Mathematical modelling in one dimension : an introduction via difference and differential equations / Jacek Banasiak.
Banasiak, J.Call Number | 511/.8 |
Author | Banasiak, J., author. |
Title | Mathematical modelling in one dimension : an introduction via difference and differential equations / Jacek Banasiak. |
Physical Description | 1 online resource (x, 110 pages) : digital, PDF file(s). |
Series | AIMS library series |
Notes | Title from publisher's bibliographic system (viewed on 01 Feb 2016). |
Contents | Mathematical toolbox -- Basic difference equations models and their analysis -- Basic differential equations models -- Qualitative theory for a single equation -- From discrete to continuous models and back. |
Summary | Mathematical Modelling in One Dimension demonstrates the universality of mathematical techniques through a wide variety of applications. Learn how the same mathematical idea governs loan repayments, drug accumulation in tissues or growth of a population, or how the same argument can be used to find the trajectory of a dog pursuing a hare, the trajectory of a self-guided missile or the shape of a satellite dish. The author places equal importance on difference and differential equations, showing how they complement and intertwine in describing natural phenomena. |
Subject | MATHEMATICAL MODELS. |
Multimedia |
Total Ratings:
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$a Mathematical Modelling in One Dimension demonstrates the universality of mathematical techniques through a wide variety of applications. Learn how the same mathematical idea governs loan repayments, drug accumulation in tissues or growth of a population, or how the same argument can be used to find the trajectory of a dog pursuing a hare, the trajectory of a self-guided missile or the shape of a satellite dish. The author places equal importance on difference and differential equations, showing how they complement and intertwine in describing natural phenomena.
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Summary | Mathematical Modelling in One Dimension demonstrates the universality of mathematical techniques through a wide variety of applications. Learn how the same mathematical idea governs loan repayments, drug accumulation in tissues or growth of a population, or how the same argument can be used to find the trajectory of a dog pursuing a hare, the trajectory of a self-guided missile or the shape of a satellite dish. The author places equal importance on difference and differential equations, showing how they complement and intertwine in describing natural phenomena. |
Notes | Title from publisher's bibliographic system (viewed on 01 Feb 2016). |
Contents | Mathematical toolbox -- Basic difference equations models and their analysis -- Basic differential equations models -- Qualitative theory for a single equation -- From discrete to continuous models and back. |
Subject | MATHEMATICAL MODELS. |
Multimedia |