Ordinary Differential Equations - Principles and Applications - Grand Format

Edition en anglais

A-K Nandakumaran

,

P-S Datti

,

Raju-K George

Note moyenne 
Many important real-life problems in mathematics, physics, chemistry, biology, engineering, economics, sociology and psychology are modelled using the... Lire la suite
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Résumé

Many important real-life problems in mathematics, physics, chemistry, biology, engineering, economics, sociology and psychology are modelled using the tools and techniques of ordinary differential equations (ODEs). This book on ODE discusses relevant topics including first and second order linear equations, initial value problems and qualitative theory. The text covers two-point boundary value problems for second order linear and nonlinear equations.
Using two linearly independent solutions, a Green's function is also constructed for given boundary conditions. The authors emphasize the use of calculus concepts in justification and analysis of equations to get solutions in explicit form. 'While discussing first order linear systems, tools from linear algebra are used and the importance of these tools is clearly explained. Real-life applications are interspersed throughout.
Additionally readers can find the methods and tricks to solve numerous mathematical problems with sufficient derivations and explanations. The first few chapters can be used for an undergraduate course on ODE, and later chapters can be used at graduate level.

Caractéristiques

  • Date de parution
    01/12/2017
  • Editeur
  • Collection
    Cambridge IISc
  • ISBN
    978-1-108-41641-2
  • EAN
    9781108416412
  • Format
    Grand Format
  • Présentation
    Relié
  • Nb. de pages
    328 pages
  • Poids
    0.505 Kg
  • Dimensions
    15,5 cm × 23,5 cm × 2,0 cm

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À propos des auteurs

A. K. Nandakumaran is a Professor at the Department of Mathematics, Indian Institute of Science, Bangalore. His areas of interest are partial differential equations, homogenization, control and controllability problems, inverse problems and computations. P. S. Datti retired from the Centre for Applicable Mathematics, Tata Institute of Fundamental Research, Bangalore after serving for over 35 years.
His research interests include nonlinear hyperbolic equations, hyperbolic conservation laws, ordinary differential equations, evolution equations and boundary layer phenomenon. Raju K. George is Senior Professor and Dean (R&D) at the Indian Institute of Space Science and Technology (IIST), Thiruvananthapuram. His research areas include functional analysis, mathematical control theory, soft computing, orbital mechanics and industrial mathematics.

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