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Such experiments were enabling the modeling of many other physical systems, most importantly metallic structures that might produce superconductivity at or above room temperature.
Mathematical modeling of many problems in physics and engineering sciences involve nonlinear ordinary differential equations.
The role of diffusion in the modeling of many biological processes has been extensively studied.
Differential equations with fractional derivative have been proved to be strong tools in the modeling of many physical phenomena.
Switching systems provide a natural and convenient theoretical account for mathematical modeling of many complex real phenomena and practical applications.
The tools of fractional calculus have been effectively applied in the modeling of many physical and engineering phenomena.
In fact, the tools of fractional calculus have considerably improved the mathematical modeling of many real world problems.
Plastic and viscoplastic constitutive behavior is of interest in the mechanical modeling of many composite materials and structures.
Mathematical modeling of many engineering systems such as beam structures often leads to nonlinear ordinary or partial differential equations.
Differential equations of fractional order have been recently proved to be valuable tools in the modeling of many phenomena in various fields of science and engineering.
Fractional differential equations have been proved to be valuable tools in the modeling of many phenomena in various fields of science and engineering.
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