Katalin M. Hangos – författare
596 kr
Skickas inom 10-15 vardagar
Analysis and Control of Polynomial Dynamic Models with Biological Applications synthesizes three mathematical background areas (graphs, matrices and optimization) to solve problems in the biological sciences (in particular, dynamic analysis and controller design of QP and polynomial systems arising from predator-prey and biochemical models). The book puts a significant emphasis on applications, focusing on quasi-polynomial (QP, or generalized Lotka-Volterra) and kinetic systems (also called biochemical reaction networks or simply CRNs) since they are universal descriptors for smooth nonlinear systems and can represent all important dynamical phenomena that are present in biological (and also in general) dynamical systems.
Describes and illustrates the relationship between the dynamical, algebraic and structural features of the quasi-polynomial (QP) and kinetic models Shows the applicability of kinetic and QP representation in biological modeling and control through examples and case studies Emphasizes the importance and applicability of quantitative models in understanding and influencing natural phenomena1 064 kr
Läs direkt efter köp
544 kr
Skickas inom 10-15 vardagar
693 kr
Läs direkt efter köp
Although nonlinear control is traditionally an area of interest in process systems engineering which is of great practical importance, many process engineers have difficulty with the paradigms and results of modern nonlinear control theory because they lack the mathematical background usually associated with such methods or because of their computational difficulty and small-scale applicability in the general case. This textbook overcomes these barriers.
Features:
• Mathematical preliminaries for readers from a process engineering background.
• Constant reference to the finite-dimensional linear time-invariant continuous case as a basis for extension to the nonlinear situation.
• Theories and analytical methods laid out clearly and straightforwardly with exercises to reaffirm the techniques as they are taught.
• Emphasis on process knowledge and first-principles-based models in obtaining feasible and effective solutions in particular circumstances from general cases.
• Simple examples and case studies.