Introduction to Mathematical Modeling
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A01=Mayer Humi
advanced mathematical modeling applications
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Beltrami Flow
Burger's Equation
Burger’s Equation
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Central Difference Formula
Climate Change
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Current Finite Element Methods
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dynamical systems analysis
Energy Conservation
Energy Sustainability
eq_isMigrated=2
eq_nobargain
Euler Algorithm
Euler Lagrange Equation
Ferrel Cell
Finite Difference Formula
Finite Difference Method
fluid dynamics simulation
Higher Order Taylor Expansion
Hopf Bifurcation
Isolated Local Minima
Language_English
Liapunov Exponents
mathematical models
Meridional Extent
modeling physical processes
NLS Equation
nonlinear systems modeling
Ordinary Differential Equation
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partial differential equations
Perturbation Expansion
Phase Portrait
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Regular Perturbation
Regular Perturbation Expansion
RLC Circuit
scientific computing techniques
softlaunch
stability theory
Stable Steady State
Traveling Wave Solution
Product details
- ISBN 9781498728003
- Weight: 1080g
- Dimensions: 178 x 254mm
- Publication Date: 10 Jan 2017
- Publisher: Taylor & Francis Inc
- Publication City/Country: US
- Product Form: Hardback
- Language: English
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Introduction to Mathematical Modeling helps students master the processes used by scientists and engineers to model real-world problems, including the challenges posed by space exploration, climate change, energy sustainability, chaotic dynamical systems and random processes.
Primarily intended for students with a working knowledge of calculus but minimal training in computer programming in a first course on modeling, the more advanced topics in the book are also useful for advanced undergraduate and graduate students seeking to get to grips with the analytical, numerical, and visual aspects of mathematical modeling, as well as the approximations and abstractions needed for the creation of a viable model.
