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Quasi-amicable numbers
Authors:
Peter Hagis and Graham Lord
Journal:
Math. Comp. 31 (1977), 608-611
MSC:
Primary 10A25
MathSciNet review:
0434939
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Abstract: If  and  , the integers m and n are said to be quasi-amicable numbers. This paper is devoted to a study of such numbers.
- [1]
H.
L. Abbott, C.
E. Aull, Ezra
Brown, and D.
Suryanarayana, Quasiperfect numbers, Acta Arith.
22 (1973), 439–447. MR 0316368
(47 #4915)
- [2]
W. E. BECK & R. M. NAJAR, "More reduced amicable pairs," Fibonacci Quart. (To appear.)
- [3]
P. CATTANEO, "Sui numeri quasiperfetti," Boll. Un. Mat. Ital., v. 6, 1951, pp. 59-62.
- [4]
R.
P. Jerrard and Nicholas
Temperley, Almost perfect numbers, Math. Mag.
46 (1973), 84–87. MR 0376511
(51 #12686)
- [5]
M.
Lal and A.
Forbes, A note on Chowla’s
function, Math. Comp. 25 (1971), 923–925. MR 0297685
(45 #6737), http://dx.doi.org/10.1090/S0025-5718-1971-0297685-X
- [1]
- H. L. ABBOTT, C. E. AULL, E. BROWN & D. SURYANARAYANA, "Quasiperfect numbers," Acta Arith., v. 22, 1973, pp. 439-447. MR 47 #4915. MR 0316368 (47:4915)
- [2]
- W. E. BECK & R. M. NAJAR, "More reduced amicable pairs," Fibonacci Quart. (To appear.)
- [3]
- P. CATTANEO, "Sui numeri quasiperfetti," Boll. Un. Mat. Ital., v. 6, 1951, pp. 59-62.
- [4]
- R. P. JERRARD & N. TEMPERLEY, "Almost perfect numbers," Math. Mag., v. 46, 1973, pp. 84-87. MR 51 #12686. MR 0376511 (51:12686)
- [5]
- M. LAL & A. FORBES, "A note on Chowla's function," Math. Comp., v. 25, 1971, pp. 923-925. MR 45 #6737. MR 0297685 (45:6737)
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Additional Information
DOI:
http://dx.doi.org/10.1090/S0025-5718-1977-0434939-3
PII:
S 0025-5718(1977)0434939-3
Article copyright:
© Copyright 1977 American Mathematical Society
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