proof, by observing that the Laurent polynomials, and therefore their constant terms, satisfy the recursion relations
11. In the context of Laurent polynomials and Laurent series, the exponents of a monomial may be negative, and in the context of Puiseux series, the exponents may be rational numbers.
12. The Alexander polynomial of a slice knot factors as a product f ( t ) f ( t ^ {-1 } ) where f ( t ) is some integral Laurent polynomial.
13. A different example is that of the Laurent polynomials over a ring " R " : these are nothing more or less than the group ring of the infinite cyclic group "'Z "'over " R ".
14. For a topologically slice knot, the Alexander polynomial satisfies the Fox Milnor condition \ Delta _ K ( t ) = f ( t ) f ( t ^ {-1 } ) where f ( t ) is some other integral Laurent polynomial.
15. However in general the Exp ring can be much larger than the group ring : for example, the group ring of the integers is the ring of Laurent polynomials in 1 variable, while the exp ring is a polynomial ring in countably many generators.
16. I spent a little time trying to figure out if the complex logarithm was defined and or analytic at infinity, and if so if using its Taylor expansion would allow me to remove the n * log ( n ) term and instead write the estimates as Laurent polynomials.
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