p-adic in Vietnamese

@p-adic
- p- phân, p-adic
@Chuyên ngành kỹ thuật
@Lĩnh vực: toán & tin
-p-phân, p-adic

Sentence patterns related to "p-adic"

1. Its proofs use p-adic analysis.

2. Krasner did research on p-adic analysis.

3. Her current work concerns the p-adic Langlands program.

4. It's a generalization of Faltings's almost purity theorem in p-adic Hodge theory.

5. The principal result asserts that higher cohomology classes are p-adic limits of cuspidal modular forms.

6. In 1944 he introduced the concept of ultrametric spaces, to which p-adic numbers belong.

7. Another example, playing a key role in algebraic number theory, is the field Qp of p-adic numbers.

8. The rationality part of the conjectures was proved first by Bernard Dwork (1960), using p-adic methods.

9. In that case results have been obtained for p-adic L-functions, which describe certain Galois modules.

10. Since October 2016 he has led the international research programme Special L-vaues and p-adic L-functions.

11. His thesis, entitled "On p-Adic Representations Arising from Descent on Abelian Varieties", was later published in Compositio Mathematica.

12. The latter begin from the Bernoulli numbers, and use interpolation to define p-adic analogues of the Dirichlet L-functions.

13. With a ground-breaking paper in 1958, Mautner became an important pioneer in the representation theory of reducible p-adic groups.

14. In the 1980s with Kay Wingberg he completely described the absolute Galois group of p-adic number fields, i.e. in the local case.

15. A fundamental connection was noticed between the module theory, and the p-adic L-functions that were defined in the 1960s by Kubota and Leopoldt.

16. Kottwitz works in the Langlands program, including harmonic analysis on p-adic Lie groups and automorphic forms and the general linear groups and Shimura varieties.

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

18. Dr. Iovita's most recent work has been concentrated on one of the most dynamical theories to emerge in recent years, a theory known as p-adic cohomology.

19. Her early work explored p-Adic L-functions, which became the topic of her first thesis, and she continues to work on the related fields of zeta functions.

20. He also gave essential contributions to the development of areas such as p-adic functional and stochastic analysis as well as to the singular perturbation theory for differential operators.

21. However Wang (1948) discovered the following counter-example: 16 is a p-adic 8th power for all odd primes p, but is not a rational or 2-adic 8th power.

22. With an eye towards applications in p-adic Hodge theory, we extend this to some cases where H is not subnormal, assuming that the G-action is analytic in the sense of Lazard.

23. He was awarded the Fields Medal in 2018, for "transforming arithmetic algebraic geometry over p-adic fields through his introduction of perfectoid spaces, with application to Galois representations, and for the development of new cohomology theories."

24. Like the real numbers, the p-adic numbers can be built from the rational numbers via Cauchy sequences; the construction uses a different metric in which 0 is closer to p, and much closer to pn, than it is to 1.

25. When f is a cusp form, this expression involves the p-adic logarithms of so-called Stark points: distinguished points on the modular abelian variety attached to f, defined over the number field cut out by the Artin representations attached to g and h.

26. While storing the integer 802787 in binary requires 20 bits, the storing of the rational number 1/802787 in quote notation requires at least 802786 bits (or at least 401393 p-adic digits), which differs by a factor of 40140 (s. rightmost column of the table).

27. Coming to Canada from University of Washington, USA Research involves Studying variations of families of mathematical objects known as p-adic L-functions attached to families of geometric objects - such as curves, surfaces, their pieces and their respective invariants - to advance number theory, computational algebra and arithmetic algebraic geometry.