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Some additional mathematical analysis shows that the stochastic differential equation (18) and its solution equation (19) have a precise mathematical interpretation.
A mathematical analysis shows that the concentrations of H2, D2, and HD should be equal to (fH 2, (fD 2, and 2 fH fD), respectively, to a very good approximation.
A mathematical analysis shows that these solutions decay exponentially at far field.
A mathematical analysis shows that those explicit solutions have exponential behaviors at far field.
In this paper, our approximated mathematical analysis shows that the successful rate in finding a path with only one attempt is considerably high.
A mathematical analysis shows that the Logarithmic Image Processing (LIP) model and standard mathematical operators are extreme cases of the PLIP model operators.
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Our evaluation and our mathematical analysis show that AVCOL satisfies arbitrary predicates, scales well, and withstands a variety of selfish and colluding attacks.
The results of the mathematical analysis show that with dynamic experimental data it could be possible to evaluate rate constants for both the association and irreversible reaction steps.
Given that the Shannon-Nyquist theorem was satisfied the mathematical analysis shown in the last subsection holds true for the 3D discrete Fourier transform of, and, where,, and are the discrete counterparts of,, and, respectively.
Mathematical analysis showed that the dorsal ventral difference in the amount of HSPG is not sufficient to generate the observed difference in pattern, indicating that both extracellular matrix and tissue architecture play a role in this system.
This is supporting by the mathematical analysis showing that ASS may occur in the relatively limited parameter region where nJ and nA are comparable (right panel in Fig. 2B; note that nh is a noninteger in this analysis).
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