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BibTeX entry
@Article{Allouch:2010:PIM,
author = "C. Allouch and P. Sablonni{\`e}re and D. Sbibih and M.
Tahrichi",
title = "Product integration methods based on discrete spline
quasi-interpolants and application to weakly singular
integral equations",
journal = j-J-COMPUT-APPL-MATH,
volume = "233",
number = "11",
pages = "2855--2866",
day = "1",
month = apr,
year = "2010",
CODEN = "JCAMDI",
ISSN = "0377-0427 (print), 1879-1778 (electronic)",
ISSN-L = "0377-0427",
bibdate = "Sat Feb 25 13:24:18 MST 2017",
bibsource = "http://www.math.utah.edu/pub/tex/bib/jcomputapplmath2010.bib",
URL = "http://www.sciencedirect.com/science/article/pii/S037704270900778X",
acknowledgement = ack-nhfb,
fjournal = "Journal of Computational and Applied Mathematics",
journal-URL = "http://www.sciencedirect.com/science/journal/03770427",
}
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- application,
233(5)1217,
233(6)1380,
233(6)1607,
233(8)1987,
233(9)2170,
234(1)21,
234(1)297,
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234(2)407,
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234(9)2663,
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235(7)1849,
235(8)2112,
235(8)2459,
235(9)2936,
235(10)3245,
235(12)3683,
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235(15)4439,
235(16)4729,
235(17)5203,
236(1)1,
236(1)49,
236(2)196,
236(3)279,
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236(6)1435,
236(6)1481,
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236(7)1733,
236(8)2047,
236(10)2643,
236(10)2717,
236(12)3016,
236(14)3461,
236(15)3561,
236(15)3636,
236(18)4671,
236(18)4798,
236(18)4933,
237(1)136,
239(z)103,
240(z)1,
240(z)135,
242(z)41,
243(z)28,
245(z)10,
245(z)30,
246(z)1,
246(z)251,
250(z)1,
250(z)229,
254(z)132,
255(z)384,
255(z)456,
257(z)105,
259(z)925,
260(z)68,
260(z)201,
260(z)218,
260(z)395,
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262(z)223,
262(z)234,
262(z)384,
263(z)129,
263(z)351,
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270(z)63,
270(z)166
- based,
233(8)1927,
233(12)3086,
234(1)10,
234(1)131,
234(4)1303,
234(5)1374,
234(6)1988,
234(7)2143,
234(7)2259,
234(7)2303,
234(10)2903,
234(12)3216,
234(12)3268,
235(3)708,
235(6)1604,
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235(8)2300,
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235(8)2766,
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235(10)3215,
235(12)3378,
235(12)3571,
235(14)4047,
235(15)4452,
235(15)4464,
235(16)4611,
235(17)5188,
236(2)184,
236(2)225,
236(2)265,
236(5)631,
236(5)675,
236(5)812,
236(5)867,
236(6)1055,
236(6)1521,
236(8)2186,
236(9)2306,
236(9)2367,
236(14)3528,
236(15)3613,
236(15)3696,
236(17)4303,
236(17)4348,
236(17)4547,
237(1)62,
237(1)145,
237(1)403,
239(z)93,
239(z)396,
240(z)174,
241(z)116,
242(z)70,
244(z)125,
245(z)53,
246(z)289,
250(z)16,
250(z)83,
250(z)190,
254(z)185,
255(z)74,
255(z)297,
256(z)121,
257(z)1,
259(z)413,
259(z)529,
259(z)599,
259(z)868,
259(z)955,
260(z)364,
260(z)449,
261(z)14,
261(z)352,
262(z)62,
263(z)45,
263(z)351,
263(z)377,
263(z)500,
266(z)18,
267(z)61,
267(z)244,
268(z)135,
269(z)101,
270(z)52,
270(z)386,
271(z)20,
271(z)83,
272(z)70,
272(z)107,
290(z)670
- discrete,
233(5)1202,
233(5)1288,
233(6)1470,
233(9)2170,
233(10)2468,
233(10)2506,
234(2)557,
234(3)835,
234(7)2054,
234(7)2259,
234(9)2683,
235(1)174,
235(2)470,
235(2)478,
235(4)1053,
235(5)1317,
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235(16)4519,
235(16)4589,
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236(18)4712,
237(1)335,
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237(1)520,
247(z)1,
248(z)1,
250(z)161,
255(z)15,
255(z)282,
255(z)778,
258(z)1,
259(z)385,
262(z)73,
263(z)351,
266(z)1,
267(z)49,
267(z)160,
270(z)386
- integration,
234(3)941,
234(7)2250,
234(8)2483,
234(9)2792,
235(5)1085,
235(6)1706,
235(9)3015,
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236(18)4756,
237(1)307,
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246(z)215,
252(z)169,
257(z)180,
258(z)116,
259(z)65,
262(z)3,
262(z)62,
262(z)304,
262(z)333,
262(z)346,
263(z)377
- interpolants, quasi-,
234(1)131,
234(4)1324,
235(1)174,
250(z)190,
252(z)27
- product,
233(5)1217,
233(6)1596,
233(10)2481,
234(1)305,
235(5)1085,
235(5)1482,
235(6)1676,
235(7)1763,
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236(6)1591,
236(15)3720,
236(17)4264,
255(z)671,
257(z)180,
260(z)103,
268(z)135
- quasi-interpolants,
234(1)131,
234(4)1324,
235(1)174,
250(z)190,
252(z)27
- Sablonnière, P.,
233(6)1470,
236(17)4494
- Sbibih, D.,
233(6)1470,
234(1)131,
234(4)1324,
236(17)4494,
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- singular,
233(8)1995,
233(10)2652,
234(3)703,
234(3)906,
234(4)1179,
234(4)1211,
234(4)1228,
234(5)1543,
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234(9)2699,
234(9)2792,
234(9)2838,
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234(10)2943,
235(1)203,
235(4)1053,
235(5)1148,
235(8)1914,
235(11)3291,
235(14)4174,
235(16)4675,
235(16)4742,
236(6)1442,
236(8)2186,
236(9)2338,
236(12)2981,
236(15)3796,
236(16)3869,
237(1)542,
238(z)116,
239(z)179,
242(z)141,
245(z)121,
245(z)148,
247(z)84,
250(z)83,
250(z)217,
255(z)334,
257(z)57,
257(z)132,
257(z)212,
260(z)208,
262(z)87,
263(z)370,
264(z)71,
271(z)180,
272(z)8
- spline,
233(7)1674,
234(1)131,
234(8)2516,
234(12)3268,
235(1)102,
235(1)174,
235(6)1713,
235(8)1993,
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235(12)3502,
235(14)4187,
236(2)167,
236(4)511,
236(4)529,
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
- Tahrichi, M.,
258(z)30
- weakly,
234(4)1211,
234(7)2272,
234(9)2859,
235(3)660,
235(5)1148,
235(11)3291,
235(17)5095,
236(11)2883,
237(1)542,
245(z)121,
250(z)16,
255(z)122,
257(z)57,
263(z)370