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A01=B. Barnes
A01=G..R. Fulford
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Blue Army
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Compartmental Diagram
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Density Dependent Growth
Density Dependent Transmission
development and interpretation of mathematical models
Differential Equations
differential equations problems
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Equilibrium Points
Equilibrium Solutions
Equilibrium Temperature
flow diagrams and word equations
growth and decay processes
Heat Fin
Heat Flux
heat transfer problems
heating and cooling problems
Input Output Diagram
interacting populations
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Lotka Volterra Equations
Maple and MATLAB for Mathematical Modeling
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Newton Cooling
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Per-capita Death Rate
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Mathematical Modelling with Case Studies

English

By (author): B. Barnes G..R. Fulford

Mathematical Modelling with Case Studies: Using Maple™ and MATLAB®, Third Edition provides students with hands-on modelling skills for a wide variety of problems involving differential equations that describe rates of change. While the book focuses on growth and decay processes, interacting populations, and heating/cooling problems, the mathematical techniques presented can be applied to many other areas.

The text carefully details the process of constructing a model, including the conversion of a seemingly complex problem into a much simpler one. It uses flow diagrams and word equations to aid in the model-building process and to develop the mathematical equations. Employing theoretical, graphical, and computational tools, the authors analyze the behavior of the models under changing conditions. The authors often examine a model numerically before solving it analytically. They also discuss the validation of the models and suggest extensions to the models with an emphasis on recognizing the strengths and limitations of each model.

The highly recommended second edition was praised for its lucid writing style and numerous real-world examples. With updated Maple™ and MATLAB® code as well as new case studies and exercises, this third edition continues to give students a clear, practical understanding of the development and interpretation of mathematical models.

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€69.99
A01=B. BarnesA01=G..R. FulfordAge Group_UncategorizedArbitrary ConstantAuthor_B. BarnesAuthor_G..R. Fulfordautomatic-updateBlue ArmyCategory1=Non-FictionCategory=PBKJCategory=PBWHCompartmental Diagramcompartmental modelsCompetition ModelCOP=United KingdomDelivery_Pre-orderDensity Dependent GrowthDensity Dependent Transmissiondevelopment and interpretation of mathematical modelsDifferential Equationsdifferential equations problemseq_isMigrated=2Equilibrium PointsEquilibrium SolutionsEquilibrium Temperatureflow diagrams and word equationsgrowth and decay processesHeat FinHeat Fluxheat transfer problemsheating and cooling problemsInput Output Diagraminteracting populationsLanguage_EnglishLotka Volterra EquationsMaple and MATLAB for Mathematical ModelingMaple Codemathematical model buildingMATLAB CodeNewton CoolingPA=Not yet availablePer-capita Death RatePer-capita Growth RatePhase Plane Diagrampopulation modelsPredator Prey ModelPrice_€50 to €100PS=ForthcomingRate HeatSi UnitsoftlaunchStray DogsWater Heater

Will deliver when available. Publication date 14 Oct 2024

Product Details
  • Weight: 720g
  • Dimensions: 178 x 254mm
  • Publication Date: 14 Oct 2024
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Language: English
  • ISBN13: 9781032920719

About B. BarnesG..R. Fulford

B. Barnes is a director in the Australian Government Research Bureau and a visiting fellow at the National Centre for Epidemiology and Population Health at the Australian National University, Canberra. She has published work in a number of applied areas, such as bifurcation theory, population dynamics, carbon sequestration, biological processes, and disease transmission.

G.R. Fulford was recently a research associate and senior lecturer in applicable mathematics at the Queensland University of Technology. He has published several textbooks on mathematical modeling and industrial mathematics as well as other work in areas, such as mucus transport, spermatozoa propulsion, infectious disease modeling, tuberculosis in possums, tear-flow dynamics in the eye, and population genetics.

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