Конечные поля. Том 1 - Лидл Р.
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+ i/d) in den Korpern Zp, Manuscripta Math. 23, 131 - 141 (1978).
(2] Bernoulli-Polynome in den Restklassenringen Zn, Glasnik Mat, (3)
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757 (1863);
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BERSTEIN [, N. [1} An elementary proof of a theorem of Jacobson, Duke
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J. 21, 45-48 (1954).
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736
Литература
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(3] Noncommutative Rings, Cams Math. Monographs, no, 15, Math, of
America, Washington, D. C., 1968. [Имеется перевод: ХЕРСТЁЙН
Некоммутативные кольца, - М.: Мир, 1972.]
[4] Topics in Algebra, 2nd ed,, Xerox College Publ., Lexington, Mass., 1
HEUZE G. [i! Sur ies corps finis, Math, Sci, Humaines 47, 57-59 (1974),
HILBERT D. [I ] Ober diophantische Gleichungen, Gottinger Nachr. 1897, 4
[2] Die Theorie der algebraischen Zahlkorper, Jbcr. Dentsch. Math.-
Vereiib? 175-546 (1897),
[3] Gmndlagen der Geometrie, Teubner, Leipzig, 1899; Open Court, Chief!
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1948.]
HINZ J. G. [1] Einige Bemerkungen zum Beweis eines Satzes von J, H. gan
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H1RSCHFELD J, W. P. [1] A curve over a finite field, the number of wht
points is not increased by a quadratic extension of the field, and sub-He
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365 -367 (1967).
[2] Rational curves on quadrics over finite fields of characteristic two,
R Mat. (6) 4, 773-795 (1971).
[3] Ovals in Desarguestan planes of even order, Ann. Mat. Рига Appl. (4)
79-89 (1975).
[4] Cyclic projecUvities in PG (nt q), Teorle Combinatorie (Rome, 1973),
volf; p. 201-211, Accad. Naz. dei Lincei, Rome, 1976.
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[5] Projective Geometries over Finite Fields, Clarendon Press, Oxford,
HOCQUENGHEM A. [1 ] Codes coreecteurs d'erreurs, Chiffres 2, 147-156(1
HODGES J. H. [1] Exponential sums for symmetric matrices in a finiteЩ
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[2] Representations by bilinear forms in a finite field, Duke Math. J.
22, 4 509 (1955).
[3] Weighted partitions for symmetric matrices in a finite field, Math.
'Жл 13-24 (1956). 'm*
[4] Exponential sums for skew matrices in a finite field, Arch. Math. 7,
116
(1956).
[5] The matric equation ЛХ - В in a finite field, Amer. Math, Month! 243-
244 (1956). ;
[6] Weighted partitions for general matrices over a finite field, Duke
Math*: 23, 545-552 (1956). ^
[7] Distribution of bordered matrices in a finite field, J. reine angew.
198, 10-13 (1957).
[8] Weighted partitions for skew matrices over a finite field, Arch.
МаЩ*1 16-22 (1957).
[91 Some matrix equations over a finite field, Ann. Mat, Pura Appl. (4)
44, 2ЭД1
250 (1957).
[ 10! Weighted partitions for Hermitian matrices over a finite field,
Math. Na 17, 93-100 (1958).
[П] Scalar polynomial equations for matrices over a finite field, Duke
Mattel 25, 291-206 (1958).
[12] The matrix equations X2 - / - 0 over a finite field, Amer. Math. Mom
65, 518-520 (1958).
[13] Some determinantal equations over a finite field, Math. Z. 72, 355-
(I960)* J
[14] A note on systems of matrix equations over a finite field, Portugal.
Math. 99-106 (1962).
[15] Some polynomial equations for determinants over н finite field,
Math, 66, 322-330 (1962),
[16] Generalized weighted m-th power partitions over a finite field, Duke
29, 405-412 (1962).
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Литература
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Simultaneous pairs of linear and quadratic matrix equations over a finite
field. Math. Z. 84, 38-44 (1964).
A bilinear matrix equation over a finite field, Duke Math, J. 31, №1- 666
(1964).
The matrix equation ЛХС -= В over a finite field, Riv. Mat. Univ. Parma
(2) 6, 79-81 (1965).
Determinantal equations related to Hermitian forms over a finite field,
Mo-natsh. Math. 89, 215-224 (1965).
A symmetric matrix equation over a finite field, Math. Nachr. 30, 221-228
(1965).
A skew matrix equation over a finite field, Arch. Math. 17, 49-55 (1966).
Uniform distribution of sequences in GF{q, xj, Acta Arith. 12, 55-75
(1966).
An Hermitian matrix equation over a finite field, Duke Math. J, 33, 123-
129 (1966).
Some pairs of matrix equations over a finite field, Scripta Math. 27,
