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非线性整微分方程的贝塞放松差值方案
Xinya Peng1, Leiwei Li1,2, Jia Zhang1
1College of Computer Science and Mathematics, Central South University of Forestry and Technology, Changsha, Hunan, China.
新的贝塞放松差异方案提高了非线性整微方程的精度和稳定性,这对于模拟具有内存和非局部效应的复杂系统至关重要.
科学领域:
- 数字分析
- 计算数学
- 应用数学
背景情况:
- 非线性整微方程对于模拟具有内存和非局部效应的复杂系统至关重要.
- 当处理这些方程中的非线性项时,现有的数值方法可能面临准确性和稳定性的挑战.
研究的目的:
- 为非线性整微分方程提出新的贝塞放松差异和紧差异方案.
- 提高这些复杂方程的数值解决方案的准确性和稳定性.
- 验证拟议方案的有效性和趋同性质.
主要方法:
- 使用贝塞放松时间离散和二次空间离散,开发贝塞放松差异方案.
- 构建Besse放松紧差异方案,采用第四阶紧有限差异近似,以提高空间准确性.
- 在离散的规范中建立无条件的稳定性和最佳的融合.
主要成果:
- 提出的贝塞放松方案在处理非线性术语方面表现出更高的准确性和稳定性.
- 数字实验证实这些方案实现了预期的趋同率.
- 这些方法对各种类型的溶液有效,包括光滑的,单一的和无限制的衍生溶液.
结论:
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