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Results: 1 to 15 of 15 found      Go to page: 1

[1] Jean Lagrange. Sets of $n$ squares of which any $n-1$ have their sum square . Math. Comp. 41 (1983) 675-681. MR 717711.
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[2] J. C. Lagarias. On the computational complexity of determining the solvability or unsolvability of the equation $X\sp{2}-DY\sp{2}=-1$ . Trans. Amer. Math. Soc. 260 (1980) 485-508. MR 574794.
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[3] Peter Wilker. An efficient algorithmic solution of the Diophantine equation $u\sp{2}+5v\sp{2}=m$ . Math. Comp. 35 (1980) 1347-1352. MR 583512.
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[4] Charles F. Schwartz. The group of rational solutions of $y\sp{2}=x(x-1)(x-t\sp{2}-c)$ . Trans. Amer. Math. Soc. 259 (1980) 33-46. MR 561821.
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[5] H. J. Godwin. A note on congruent numbers . Math. Comp. 32 (1978) 293-295. MR 0480322.
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[6] James C. Owings. Solution of planar Diophantine equations . Proc. Amer. Math. Soc. 72 (1978) 1-5. MR 0498366.
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[7] L. Lipshitz. The Diophantine problem for addition and divisibility . Trans. Amer. Math. Soc. 235 (1978) 271-283. MR 0469886.
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[8] Phyllis Lefton. On the Galois groups of cubics and trinomials. Bull. Amer. Math. Soc. 82 (1976) 754-756. MR 0422228.
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[9] Ronald Alter and Thaddeus B. Curtz. Correction to: ``A note on congruent numbers'' (Math. Comp. 28 (1974), 303--305) . Math. Comp. 30 (1976) 198. MR 0392816.
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[10] A. G. Earnest and J. S. Hsia. Springer-type theorems for spinor genera of quadratic forms. Bull. Amer. Math. Soc. 81 (1975) 942-943. MR 0374026.
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[11] Edward A. Bender and Norman P. Herzberg. Some diophantine equations related to the quadratic form $ax^2+by^2$. Bull. Amer. Math. Soc. 81 (1975) 161-162. MR 0404132.
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[12] Ronald Alter and Thaddeus B. Curtz. A note on congruent numbers . Math. Comp. 28 (1974) 303-305. MR 0337758.
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[13] D. H. Lehmer and Emma Lehmer. A new factorization technique using quadratic forms . Math. Comp. 28 (1974) 625-635. MR 0342458.
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[14] Ronald Alter and K. K. Kubota. Multiplicities of second order linear recurrences . Trans. Amer. Math. Soc. 178 (1973) 271-284. MR 0441841.
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[15] D. Shanks. Corrigenda: ``Solutions of the Diophantine equations $x^2 + y^2 = l^2$, $y^2 + z^2 = m^2$, $z^2 + x^2 = n^2$'' (Math. Comp. {\bf 20} (1966), 144--147) by M. Lal and W. J. Blundon . Math. Comp. 23 (1969) 219. MR 0400637.
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Results: 1 to 15 of 15 found      Go to page: 1


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