We study the rate of convergence of solutions relative to Dirichlet problems associated with a random quasilinear operator in randomly perforated domains of R(d) With holes whose size tends to 0. Our direct method allows to extend the results already obtained by an epi-convergence method irt the case of symetric operator with deterministic and constant coefficients in a random domain.
机构:
Shanghai Jiao Tong Univ, Sch Math Sci, Shanghai, Peoples R China
Shanghai Jiao Tong Univ, Inst Modern Anal, Frontier Res Ctr Shanghai, R China, Shanghai, Shanghai, Peoples R ChinaShanghai Jiao Tong Univ, Sch Math Sci, Shanghai, Peoples R China
Liu, Chenkai
Zhuo, Ran
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机构:
Shanghai Normal Univ, Dept Math, Shanghai, Peoples R ChinaShanghai Jiao Tong Univ, Sch Math Sci, Shanghai, Peoples R China
机构:
Northwest Normal Univ, Dept Math, 967 Anning East Rd, Lanzhou 730070, Peoples R ChinaNorthwest Normal Univ, Dept Math, 967 Anning East Rd, Lanzhou 730070, Peoples R China
Ma, Ruyun
Chen, Tianlan
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机构:
Northwest Normal Univ, Dept Math, 967 Anning East Rd, Lanzhou 730070, Peoples R ChinaNorthwest Normal Univ, Dept Math, 967 Anning East Rd, Lanzhou 730070, Peoples R China
Chen, Tianlan
Gao, Hongliang
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机构:
Northwest Normal Univ, Dept Math, 967 Anning East Rd, Lanzhou 730070, Peoples R ChinaNorthwest Normal Univ, Dept Math, 967 Anning East Rd, Lanzhou 730070, Peoples R China
机构:
Moscow MV Lomonosov State Univ, Fac Phys, Dept Math, Moscow 119899, RussiaMoscow MV Lomonosov State Univ, Fac Phys, Dept Math, Moscow 119899, Russia
Krutitskii, P. A.
ZEITSCHRIFT FUR ANALYSIS UND IHRE ANWENDUNGEN,
1998,
17
(02):
: 361
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U258