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Further, the double-K fracture parameters of split-tension cube specimen are also compared with those obtained for standard three point bend test specimen.

The double-K fracture parameters of split-tension cube specimen are also compared with those obtained for standard three point bend test specimen.

The achievements may serve as an important guide for the determination and optimization of forming parameters of splitting spinning.

The achievements may serve as an important guide for selecting the reasonable processing parameters of splitting spinning based on different aluminum alloys, and are very significant for optimum design and precision control of the splitting spinning process.

That is, firstly, we need Bhattacharyya parameters of each split channels to select channels for data transmission.

The effect of different parameters of the split ring on the rejection bandwidth and depth of the filter is analyzed.

This paper presents a revised procedure for computation of double-K fracture parameters of concrete split-tension cube specimen using weight function of the centrally cracked plate of finite strip with a finite width.

The trees were checked for convergence of parameters (standard deviation of split frequencies below 0.01, effective sample sizes above 200, potential scale reduction factor equal to 1.0) using Tracer v1.4.1 [ 115] and the program AWTY [ 116].

Priors were set to maximum values for the parameters: t (time of split x μ) set as 15; for the run allowing migration, maximum m1 and m2 value were set to 10; for the run assuming no gene flow among the populations m1 and m2 were set to 0. The minimum ESS values for the parameters estimated in the analysis with and without migration were 352 and 743, respectively.

In order to select split channels for transmissions, Arikan has provided a set of formulas [8] to calculate the Bhattacharyya parameter of each split channel, that is: left{begin{array}{l}Zleft({W}_N^{2i-1}right)=-Z{left({W}_{N/2}^iright)}^2+2Zleft({W}_{N/2}^iright) Zleft({W}_N^{2i}right)=Z{left({W}_{N/2}^iright)}^2end{array}right.

One of these works reduce the delay variance of control tasks (defined as the Control Action Interval (CAI) parameter) by means of split every task into three parts.

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