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Compositum of Galois extensions of Hilbertian fieldsHARAN, D; JARDEN, M.Annales scientifiques de l'Ecole normale supérieure. 1991, Vol 24, Num 6, pp 739-748, issn 0012-9593Article

ANALYTICALLY IRREDUCIBLE POLYNOMIALS WITH COEFFICIENTS IN A REAL-VALUED FIELDGRANJA, A; MARTINEZ, M. C; RODRIGUEZ, C et al.Proceedings of the American Mathematical Society. 2010, Vol 138, Num 10, pp 3449-3454, issn 0002-9939, 6 p.Article

In how many ways can you write Rijndael?BARKAN, Elad; BIHAM, Eli.Lecture notes in computer science. 2002, pp 160-175, issn 0302-9743, isbn 3-540-00171-9, 16 p.Conference Paper

Polynômes. Etude algébrique = Polynomials. Algebraic studyRANDE, Bernard.Techniques de l'ingénieur. Sciences fondamentales. 1998, Vol AF1, Num AF37, pp AF37.1-AF37.17, issn 1764-0547Article

Multiple Kummer extension and the number of prime divisors of degree one in function fieldsXING CHAO-PING.Journal of pure and applied algebra. 1993, Vol 84, Num 1, pp 85-93, issn 0022-4049Article

GENERATION OF IRREDUCIBLE POLYNOMIALS FROM TRINOMIALS OVER GF(2). II.BAJOGA BG.1978; INFORM. AND CONTROL; U.S.A.; DA. 1978; VOL. 37; NO 1; PP. 5-18; BIBL. 6 REF.Article

GENERATION OF IRREDUCTIBLE POLYNOMIALS FROM TRINOMIALS OVER GF(2).I.BAJOGA BG; WALBESSER WJ.1976; INFORM. AND CONTROL; U.S.A.; DA. 1976; VOL. 30; NO 4; PP. 396-407; BIBL. 11 REF.Article

Each univariate complex polynomial has a big'factorGLESSER, P; MIGNOTTE, M; PETKOVIC, M et al.Proceedings of the Royal Society of Edinburgh. Section A. Mathematics. 1994, Vol 124, Num 1, pp 71-76, issn 0308-2105Article

On three questions concerning 0,1-polynomialsFILASETA, Michael; FINCH, Carrie; NICOL, Charles et al.Journal de théorie des nombres de Bordeaux. 2006, Vol 18, Num 2, pp 357-370, issn 1246-7405, 14 p.Article

Prime numbers and irreducible polynomialsRAM MURTY, M.The American mathematical monthly. 2002, Vol 109, Num 5, pp 452-458, issn 0002-9890Article

ON TRINOMIALS XN+X2+1 AND X8/ +OU- 3+XK+1 IRREDUCIBLE OVER GF(2)FREDRICKSEN H.1981; INFORMATION AND CONTROL; ISSN 0019-9958; USA; DA. 1981; VOL. 50; NO 1; PP. 58-63; BIBL. 8 REF.Article

COMPUTING UNITS IN CERTAIN ORDERS OF ALGEBRAIC INTEGERSBENSON CT; WEBER BT.1973; J. NUMBER THEORY; G.B.; DA. 1973; VOL. 5; NO 2; PP. 99-107; BIBL. 3 REF.Serial Issue

New primitive t-nomials (t = 3,5) over GF(2) whose degree is a Mersenne exponentKUMADA, T; LEEB, H; KURITA, Y et al.Mathematics of computation. 2000, Vol 69, Num 230, pp 811-814, issn 0025-5718Article

Fast construction of irreducible polynomials over finite fieldsSHOUP, V.Journal of symbolic computation. 1994, Vol 17, Num 5, pp 371-391, issn 0747-7171Article

Algebraic properties of a family of Jacobi polynomialsCULLINAN, John; HAJIR, Farshid; SELL, Elizabeth et al.Journal de théorie des nombres de Bordeaux. 2009, Vol 21, Num 1, pp 97-108, issn 1246-7405, 12 p.Conference Paper

On the periods of generalized Fibonacci recurrencesBRENT, R. P.Mathematics of computation. 1994, Vol 63, Num 207, pp 389-401, issn 0025-5718Article

Dynamics over irreductible polynomialsVIVALDI, F.Nonlinearity (Bristol. Print). 1992, Vol 5, Num 4, pp 941-960, issn 0951-7715Article

A propos de la relation galoisienne x1 = x2 + x3LALANDE, Franck.Journal de théorie des nombres de Bordeaux. 2010, Vol 22, Num 3, pp 661-673, issn 1246-7405, 13 p.Article

Irreducible polynomials which are locally reducible everywhereGURALNICK, Robert; SCHACHER, Murray M; SONN, Jack et al.Proceedings of the American Mathematical Society. 2005, Vol 133, Num 11, pp 3171-3177, issn 0002-9939, 7 p.Article

The average order of a matrixSTONG, R.Journal of combinatorial theory. Series A. 1993, Vol 64, Num 2, pp 337-343, issn 0097-3165Article

The cubic congruence x3+Ax2+Bx+C≡0(mod p) and binary quadratic formsSPEARMAN, B. K; WILLIAMS, K. S.Journal of the London Mathematical Society. 1992, Vol 46, pp 397-410, issn 0024-6107, 3Article

A CRYPTOGRAPHIC SYSTEM BASED ON FINITE FIELD TRANSFORMSKRISHNAMURTHY EV; VIJAYA RAMACHANDRAN.1980; PROC. INDIAN ACAD. SCI., MATH. SCI.; IND; DA. 1980; VOL. 89; NO 2; PP. 75-93; BIBL. 11 REF.Article

On extensions generated by roots of lifting polynomialsBHATIA, Saurabh; KHANDUJA, Sudesh K.Mathematika. 2002, Vol 49, pp 107-118, issn 0025-5793, 12 p., 1-2Article

AN ELEMENTARY PROOF OF THE LAW OF QUADRATIC RECIPROCITY OVER FUNCTION FIELDSJI, Chun-Gang; YAN XUE.Proceedings of the American Mathematical Society. 2008, Vol 136, Num 9, pp 3035-3039, issn 0002-9939, 5 p.Article

On the solutions of an elliptic curve over a field of characteristic twoBLAKE, I. F; ROTH, R. M; SEROUSSI, G et al.IEEE international symposium on information theory. 1998, isbn 0-7803-5000-6, p. 93Conference Paper

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