non singular in Vietnamese

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Sentence patterns related to "non singular"

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1. In this section we assume that V is finite-dimensional and its bilinear form is non-singular.

2. Iskovskih & Manin (1971) showed that all non-singular quartic threefolds are irrational, though some of them are unirational.

3. In 1968, together with Paul Monsky, he introduced the Monsky–Washnitzer cohomology, which is a p-adic cohomology theory for non-singular algebraic varieties.

4. He proved Nash's conjecture that smooth compact manifolds are diffeomorphic to non-singular real algebraic manifolds (known as the Theorem of Nash and Tognoli).

5. Otherwise a non-singular cubic curve is known to have nine points of inflection, over an algebraically closed field such as the complex numbers.

6. Suppose that U has even dimension and a non-singular bilinear form with discriminant d, and suppose that V is another vector space with a quadratic form.

7. From 1972 he succeeded in solving a part of the Hilbert's sixteenth problem, concerning the number of components and the topology of non-singular fourth-order algebraic surfaces in three dimensions.

8. Thus, an Abelian variety can be imbedded as a closed subvariety in a projective space; each rational mapping of a non-singular variety into an Abelian variety is regular; the group law on

9. This Conjecture states that there is a computable upper bound on the norm of non-singular solutions to systems of exponential polynomials; this is, non-obviously, a consequence of Schanuel's Conjecture for the reals

10. Project papers have been published on functional codes arising from the intersections of algebraic hypersurfaces of small degree with a non-singular quadric, and on bounds on the number of rational points of algebraic hypersurfaces over finite fields.

11. Under certain analyticities, both integral equations in two leading adjacent regimes reduce to algebraic ones, while the integral equation in the rear regime becomes transcendental; the corresponding non-singular solutions can be expanded infinitely in terms of hypergeometric functions.