Differential Equations
Autor David Lomen, David Lovelock, Lomenen Limba Engleză Paperback – 12 aug 1998
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Specificații
ISBN-13: 9780471076483
ISBN-10: 0471076481
Pagini: 688
Dimensiuni: 210 x 280 x 37 mm
Greutate: 1.65 kg
Ediția:New.
Editura: Wiley
Locul publicării:Hoboken, United States
ISBN-10: 0471076481
Pagini: 688
Dimensiuni: 210 x 280 x 37 mm
Greutate: 1.65 kg
Ediția:New.
Editura: Wiley
Locul publicării:Hoboken, United States
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Public țintă
Mathematicians.Notă biografică
David O. Lomen is the author of Differential Equations: Graphics, Models, Data, published by Wiley. David Lovelock is a British theoretical physicist and mathematician. He is known for Lovelock theory of gravity and the Lovelock's theorem.
Cuprins
Basic Concepts.
Autonomous Differential Equations.
First Order Differential Equations -
Qualitative and Quantitative Aspects.
Models and Applications Leading to New Techniques.
First Order Linear Differential Equations and Models.
Interplay Between First Order Systems and Second Order Equations.
Second Order Linear Differential Equations with Forcing Functions.
Second Order Linear Differential Equations -
Qualitative and Quantitative Aspects.
Linear Autonomous Systems.
Nonlinear Autonomous Systems.
Using Laplace Transforms.
Using Power Series.
Appendices.
Answers.
Index.
Autonomous Differential Equations.
First Order Differential Equations -
Qualitative and Quantitative Aspects.
Models and Applications Leading to New Techniques.
First Order Linear Differential Equations and Models.
Interplay Between First Order Systems and Second Order Equations.
Second Order Linear Differential Equations with Forcing Functions.
Second Order Linear Differential Equations -
Qualitative and Quantitative Aspects.
Linear Autonomous Systems.
Nonlinear Autonomous Systems.
Using Laplace Transforms.
Using Power Series.
Appendices.
Answers.
Index.
Descriere
This text provides lively reading, with compelling applications, projects, and experiments that supply readers with opportunities to explore the relationship between the parameters in a differential equation and the process it models. Its goal is to teach readers to use differential equation as an investigative tool, not just to verify results.