Application of this solution in modeling spiral cracking of circular thin film/substrate is underway.
This paper introduces several new algorithms designed to produce global solutions in model-based clustering.
On the one hand, it is influenced by the works given in [11, 18]; on the other hand, for the sake of convenience for mathematical analysis, especially, the positivity of solutions in model (1).
In their review, Oliveira and colleagues [ 1] suggest that the major benefit of resuscitation with hypertonic solutions in models of septic shock is the restitution of blood volume and accompanying improvements in cardiovascular and hemodynamic function.
This implies that any solution in models (1 – 4) was estimated taking into account all information available.
As mentioned above, the solution in Model 1 is calculated by solving equations with the synthesis term that depends only on the data TF profiles at any time, not on the solution, and the data profiles evidently are not influenced by the TFBSs.
In 1992, Gopalsamy and Weng [17] introduced a feedback control variable into logistic models and discussed the asymptotic behavior of solutions in logistic models with feedback controls, in which the control variables satisfy a certain differential equation.
Evaluation of innovative solutions in business model was carried out based on the structure of the model proposed by Osterwalder and Pigneur.
The hardness as a function of depth in these solid solutions is modeled in terms of geometrically necessary dislocations (GND).
Membranes offer promising solutions in animal models; however, an ideal membrane has not been established yet for clinical applications.
