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A simplified formula to calculate the initial value of iteration for contracted depth in quadratic parabola shaped channels

机译:简化公式,以计算二次抛物线形状通道中的迭代迭代的初始值

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At present, the complexity of calculation process and expression form of the initial value of iteration for contracted depth in quadratic parabola shaped channels,Seek a new iterative initial value formula for contracted depth in quadratic parabola shaped channels. Through an identical deformation on the basic equation for contracted depth in quadratic parabola shaped channels. Deduce the iterative formula for computing the quadratic parabola section contraction water depth. Introduction the dimensionless contraction water depth concept, plot the dimensionless contraction water depth and the dimensionless parameter relationship curves. Determine the iterative formula of initial value form for quadratic parabolic shaped channels, and based on the theory of optimum fitting, by the minimum residual standard differential and simple form of formula as the goal, the initial iteration value formula for calculation contracted depth in quadratic parabola shaped channels was obtained. It is greatly accelerating the convergence rate iterative calculations. The calculation of a practical case and error analysis of the depth calculations show that in the utility range of α ∈ [0, 0.5], its maximum relative error is less than 0.26% after performing one iteration. This formula has definite physics concept, easy calculation, high precision and wide range compared with the existing formulas. It will bring great convenience for designers.
机译:目前,在二次抛物线形状通道中,在二次抛物线形状通道中迭代的初始值的计算过程和表达形式的复杂性,在二次抛物线形状的通道中寻求具有收缩深度的新的迭代初始值公式。通过在二次抛物线形状通道中对凝结深度的基本方程的相同变形。推断用于计算二次抛物线部分收缩水深的迭代公式。引言无量纲收缩水深度概念,绘制无量纲的收缩水深和无量纲参数关系曲线。确定二次抛物面形状的初始值形式的迭代公式,并基于最佳拟合理论,通过最小的残余标准差异和公式的简单形式作为目标,二次抛物线中的计算累积深度的初始迭代值公式获得形状的通道。它大大加速了收敛速率迭代计算。对深度计算的实际情况和误差分析的计算表明,在α∈[0,0.5]的实用范围内,在执行一次迭代后,其最大相对误差小于0.26%。该配方具有明确的物理概念,简单的计算,高精度和宽范围,与现有公式相比。它将为设计师带来极大的便利。

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