Entry Cheng:1992:ESD from tog.bib
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BibTeX entry
@Article{Cheng:1992:ESD,
author = "Fuhua Cheng",
title = "Estimating Subdivision Depths for Rational Curves and
Surfaces",
journal = j-TOG,
volume = "11",
number = "2",
pages = "140--151",
month = apr,
year = "1992",
CODEN = "ATGRDF",
ISSN = "0730-0301",
bibdate = "Fri Jan 5 07:58:42 MST 1996",
URL = "http://www.acm.org/pubs/toc/Abstracts/0730-0301/130829.html",
abstract = "An algorithm to estimate subdivision depths for
rational curves and surfaces is presented. The
subdivision depth is not estimated for the given
curve/surface directly. The algorithm computes a
subdivision depth for the polynomial curve/surface of
which the given rational curve/surface is the image
under the standard perspective projection. This
subdivision depth, however, guarantees the required
flatness of the given curve/surface after the
subdivision. This work has applications in surface
rendering, surface/surface intersection, and mesh
generation.",
acknowledgement = ack-nhfb,
keywords = "algorithms; design",
subject = "{\bf I.3.5}: Computing Methodologies, COMPUTER
GRAPHICS, Computational Geometry and Object Modeling,
Curve, surface, solid, and object representations. {\bf
I.3.5}: Computing Methodologies, COMPUTER GRAPHICS,
Computational Geometry and Object Modeling, Geometric
algorithms, languages, and systems. {\bf J.6}: Computer
Applications, COMPUTER-AIDED ENGINEERING,
Computer-aided design (CAD).",
}
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21(3)755,
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15(4)265,
16(1)34,
16(1)74,
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16(3)319,
17(4)259,
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13(3)240,
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28(3)87,
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11(3)228,
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27(5)134,
27(5)158,
27(5)163,
27(5)166,
28(2)18,
28(2)20,
28(3)24,
28(3)26,
28(3)27,
28(3)30,
28(3)38,
28(3)45,
28(3)56,
28(3)62,
28(3)65,
28(3)67,
28(3)70,
28(3)72,
28(3)86,
28(3)91,
28(3)92,
28(4)100,
28(4)101
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10(1)1,
11(4)336,
11(4)348,
12(4)277,
13(1)73,
13(2)103,
13(2)177,
13(4)313,
13(4)400,
14(1)58,
15(3)211,
16(4)397,
17(1)32,
17(1)50,
17(2)84,
18(2)171,
19(1)1,
19(2)79,
19(3)204,
21(1)52,
26(1)4,
26(3)1,
26(3)14,
26(3)32,
26(3)38,
26(3)39,
26(3)45,
26(3)52,
26(3)62,
26(3)76,
26(4)18,
26(4)20,
27(2)12,
27(3)20,
27(3)26,
27(3)31,
27(3)51,
27(3)52,
27(3)54,
27(3)66,
27(3)70,
27(3)80,
27(3)87,
27(3)102,
27(5)111,
27(5)115,
27(5)132,
27(5)155,
28(1)6,
28(2)13,
28(2)17,
28(3)23,
28(3)24,
28(3)27,
28(3)53,
28(3)65,
28(3)82,
28(4)105
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2(3)161,
3(3)223,
4(4)291,
6(4)274,
8(1)25,
8(3)174,
8(3)235,
9(2)147,
10(1)92,
10(4)378,
11(1)12,
13(1)73,
13(3)277,
13(3)308,
13(4)337,
13(4)400,
14(1)21,
15(3)223,
16(1)74,
16(3)296,
18(3)257,
25(3)1154,
27(1)3,
27(3)79,
27(3)87,
28(3)47,
28(3)84
- J.6,
4(1)12,
4(4)291,
5(1)1,
6(3)238,
6(4)274,
7(1)1,
7(1)42,
7(2)83,
7(3)198,
8(1)25,
8(1)51,
8(3)204,
8(4)263,
8(4)325,
8(4)335,
8(4)360,
9(2)147,
9(2)160,
9(2)212,
10(1)71,
10(3)297,
10(3)312,
10(4)366,
10(4)378,
11(1)12,
11(2)152,
12(1)56,
12(2)113,
12(3)209,
12(4)305,
12(4)327,
13(1)3,
13(3)277,
13(4)400,
14(2)103,
14(3)266,
16(1)34,
16(1)74,
16(2)155,
16(2)179,
16(3)319,
17(4)259,
18(1)35,
18(4)329,
19(1)27,
19(1)56
- perspective,
15(3)211,
21(3)557,
26(1)1,
26(3)40,
26(3)93,
26(4)20,
27(3)14,
27(4)106,
27(4)107,
28(1)2,
28(3)64
- polynomial,
2(1)1,
6(1)1,
6(2)81,
7(1)1,
7(2)83,
8(1)41,
8(2)89,
8(2)100,
8(3)147,
8(3)164,
8(3)174,
8(3)235,
8(3)243,
8(4)298,
8(4)325,
8(4)335,
8(4)360,
9(1)41,
9(2)198,
9(2)212,
9(3)301,
9(4)424,
10(2)152,
10(3)297,
10(4)342,
11(1)61,
12(2)113,
12(4)327,
13(1)3,
13(1)73,
13(2)156,
13(3)240,
14(1)21,
14(2)134,
14(2)162,
14(2)171,
16(1)34,
16(2)155,
16(3)277,
16(3)319,
17(1)1,
17(3)143,
17(4)209,
19(1)27,
19(1)56,
19(4)279,
20(1)1,
27(2)13,
27(5)121,
27(5)165,
28(2)13,
28(2)17
- presented,
3(1)52,
3(3)223,
4(4)291,
5(2)79,
5(3)244,
7(3)151,
9(1)1,
10(1)92,
11(1)61,
11(2)103,
11(2)152,
11(3)201,
11(4)305,
13(1)43,
13(3)209,
13(3)240,
13(3)277,
13(4)400,
14(1)77,
14(4)337,
15(1)1,
15(1)72,
15(3)249,
16(2)179,
17(2)116,
19(2)79,
19(3)185,
19(4)246,
20(3)151,
20(3)169,
20(4)203,
26(3)44,
27(3)38,
27(3)86,
27(5)138,
27(5)146,
27(5)155,
28(1)8,
28(3)55,
28(3)70,
28(3)75,
28(3)84,
28(4)100
- projection,
9(3)245,
13(2)137,
15(3)211,
18(3)213,
19(1)56,
24(3)828,
24(4)1392,
25(3)907,
26(3)22,
26(3)23,
26(3)40,
26(3)49,
26(3)93,
26(3)100,
27(1)2,
27(3)63,
27(3)65,
27(3)86,
27(4)106,
27(5)109,
27(5)151,
27(5)156,
27(5)164,
28(1)9,
28(3)36,
28(3)43,
28(3)64
- rational,
8(2)89,
8(2)100,
8(3)174,
8(4)325,
8(4)335,
9(3)301,
10(1)71,
10(4)366,
11(2)127,
13(2)103,
13(3)277,
17(1)1,
17(1)32,
18(4)316,
19(1)27,
19(1)56,
28(3)46
- required,
11(4)406,
13(1)3,
13(1)43,
13(2)103,
13(2)137,
13(2)177,
13(3)240,
13(4)400,
14(1)21,
15(4)332,
17(2)84,
19(3)164,
19(3)204,
21(1)1,
26(3)3,
26(3)6,
26(3)7,
26(3)69,
26(3)70,
26(3)78,
26(3)86,
26(3)90,
26(4)18,
26(4)20,
27(1)5,
27(3)18,
27(3)81,
27(3)83,
27(3)85,
27(5)115,
27(5)137,
27(5)151,
28(1)8,
28(2)13,
28(2)18,
28(3)32
- standard,
7(3)180,
11(3)259,
11(4)336,
11(4)373,
13(1)3,
13(2)103,
14(3)266,
15(1)37,
15(3)211,
17(4)259,
26(3)38,
26(3)40,
26(3)76,
26(3)93,
26(3)94,
26(4)16,
27(1)2,
27(1)3,
27(3)18,
27(3)32,
27(3)46,
27(3)59,
27(3)64,
27(3)95,
27(4)105,
27(5)130,
28(2)16,
28(2)20,
28(3)36,
28(3)43,
28(3)48,
28(3)76,
28(3)93,
28(4)106
- work,
7(3)151,
11(1)1,
13(3)300,
14(1)77,
14(4)311,
15(3)211,
16(1)3,
16(1)34,
16(2)109,
16(2)179,
16(3)217,
16(3)319,
17(4)238,
18(1)1,
18(1)35,
19(4)279,
20(3)127,
20(4)203,
26(1)1,
26(1)2,
26(2)9,
26(3)6,
26(3)13,
26(3)16,
26(3)25,
26(3)26,
26(3)28,
26(3)36,
26(3)47,
26(3)53,
26(3)64,
26(3)76,
26(3)79,
26(3)99,
26(4)13,
26(4)17,
27(1)7,
27(2)13,
27(3)20,
27(3)37,
27(3)38,
27(3)44,
27(3)46,
27(3)59,
27(3)70,
27(3)75,
27(3)88,
27(3)97,
27(3)99,
27(3)102,
27(5)115,
27(5)131,
27(5)132,
27(5)133,
27(5)140,
27(5)143,
27(5)149,
28(1)1,
28(2)15,
28(3)25,
28(3)29,
28(3)66,
28(3)72,
28(3)92,
28(4)102,
28(4)106