| 非自治半线性热黏弹性问题的一致吸引子的维数(英文) |
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| 引用本文： | 李红艳,周盛凡. 非自治半线性热黏弹性问题的一致吸引子的维数(英文)[J]. 东北数学, 2008, 24(4): 337-353 |
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| 作者姓名： | 李红艳 周盛凡 |
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| 作者单位： | School of Management Studies;Shanghai University of Engineering Science;Shanghai;201620);Department of Mathematics;Shanghai Normal University;200234; |
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| 基金项目： | The NSF(10771139)of China; Special Fund(gjd-07011)of Scientific Research for Shang-hai's Excellent Young College Teachers; Key Subjects(xk0704)on Management Science and Engineering. |
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| 摘 要： | In this paper, we prove the existence of a uniform attractor for the process associated with a non-antonomous semilinear thermoelastic problem. And under the certain parameter, we obtain an upper bound for the Hausdorff dimension of the uniform attractor.
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| 关 键 词： | 非自治半线性 热黏弹性问题 一致吸引子 维数 |
Dimension of the Uniform Attractor for a Non-autonomous Semilinear Thermoelastic Problem |
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| LI Hong-yan School of Management Studies,Shanghai University of Engineering Science,Shanghai, ZHOU Sheng-fan. Dimension of the Uniform Attractor for a Non-autonomous Semilinear Thermoelastic Problem[J]. Northeastern Mathematical Journal, 2008, 24(4): 337-353 |
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| Authors: | LI Hong-yan School of Management Studies Shanghai University of Engineering Science Shanghai ZHOU Sheng-fan |
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| Affiliation: | [1]School of Management Studies, Shanghai University of Engineering Science, Shanghai, 201620 [2]Department of Mathematics, Shanghai Normal University, Shanghai, 200234 |
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| Abstract: | In thi spaper,we prove the existence of a uniform attractor for the process associated with a non-autonomous semiliuear thermoelastic problem.And under the certain parameter,we obtain an upper bound for the Hausdorff dimension of the uniform attractor. |
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| Keywords: | uniform attractor thermoelastic problem Hausdorif dimension 2000 MR subject classification:35G25 35G30 35B40 |
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