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Several problems that appear in applied mathematics, physical sciences, geology, mechanics, engineering, economics, and biology generate mathematical models described by integral equations.
Mathematical models described by nonlinear partial differential equations have become more common recently.
The Virtual Laboratory is based on the compilation of several mathematical models described in the literature.
Such equations without delay are unstable so the results obtained here one can use to stabilize mathematical models described by ordinary differential equations of the second order.
The mechanism of drug release from the nanosized carriers was analyzed by applying two mathematical models described previously, the reciprocal powered time model and the three parameter model.
Two mathematical models described in details are based upon: (1) full RANS equations written in the conservative form and (2) modification of the RANS equations by Boussinesq approximation re-casted in the non-conservative form.
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Data from such incidents, along with measurements made in laboratory vortices, provide for the construction of mathematical models describing the distribution of surface pressure beneath tornadoes.
Previous mathematical models describing the melting of nanoparticles based on continuum theory exist, for instance [21 23].
Mathematical models describing particle-size distributions in crystallization processes are of a challenging complexity.
Mathematical models describing the performance of these inhibitors in the laboratory flow loop were obtained.
In addition, mathematical models describing the moisture transporting process through textiles are reviewed.
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