
Mathematical Modelling in Biomedicine : Optimal Control of Biomedical Systems - gebonden uitgave, pocketboek
1986, ISBN: 9027721491
[EAN: 9789027721495], Nieuw boek, [SC: 12.99], [PU: Springer Netherlands], MATHEMATIK / TECHNIK, INGENIEURWISSENSCHAFTEN, HANDWERK; CALCULUS; MECHANICS; MODEL; MODELING; NUMERICALMETHODS;… Meer...
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ISBN: 9789027721495
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Mathematical modelling in biomedicine : optimal control of biomedical systems - gebonden uitgave, pocketboek
1986, ISBN: 9027721491
[EAN: 9789027721495], [SC: 4.0], [PU: Dordrecht : Reidel], BIOLOGIE, MATHEMATIK, PHYSIK, ASTRONOMIE, ASTROLOG, Gebraucht - Gut \\* ex-library; very good, clean condition, no markings in t… Meer...
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Mathematical Modeling in Biomedicine : Optimal Control of Biomedical Systems by Y. Cherruault - gebruikt boek
ISBN: 9789027721495
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Mathematical modelling in biomedicine : optimal control of biomedical systems. - gebonden uitgave, pocketboek
1986, ISBN: 9027721491
[EAN: 9789027721495], [SC: 3.0], [PU: Dordrecht : Reidel], * ex-library; very good, clean condition, no markings in text * Hardcover, 258 Pages Englisch 565g, Books
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Mathematical Modelling in Biomedicine : Optimal Control of Biomedical Systems - gebonden uitgave, pocketboek
1986, ISBN: 9027721491
[EAN: 9789027721495], Nieuw boek, [SC: 12.99], [PU: Springer Netherlands], MATHEMATIK / TECHNIK, INGENIEURWISSENSCHAFTEN, HANDWERK; CALCULUS; MECHANICS; MODEL; MODELING; NUMERICALMETHODS;… Meer...

ISBN: 9789027721495
[ED: Buch], [PU: Springer Netherlands], Neuware - Approach your problems from the right It isn't that they can't see the solution. It end and begin with the answers. Then is that they can… Meer...

Mathematical modelling in biomedicine : optimal control of biomedical systems - gebonden uitgave, pocketboek
1986
ISBN: 9027721491
[EAN: 9789027721495], [SC: 4.0], [PU: Dordrecht : Reidel], BIOLOGIE, MATHEMATIK, PHYSIK, ASTRONOMIE, ASTROLOG, Gebraucht - Gut \\* ex-library; very good, clean condition, no markings in t… Meer...

Mathematical Modeling in Biomedicine : Optimal Control of Biomedical Systems by Y. Cherruault - gebruikt boek
ISBN: 9789027721495
Approach your problems from the right It isn't that they can't see the solution. It end and begin with the answers. Then is that they can't see the problem. one day, perhaps you will find… Meer...
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Gedetalleerde informatie over het boek. - Mathematical Modelling in Biomedicine
EAN (ISBN-13): 9789027721495
ISBN (ISBN-10): 9027721491
Gebonden uitgave
pocket book
Verschijningsjaar: 2007
Uitgever: Kluwer Academic Publishers
280 Bladzijden
Gewicht: 0,584 kg
Taal: eng/Englisch
Boek bevindt zich in het datenbestand sinds 2007-10-27T08:48:52+02:00 (Amsterdam)
Detailpagina laatst gewijzigd op 2023-05-22T20:36:38+02:00 (Amsterdam)
ISBN/EAN: 9789027721495
ISBN - alternatieve schrijfwijzen:
90-277-2149-1, 978-90-277-2149-5
alternatieve schrijfwijzen en verwante zoekwoorden:
Auteur van het boek: van gulik
Titel van het boek: mathematical modelling biomedicine optimal control biomedical systems, applications mathematical
Gegevens van de uitgever
Auteur: Y. Cherruault
Titel: Mathematics and Its Applications; Mathematical Modelling in Biomedicine - Optimal Control of Biomedical Systems
Uitgeverij: Springer; Springer Netherland
258 Bladzijden
Verschijningsjaar: 1986-02-28
Dordrecht; NL
Gewicht: 1,260 kg
Taal: Engels
53,49 € (DE)
54,99 € (AT)
59,00 CHF (CH)
POD
XVIII, 258 p.
BB; Mathematical Modeling and Industrial Mathematics; Hardcover, Softcover / Mathematik/Sonstiges; Mathematische Modellierung; Verstehen; calculus; mechanics; model; modeling; numerical methods; optimization; partial differential equation; programming; simulation; systems theory; Mathematical Modeling and Industrial Mathematics; Mathematik für Ingenieure; BC; EA
0 Introduction.- 1 General Remarks on Modelling.- 1.1 Definitions.- 1. 2 The main techniques for modeling.- 1.2.1 Compartmental analysis.- 1.2.2 Systems with diffusion-convection reactions.- 1.2.3 Simulation models.- 1.3 Difficulties in modeling.- 2 Identification and Control in Linear Compartmental Analysis.- 2.1 The identification problem.- 2.2 The uniqueness problem.- 2.3 Numerical methods for identification.- 2.4 About the non-linear case.- 2.5 Optimization techniques.- 2.5.1 General considerations.- 2.5.2 Numerical methods.- 2.5.3 Descent methods.- 2.5.4 A global optimization technique.- 3 Optimal Control in Compartmental Analysis.- 3.1 General considerations.- 3.2 A first explicit approach.- 3.3 The general solution.- 3.4 Numerical method.- 3.5 Optimal control in non-linear cases.- 3.5.1 A general technique.- 3.5.2 A method for non-linear compartmental systems.- 3.5.3 Another practical approach.- 3.5.3 A variant of dynamic programming technique.- 3.5.4 A simple idea applied to optimal control problems.- 4 Relations Between dose and Effect.- 4.1 General considerations.- 4.2 The non-linear approach.- 4.3 Simple functional model.- 4.4 Optimal therapeutics.- 4.5 Numerical results.- 4.6 Non-linear compartment approach.- 4.7 Optimal therapeutics using a linear approach.- 4.8 Optimal control in a compartmental model with time lag.- 5 General Modelling in Medicine.- 5.1 The problem and the corresponding model.- 5.2 The identification problem.- 5.3 A simple method for defining optimal therapeutics.- 5.4 The Pontryagin method.- 5.5 A simplified technique giving a sub-optimum.- 5.6 A naive but useful method.- 6 Blood Glucose Regulation.- 6.1 Identification of parameters in dogs.- 6.2 The human case.- 6.3 Optimal control for optimal therapeutics.- 6.4 Optimal control problem involving several criteria.- 7 Integral Equations in Biomedicine.- 7.1 Compartmental analysis.- 7.2 Integral equations from biomechanics.- 7.3 Other applications of integral equations.- 8 Numerical Solution of Integral Equations.- 8.1 Linear integral equations.- 8.2 Numerical techniques for non-linear integral equations.- 8.2.1 Numerical solution using a sequence of linear integral equations.- 8.2.2 A discretised technique.- 8.2.3 An iterative diagram with regularity constraints.- 8.3 Identification and optimal control using integral equations.- 8.4 Optimal control and non-linear integral equations.- 9 Problems Related to Partial Differential Equations.- 9.1 General remarks.- 9.2 Numerical resolution of partial differential equations.- 9.2.1 Semi-discretization technique.- 9.2.2 Optimization method for solving partial differential equations.- 9.2.3 Solution of partial differential equations using a complete discretization.- 9.3 Identification in partial differential equations.- 9.4 Optimal control with partial differential equations.- 9.5 Other approaches for optimal control.- 9.6 Other partial differential equations.- 10 Optimality in Human Physiology.- 10.1 General remarks.- 10.2 A mathematical model for thermo-regulation.- 10.3 Optimization of pulmonary mechanics.- 10.4 Conclusions.- 11 Errors in Modelling.- 11.1 Compartmental modeling.- 11.2 Sensitivity analysis.- 12 Open Problems in Biomathematics.- 12.1 Biological systems with internal delay.- 12.2 Biological systems involving retroaction.- 12.3 Action of two (or more) drugs in the human organism.- 12.4 Numerical techniques for global optimization.- 12.5 Biofeedback and systems theory.- 12.6 Optimization of industrial processes.- 12.7 Optimality in physiology.- 13 CONCLUSIONS.- Appendix — The Alienor program.- References.Andere boeken die eventueel grote overeenkomsten met dit boek kunnen hebben:
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