In the literature, there are no mathematical models which take into account phenomena characterizing such flows.
Other mathematical models which have a skewed density probability curve should be used in such situations.
Achieving this goal is essentially impossible without mathematical models, which provide a systematic framework for exploring dynamic interactions of multiple network components.
Biologically motivated mathematical models, which describe the dynamics of thrombocytopoiesis and granulocytopoiesis in nonirradiated and irradiated humans, are developed.
Mathematical models which predict the acoustic radiation from vibrating wheels and rails from their vibration spectra have been developed.
The efficient design, operation, and scaleup of such reactors require accurate, predictive mathematical models which describe their performance.
This paper is concerned with two mathematical models which describe the transient behavior of a catalytic converter in automobile engineering.
The design of such a device requires the development and application of mathematical models which represent the gluco-regulatory system.
Several approaches can be used to design robust mathematical models which are able to hedge uncertain conditions.
Mathematical models which describe the dynamics of two vital body systems (hematopoiesis and small intestinal epithelium) in mammals exposed to acute and chronic radiation are developed.
We treat dynamic behavior such as periodic oscillations, bifurcations, chaos, and spatial patterns and also the status of mechanisms and mathematical models, which explain the dynamics.
