Providing a comprehensive analysis of the dynamic complexities of environmental systems--both natural and manmade--Process Dynamics in Environmental Systems is a unique, practical introduction to the issues and design mandates central to environmental engineering.
An outgrowth of the classic text Physicochemical Processes for Water Quality Control, this new book amplifies and updates the important discussion of process dynamics begun in the original. Designed as a stand-alone reference to every aspect of process dynamics, the current book offers a complete theoretical analysis of the...
Providing a comprehensive analysis of the dynamic complexities of environmental systems--both natural and manmade--Process Dynamics in Environmental S...
Presents mathematical models for estimating and predicting sediment fluxes. * Models provide sufficient detail and data to enable scientists in the field to reproduce the computations and use the models for understanding their own data. * Provides computations directly applicable to developing modern water quality models. * All models have been calibrated and verified using three large data sets.
Presents mathematical models for estimating and predicting sediment fluxes. * Models provide sufficient detail and data to enable scientists in ...
Bioremediation and Natural Attenuation: Process Fundamentals and Mathematical Models provides, under one cover, the current methodology needed by groundwater scientists and engineers in their efforts to evaluate contamination problems, to estimate risk to human health and ecosystems, and to design and formulate remediation strategies. The book includes explanations of the analytical models and discussions of each physical parameter appearing in the equations; description of how physical parameters may be measured or estimated; and case histories of this type of modeling.
Bioremediation and Natural Attenuation: Process Fundamentals and Mathematical Models provides, under one cover, the current methodology needed by grou...
U sing stochastic differential equations we can successfully model systems that func- tion in the presence of random perturbations. Such systems are among the basic objects of modern control theory. However, the very importance acquired by stochas- tic differential equations lies, to a large extent, in the strong connections they have with the equations of mathematical physics. It is well known that problems in math- ematical physics involve 'damned dimensions', of ten leading to severe difficulties in solving boundary value problems. A way out is provided by stochastic equations, the...
U sing stochastic differential equations we can successfully model systems that func- tion in the presence of random perturbations. Such systems are a...