Constraint programming models appear in many sciences including mathematics, engineering and physics.
Idealized models of this sort play a central role in many sciences, including physics, economics and biology, and raise interesting methodological issues.
Fractional arithmetic and fractional differential equations appear in many sciences, including medicine [1], economics [2], dynamical problems [3, 4], chemistry [5], mathematical physics [6], traffic model [7], fluid flow [8], and so on.
Land elements have been used as basic landform descriptors in many science disciplines, including soil mapping, vegetation mapping, and landscape ecology.
This work deals with the problem of model performance evaluation, which is a challenge in many science branches, including subsurface fluid flow modelling (e.g. reservoir characterisation using history matching algorithms).
In fact, we prove that if H satisfies the Kurdyka-Lojasiewicz inequality, then every bounded sequence generated by the algorithm converges strongly to a critical point of L. Nonconvex and nonsmooth optimization problems are extremely useful in many applied sciences, including statistics, machine learning, regression, classification, and so on.
This fear – in the past, a standard topic for school debating societies and newspaper opinion pages – is reflected in many science fiction dystopias, including The Hunger Games.
Accurate elemental oxidation state determination for the outer surface of a complex material is of crucial importance in many science and engineering disciplines, including chemistry, fundamental and applied surface science, catalysis, semiconductors and many others.
The presented results in this study are of great importance in many science and engineering applications, including drug delivery to blood vessels, separation of emulsions using membranes, nutrient uptake from soils, contaminant transport in fractured aquifers, and oil recovery from carbonate reservoirs.
Therefore, the need for designing of flexible models arises for better understanding of such interactions which can be implemented in rational drug designing concepts and in material sciences including many more fields.
Engineering applications: there are many forms in engineering sciences including oil and gas extraction process if it surrounded by electric field or magnetic field, gas and steam turbines, MHD power generation systems and magneto-flow meters, etc.
