Entry Moreau:2005:BDR from toplas.bib
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BibTeX entry
@Article{Moreau:2005:BDR,
author = "Luc Moreau and Peter Dickman and Richard Jones",
title = "{Birrell}'s distributed reference listing revisited",
journal = j-TOPLAS,
volume = "27",
number = "6",
pages = "1344--1395",
month = nov,
year = "2005",
CODEN = "ATPSDT",
DOI = "http://doi.acm.org/10.1145/1108970.1108976",
ISSN = "0164-0925 (print), 1558-4593 (electronic)",
ISSN-L = "0164-0925",
bibdate = "Wed Jan 11 05:23:15 MST 2006",
bibsource = "http://www.acm.org/pubs/contents/journals/toplas/;
http://www.math.utah.edu/pub/tex/bib/toplas.bib",
abstract = "The Java RMI collector is arguably the most widely
used distributed garbage collector. Its distributed
reference listing algorithm was introduced by Birrell
et al. in the context of Network Objects, where the
description was informal and heavily biased toward
implementation. In this article, we formalize this
algorithm in an implementation-independent manner,
which allows us to clarify weaknesses of the initial
presentation. In particular, we discover cases critical
to the correctness of the algorithm that were not
accounted for by Birrell. We use our formalization to
derive an invariant-based proof of correctness of the
algorithm that avoids notoriously difficult temporal
reasoning. Furthermore, we offer a novel graphical
representation of the state transition diagram, which
we use to provide intuitive explanations of the
algorithm and to investigate its tolerance to faults in
a systematic manner. Finally, we examine how the
algorithm may be optimized, either by placing
constraints on message channels or by tightening the
coupling between the application program and
distributed garbage collector.",
acknowledgement = ack-nhfb,
fjournal = "ACM Transactions on Programming Languages and
Systems",
}
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31(6)20,
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32(1)2,
32(3)9,
32(4)13,
32(4)15,
32(5)17,
32(5)19,
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1(2)287,
4(3)382,
4(4)527,
4(4)615,
4(4)678,
4(4)758,
6(3)402,
7(1)80,
9(2)164,
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16(1)151,
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21(6)1077,
21(6)1251,
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27(3)441
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4(1)21,
4(2)179,
4(4)650,
7(2)183,
7(4)560,
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9(2)164,
9(2)257,
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13(1)21,
13(1)52,
13(2)181,
14(2)127,
14(2)265,
15(5)771,
16(1)35,
16(3)524,
16(3)687,
16(4)1156,
16(4)1319,
16(5)1411,
16(5)1467,
17(4)561,
17(4)600,
17(5)777,
18(2)139,
18(4)477,
18(6)659,
18(6)683,
18(6)752,
19(1)7,
19(3)427,
19(4)557,
19(5)804,
20(1)1,
20(2)259,
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4(1)37,
4(3)382,
4(4)527,
4(4)678,
6(2)159,
6(3)380,
7(1)80,
7(2)270,
7(4)656,
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10(1)51,
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11(2)284,
11(2)330,
11(3)404,
11(4)562,
12(1)84,
12(1)102,
12(2)303,
12(4)537,
13(2)211,
14(2)201,
14(3)396,
14(3)417,
15(1)1,
15(1)36,
15(1)208,
16(1)151,
16(2)259,
17(3)535,
18(5)615,
19(1)188,
19(5)726,
19(5)804,
19(6)1031,
20(1)1,
20(2)388,
20(3)483,
20(6)1265,
21(2)175,
21(6)1196,
31(6)20,
31(6)22,
32(3)9,
32(4)12
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4(2)239,
4(4)552,
5(2)236,
7(4)501,
8(4)419,
14(1)54,
14(4)574,
15(5)745,
16(3)986,
17(3)461,
18(4)355,
19(1)48,
19(5)726,
20(1)166,
20(2)436,
21(5)1028,
22(1)45,
27(6)1049,
27(6)1097,
27(6)1216,
28(1)1,
28(5)942,
30(1)4,
30(4)24,
30(6)33,
31(5)18,
32(1)2,
32(2)4,
32(3)9,
32(4)12,
32(4)13,
32(4)15,
33(6)21,
34(1)3,
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9(2)277,
14(4)574,
16(3)607,
18(4)355,
20(3)483,
20(3)586,
21(2)189,
21(3)502,
21(4)703,
23(2)105,
32(4)13,
32(4)14,
33(6)19
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4(3)323,
7(1)176,
13(1)52,
14(2)173,
15(2)357,
16(1)3,
16(3)387,
16(5)1431,
17(2)217,
17(4)635,
20(6)1111,
22(3)431,
24(4)299,
30(3)17,
30(5)28,
30(6)33,
34(1)3
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4(1)1,
4(2)239,
4(4)615,
4(4)733,
9(2)125,
9(2)164,
9(2)257,
9(3)297,
10(2)189,
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21(5)977,
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31(4)15,
31(4)16,
32(1)2,
32(2)5,
32(5)17,
33(3)11,
33(4)13,
34(1)3
- placing,
16(4)1319,
20(6)1297,
21(6)1077
- presentation,
4(4)615,
21(6)1077
- reference,
1(1)115,
2(3)269,
11(2)284,
14(4)471,
14(4)521,
16(2)175,
16(6)1768,
18(3)254,
18(5)615,
18(6)752,
20(3)635,
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28(1)1,
28(2)290,
28(3)429,
28(5)942,
30(1)1,
30(5)27,
32(2)4,
32(3)7,
32(3)8,
33(1)2
- representation,
1(1)27,
2(2)137,
3(1)111,
3(2)126,
4(3)496,
4(4)527,
7(1)1,
7(1)62,
7(2)270,
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9(2)257,
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13(4)626,
14(2)127,
14(2)173,
14(4)574,
14(4)589,
15(5)745,
15(5)876,
16(3)775,
16(6)1842,
17(1)85,
17(2)181,
17(5)777,
19(1)7,
19(3)427,
19(3)462,
19(3)492,
19(5)639,
20(1)1,
20(4)845,
20(5)980,
21(4)703,
21(4)747,
22(1)129,
30(6)32,
31(3)12,
31(6)21,
32(6)23,
34(1)3
- revisited,
18(6)752
- RMI,
23(6)747
- state,
4(2)179,
4(3)455,
7(1)159,
8(1)154,
8(4)577,
11(4)491,
13(1)150,
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19(5)804,
20(1)51,
20(2)274,
20(2)302,
20(5)917,
21(4)747,
22(6)1037,
23(3)273,
27(4)786,
27(6)1147,
28(3)476,
28(5)942,
29(6)35,
30(4)24,
31(4)16,
31(6)22,
32(4)14,
32(6)22,
33(5)17,
34(1)2
- systematic,
8(4)547,
16(3)727,
17(5)691,
19(1)7,
19(3)444,
20(2)344,
20(3)546,
21(3)417,
22(6)1002,
27(2)344,
27(6)1147,
28(3)476,
33(1)3
- temporal,
4(3)455,
6(1)68,
6(2)239,
8(2)244,
11(1)147,
14(4)521,
16(3)872,
16(5)1543,
17(1)157,
18(4)424,
19(4)617,
20(1)51,
21(5)977,
22(1)87,
30(5)29,
31(4)14,
33(5)15
- tolerance,
4(3)382,
21(3)569
- toward,
4(1)1,
5(4)596,
6(4)468,
7(1)1,
7(2)183,
7(4)501,
8(2)185,
10(3)374,
14(4)589,
18(2)139,
19(5)639,
22(2)378,
27(6)1147,
29(6)34,
30(5)29
- transition,
16(2)259,
16(3)649,
16(6)1842,
17(1)16,
19(1)48,
20(1)51,
20(6)1171,
21(4)747,
27(6)1049,
29(3)15,
31(4)13,
34(1)6
- was,
4(2)149,
4(4)527,
4(4)552,
4(4)733,
5(2)236,
9(3)367,
14(1)1,
14(2)147,
14(4)574,
15(4)735,
16(5)1648,
17(4)600,
17(4)672,
17(5)691,
18(4)401,
19(3)492,
19(6)1085,
21(1)1,
22(3)431,
23(2)105,
30(4)19,
30(5)29,
32(6)23,
33(1)3
- weaknesses,
18(4)454
- were,
16(3)305,
17(2)197,
17(3)487,
18(1)1,
18(4)424,
20(3)483,
20(6)1131,
23(2)105,
28(5)848,
29(1)3,
30(4)20,
31(3)12,
31(6)22,
32(1)3,
33(3)9,
33(4)13
- where,
4(3)382,
4(4)527,
7(1)62,
8(4)419,
9(2)164,
9(3)367,
10(2)189,
11(4)633,
13(2)237,
14(2)201,
15(4)659,
16(2)259,
16(3)387,
16(3)775,
16(3)954,
16(4)1117,
16(4)1319,
16(6)1699,
16(6)1842,
16(6)1875,
17(1)123,
17(1)157,
17(2)264,
17(3)487,
17(4)600,
18(1)30,
19(3)462,
20(3)679,
20(5)1067,
20(6)1223,
20(6)1251,
20(6)1297,
21(1)11,
21(3)527,
21(4)703,
21(4)813,
21(5)895,
21(5)1028,
21(6)1077,
21(6)1196,
22(1)129,
22(2)378,
22(4)701,
22(5)816,
27(6)1147,
27(6)1270,
28(2)256,
30(1)4,
30(4)23,
31(3)9,
31(3)11,
31(3)12,
31(4)14,
31(4)15,
31(4)16,
31(6)20,
32(1)2,
32(2)6,
32(4)13,
33(5)15,
33(6)21,
34(1)3
- widely,
16(3)370,
17(2)331,
18(1)30,
18(6)752,
19(3)413,
19(6)916,
21(1)11,
21(3)502,
22(4)673,
28(5)908,
34(1)2,
34(1)3