Entry Bajaj:1987:GOP from tcs1985.bib
Last update: Thu Sep 27 02:46:57 MDT 2018
Top |
Symbols |
Numbers |
Math |
A |
B |
C |
D |
E |
F |
G |
H |
I |
J |
K |
L |
M |
N |
O |
P |
Q |
R |
S |
T |
U |
V |
W |
X |
Y |
Z
BibTeX entry
@Article{Bajaj:1987:GOP,
author = "C. Bajaj",
title = "Geometric optimization and the polynomial hierarchy",
journal = j-THEOR-COMP-SCI,
volume = "54",
number = "1",
pages = "87--102",
month = sep,
year = "1987",
CODEN = "TCSCDI",
ISSN = "0304-3975 (print), 1879-2294 (electronic)",
ISSN-L = "0304-3975",
bibdate = "Sat Nov 22 13:29:49 MST 1997",
bibsource = "http://www.math.utah.edu/pub/tex/bib/tcs1985.bib",
acknowledgement = ack-nhfb,
classification = "C1160 (Combinatorial mathematics); C1180
(Optimisation techniques); C4240 (Programming and
algorithm theory); C4290 (Other computer theory)",
conflocation = "New Delhi, India; 16-18 Dec. 1985",
conftitle = "Fifth Conference on Foundations of Software Technology
and Theoretical Computer Science",
corpsource = "Dept. of Comput. Sci., Purdue Univ., West Lafayette,
IN, USA",
fjournal = "Theoretical Computer Science",
journal-URL = "http://www.sciencedirect.com/science/journal/03043975/",
keywords = "Co-NP; computational complexity; computational
complexity classes; computational geometry; geometric
optimization; location-allocation problems under
minimax; location-allocation problems under minsum;
optimisation; polynomial hierarchy",
pubcountry = "Netherlands A05",
sponsororg = "Indian Inst. Technol.; Tata Inst. Fundamental Res",
treatment = "T Theoretical or Mathematical",
}
Related entries
- C1180,
40(1)67,
45(1)87,
49(1)81,
51(1)53,
54(1)129,
59(3)297,
63(3)295,
64(1)107
- C4290,
38(1)123,
39(1)47,
44(2)209,
48(2)283,
58(1)183,
67(1)37,
68(3)239
- class,
35(1)17,
35(2)313,
37(2)123,
38(2)143,
38(2)157,
39(2)267,
40(1)57,
41(1)105,
42(2)123,
43(2)213,
44(2)237,
46(2)313,
47(1)1,
47(1)39,
47(1)71,
47(1)99,
47(2)111,
47(2)131,
47(3)247,
47(3)263,
48(2)145,
48(2)329,
52(3)177,
52(3)251,
58(1)129,
60(3)255,
61(1)17,
61(2)103,
63(1)43,
64(2)203,
67(1)75,
67(1)99,
67(2)143,
67(2)283,
68(2)155
- geometric,
35(1)55,
46(2)329,
53(2)345,
64(1)83,
68(1)71,
68(3)239
- geometry,
53(2)345,
65(2)213,
65(2)z,
67(1)37,
68(1)71,
68(3)239
- hierarchy,
40(2)175,
43(1)107,
43(2)169,
47(1)39,
47(2)131,
48(1)109,
48(2)153,
49(1)1,
49(2)217,
51(1)53,
53(2)201,
56(3)289,
58(1)175,
58(1)263,
61(2)175,
62(1)39,
65(3)271,
67(1)99,
68(1)113
- optimisation,
37(2)151,
40(1)67,
45(1)87,
49(1)81,
51(1)53,
54(1)129,
59(3)297,
63(3)295,
64(1)107,
64(2)159
- optimization,
57(1)131,
59(3)259,
69(1)1
- other,
38(1)123,
39(1)47,
39(2)337,
41(2)325,
44(2)209,
48(2)283,
49(2)171,
53(2)345,
54(2)181,
56(1)3,
56(1)17,
56(1)59,
58(1)183,
63(3)253,
65(2)213,
67(1)37,
67(1)55,
68(3)239,
69(1)1
- technique,
39(2)319,
40(1)67,
40(2)101,
45(1)87,
46(2)261,
48(1)75,
49(1)81,
49(2)171,
50(2)137,
50(3)323,
51(1)53,
52(3)193,
53(2)169,
53(2)281,
54(1)53,
54(1)129,
54(2)315,
57(0)3,
57(1)97,
57(1)131,
57(1)147,
57(1)153,
58(1)103,
58(1)209,
59(1)157,
59(3)297,
61(2)299,
63(3)275,
63(3)295,
64(1)107,
64(2)135,
64(2)175,
65(1)1,
65(2)123,
65(2)131,
65(2)149,
65(2)153,
65(2)189,
65(2)197,
65(2)213,
65(2)243,
65(2)249,
66(0)117,
66(1)45,
66(2)137,
67(1)5,
67(1)37,
67(1)87,
68(3)267,
69(1)1