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BibTeX entry
@Article{Nurnberger:2011:LLI,
author = "G. N{\"u}rnberger and M. Rhein and G. Schneider",
title = "Local {Lagrange} interpolation by quintic {$ C^1 $}
splines on type-6 tetrahedral partitions",
journal = j-J-COMPUT-APPL-MATH,
volume = "236",
number = "4",
pages = "529--542",
day = "15",
month = sep,
year = "2011",
CODEN = "JCAMDI",
DOI = "https://doi.org/10.1016/j.cam.2011.07.029",
ISSN = "0377-0427 (print), 1879-1778 (electronic)",
ISSN-L = "0377-0427",
MRclass = "65D07 (41A05 41A15 65D05)",
MRnumber = "2843036",
MRreviewer = "Scott N. Kersey",
bibdate = "Sat Feb 25 13:24:37 MST 2017",
bibsource = "http://www.math.utah.edu/pub/tex/bib/jcomputapplmath2010.bib",
URL = "http://www.sciencedirect.com/science/article/pii/S0377042711004249",
acknowledgement = ack-nhfb,
fjournal = "Journal of Computational and Applied Mathematics",
journal-URL = "http://www.sciencedirect.com/science/journal/03770427",
xxtitle = "Local {Lagrange} interpolation by quintic
{[??IMAGE??]} splines on type-6 tetrahedral
partitions",
}
Related entries
- $ C^1 $,
233(10)2711,
234(4)1188,
248(z)47,
257(z)65
- 41A05,
235(4)966,
235(8)2758,
240(z)20,
248(z)47
- 41A15,
235(8)2758,
236(5)988,
248(z)99,
260(z)301,
271(z)53
- 65D05,
234(2)526,
235(4)966,
236(17)4485,
248(z)47,
257(z)65
- 65D07,
235(8)2758,
248(z)99,
252(z)183,
257(z)65,
260(z)301,
267(z)254,
271(z)53,
272(z)258
- interpolation,
233(7)1631,
234(1)34,
234(1)73,
234(5)1505,
234(8)2543,
235(4)882,
235(4)966,
235(7)1763,
235(8)2615,
235(10)3207,
235(12)3425,
235(14)4187,
235(16)4589,
235(17)5222,
235(17)5232,
236(4)434,
236(6)1024,
236(6)1497,
236(6)1656,
236(7)2005,
236(15)3835,
236(17)4214,
239(z)415,
240(z)20,
240(z)42,
242(z)125,
244(z)125,
248(z)47,
253(z)1,
255(z)282,
255(z)652,
257(z)1,
257(z)65,
258(z)99,
259(z)24,
259(z)95,
261(z)85,
261(z)320,
263(z)246,
263(z)262
- Kersey, Scott N.,
271(z)53
- Lagrange,
236(11)2763,
259(z)24
- local,
233(10)2737,
234(6)1810,
234(6)1886,
234(12)3283,
235(1)218,
235(2)419,
235(5)1515,
235(7)1868,
235(8)2821,
235(17)5203,
236(7)1892,
236(9)2487,
236(10)2632,
236(10)2643,
236(12)3052,
236(15)3654,
236(18)4725,
236(18)4756,
237(1)335,
237(1)363,
237(1)442,
237(1)663,
239(z)270,
240(z)5,
245(z)1,
245(z)86,
252(z)177,
255(z)384,
255(z)441,
255(z)753,
259(z)35,
262(z)261,
263(z)377,
265(z)96,
267(z)117,
268(z)93
- partition,
233(7)1704,
234(6)1656,
235(1)154,
265(z)3
- quintic,
235(16)4589,
236(13)3111,
236(15)3835,
240(z)62,
250(z)190,
253(z)123,
255(z)282
- spline,
233(7)1674,
233(11)2855,
234(1)131,
234(8)2516,
234(12)3268,
235(1)102,
235(1)174,
235(6)1713,
235(8)1993,
235(8)2451,
235(8)2758,
235(12)3502,
235(14)4187,
236(2)167,
236(4)511,
236(4)557,
236(5)699,
236(5)765,
236(5)775,
236(5)793,
236(5)843,
236(15)3835,
236(16)4105,
236(17)4214,
236(17)4383,
237(1)62,
238(z)39,
238(z)68,
239(z)162,
240(z)5,
240(z)31,
240(z)42,
242(z)125,
243(z)80,
248(z)99,
250(z)190,
252(z)27,
255(z)216,
255(z)282,
255(z)517,
255(z)778,
255(z)789,
257(z)86,
259(z)914,
261(z)62,
261(z)201,
263(z)32,
263(z)246,
263(z)262,
265(z)276,
267(z)96,
268(z)179
- tetrahedral,
233(12)3095