Variations on the high mass model have always been popular, since the primary star is to all appearances a large supergiant star.
One very influential mathematical technique for analysing networks of neural oscillators, whether they be built from single neuron or neural mass models, has been that of weakly coupled oscillator theory, as comprehensively described by Hoppensteadt and Izhikevich [43].
The SLIP model, which represents the entire human body as a spring-mass model, has been previously applied to describe the spring-like leg movement during locomotion and sprinting [15].
Neural mass models have been studied as models describing coarse grained activity of large populations of neurons [1 7] since the 1970s.
Neural mass models have also previously been used to model brain resonance phenomena [69], for modelling of epileptic seizures [70 72], and they are very popular in the neuroimaging community for model driven EEG/fMRI fusion [73].
A mass transfer model has been developed based on external film mass transfer, macropore diffusion and micropore diffusion to explain the adsorption of pollutants from aqueous solutions onto adsorbent particles.
The comparison between the experimental and calculated results showed that the mass transfer model has satisfactory prediction ability and can be used to describe the mass transfer process in airlift loop reactors.
An unsteady state mass transfer model has been developed for rotating disk ultrafiltration module.
A two resistance mass transfer model has been developed based on film resistance and homogeneous solid phase diffusion.
In the present paper, a general coupled heat and mass transfer model has been developed and solved numerically.
