Научная литература
booksshare.net -> Добавить материал -> Физика -> Лидл Р. -> "Конечные поля. Том 1" -> 350

Конечные поля. Том 1 - Лидл Р.

Лидл Р., Нидеррайтер Г. Конечные поля. Том 1 — М.: Мир, 1988. — 430 c.
ISBN 5-03-000065-8
Скачать (прямая ссылка): konechniepolya1988.djvu
Предыдущая << 1 .. 344 345 346 347 348 349 < 350 > 351 352 353 354 355 356 .. 371 >> Следующая

fields and their applications, Sci. Sinica 13, 1006-1007 (1964).
[2] Studies in finite geometries and the construction of incomplete block
designs. Ш. Some "Anzahl" theorems in unitary geometry over finiie fields
and their applications (Chinese), Acta Math. Sinica 15, 533-544 (1965);
Qii nese Math. Acta 7, 252-264 (1965).
WANG P. S. [I] Factoring multivariate polynomials over algebraic number
fields. Math. Comp. 30, 324-336 (1976).
i2] An improved multivariate polynomial factoring algorithm, Math.
Comp. 32, 1215 j231 (1978).
WANG P. S., ROTHSCHILD L. P. [I] Factoring multivariate polynomials over
the integers, Math. Comp. 29, 935-950 (1975).
WANG Y. [I ] A note on the least primilive root of a prime, Sci, Record
(N, S.) 3
174-179 (1959).
[2] On the least primitive rool of a prime (Chinese), Acta Math. Sinica
9, 432- 441 (1959); Sci. Sinica 10, I -14 (1961).
[3] Estimation and application of character sums (Chinese), Shuxue
Jinzhan 7 78-83 (1964).
WARD М. 11] The algebra of recurring series, Ann. of Math. (2) 32, 1-9
(1931).
(2) The characteristic number of a sequence of integers satisfying a
linear re cursion relation, Trans. Amer. Math. Soc. 33, 153-165 (1931).
f3J The distribution of residues in a sequence satisfying a
linear recursion reia
tion, Trans. Amer. Math. Soc. 33, 166- 190 (1931).
[4] Some arithmetical properties of sequences satisfying a
linear recursion reia
tion, Ann. of Math. (2) 32, 734-738 (1931).
15] The arithmetical theory of linear recurring series, Trans. Amer.
Math. Soc. 35, 600-628 (1933).
16] Note on the period of a mark in a finite fieldT Bull. Amer. Math. Soc
40, 279-281 (1934).
784 Литература

WO
[7] An arithmetical property of recurring series of the second order,
Bull. Ami Math. Soc. 40, 825-828 (1934).
[8] Note on an arithmetical property of recurring series. Math. 2. 39,
211-2'tf
(1935). ' ;;
(9.1 An enumerative problem in the arithmetic of linear recurring series,
Tranl Amer. Math. Soc. 37, 435-440 (1935). A
1101 On the factorization of polynomials to a prime modulus, Aim. of Mali
(2) 36, 870-874 (1935).
11) The null divisors of linear recurring series, Duke Maih. J. 2, 472-
476
12] Linear divisibility sequences, Trans. Amer. Math, Soc. 41, 276-286
[13] Arithmetic functions on rings, Ann. of Maih. (2) 38, 725-732 (1937).
щ
[14] The law of apparition of primes in a Lucasian sequence, Trans. Amer
МаЙШ Soc, 44, 68-86 (1938), Щ
[15] Arithmetical properties of sequences tn rings, Ann. of Math. (2)39,
210^1
219 (1 "8). : ,::gt
[16] Memoir on elliptic divisibility sequences, Amer. J, Math. 70, 31-74
(l94^j| WARNING E. |1] Bemerkung zur vorstehenderi Arbeit von Herrn
ChevallefMi
Abh. Math. Sem, Univ. Hamburg 11. 76-83 (1936). 'Сш
WATERHOUSE W, С. [1] Abelian varieties over finite fields, Atm. Set.
Ecqffcl'il Norm. Sup. (4) 2, 521-560 (1969)

[2
[3
The sign of the Gaussian sum, J. Number Theory 2, 363 (1970).
The normal basis theorem. Amer. Math. Monthly 86, 212 (1979), WATERHOUSE
W, C., MILNE J, S. [I] Abelian varieties over finite Proc. Svmp. Pure
Math., vol. 20, pp. 53 -64, American Math. Providence P I 1Q71 WATSON E.
4, [1] Primitive polynomials (mod 2), Math. Comp. 16, 368 WATSON G, L.
(1] Cubic congruences, Malhemattka II, 142- 150 (1964), WEBB W. A. [1] On
the representation of polynomials over finite fields as $Щ
v'i
> itt
!!•*; aw
•Ш
of powers and irreducibles, Rocky Mountain J. Math. 3, 23-29 (1973).
m.
[2] Numerical results for WaringLs problem in GF [q, xj, Math. Comp. 27,
193^J|
¦f,?4
Jvd rt<. 'I <ii jvjrf
196 (1973).
13] Wiring's problem in GF Iq, x], Acta Arith. 22, 207-220 (1973),
[4] Uniformly distributed functions in GF [q, x] and GF {q, x}, Ann.
Рига Appi, (4) 95, 285-291 (1973). - If
WEBB W. A,, LONG С. T, [1] Distribution modulo ph of the general second
order recurrence, Atti Accad, Naz, Lincei Rend. Ci. Sci. Pis Naiur. (8)
58, 92-tOO (1975). _ ,
WEBER H. fl] Ueber die mehrfachen Gaussischen Summen, J. reine Math. 74,
14- 56 (1872).
[2] Beweis des Salzes, dass jede eigentlich primitive quadratische Form
viele Primzahlen darzustellen fahig ist, Math. Arm. 20, 301-329 (1
[3] Die allgemeinen Grundlagcn der Galois'schen Gleicliungstheorie,
Ann. 43, 521-549 (1893).
14] Lehrbuch der Algebra, vol. 1, Vieweg, Braunschweig, 1895.
[5] Lenrbuch der Algebra, vol. 2, Vieweg, Braunschweig, 1896.
ф *
[6] Uber Abel's Summation endlicher Differenzenreihen, Acta Math. 27,
233 (1903).
WEDDERBURN J. H. М. [I | A theorem on finite algebras, Trans, Amer. Mh№|
Soc. 6, 349-352 (1905).
WEGNER LL fl J Ober die gartzzahligen Polynome, die fiir unendlich viele
zahimoduln Perrnutationen liefern. Dissertation, Berlin, 1928.
[2] Uber ein algebraisches Problem, Math, Ann. 105, 779 -785 (1931).
' Oi
[3] Uber einen Satz von Dickson, Math. Ann, 105, 790-792 (1931).
ri *
]4] Uber das Verbal ten der Potenzsummen der Wurzeln etrier algebra!
Gleichung hinsichtiich ihrer Gruppe, J. reine angew. Math, 173, 185*r
Предыдущая << 1 .. 344 345 346 347 348 349 < 350 > 351 352 353 354 355 356 .. 371 >> Следующая

Реклама

c1c0fc952cf0704ad12d6af2ad3bf47e03017fed

Есть, чем поделиться? Отправьте
материал
нам
Авторские права © 2009 BooksShare.
Все права защищены.
Rambler's Top100

c1c0fc952cf0704ad12d6af2ad3bf47e03017fed