本文对Rosenau-RLW方程的初边值问题进行了数值研究,提出了一个隐式拟紧致C-N差分格式,该格式很好地模拟了问题的守恒性质.通过Brouwer不动点定理,本文得到了差分解的存在性,给出了解的先验估计和误差估计,并通过离散能量法分析了该格式的稳定性、二阶收敛性和解的唯一性.数值算例表明,该格式是可行的,且相对于一般的二层格式具有更好的计算精度.
傅雨泽, 胡兵, 郑茂波
doaj
The flow conservation law of belt drive is introduced and the conclusion that the tension difference between the tighten belt and the looser leads to speed difference is proved.The formulas of the slippage rate and the efficiency under the promise of the
廖林清, 谢明, 邱香, 屈翔
doaj
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