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Data structure of the numerical solutions and first- and second-order versions of our 2D front-tracking method are described.
The numbers used in each version were also different, but the structure of the numerical relationships across versions remained the same for each operation (e.g., Version 1: 67 + 48 = 65 + 46; Version 2: 55 + 36 = 53 + 34; Version 3: 73 + 57 = 71 + 55).
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However, the stream-collide structure of these numerical schemes makes them suitable for an efficient implementation on quantum computers as well.
The structure and approximations of the numerical models, the calculation of model parameters on the basis of its own test results are detailed.
This paper presents a new model of impacted structures which may be viewed as an extension of the single degree-of-freedom existing models: it allows for the dynamic behaviour of a structure and the numerical cost is low.
We analyze the dispersion characteristic of the slow-wave structure from the numerical computation of the dispersion equation (142).
Australia's part-time military force, the Citizens Force, was subsequently reorganised to replicate the AIF's divisional structure and the numerical designations of many of its units to perpetuate their identities and battle honours.
The analysis of the approximate control problems is carried out under the assumption that the oscillating coefficients are locally periodic, which allows us to use homogenization theory to obtain the asymptotic structure of the solutions, although the numerical schemes are designed for the general case.
Although several numerical methods had been developed to investigate the added mass of flexible structures, the efficiency of the numerical methods is not verified by experiment tests.
Without any structures, the results of the numerical simulation coincide with experimental data from deeper areas to wave-breaking points, for both high and low tide cases.
Apart from the cleaner syntax, vector notation conserves the structure of traditional numerical algorithms and solves multidimensional problems with minimum additional programming effort.
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