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Analytic methods for partial differential equations / G. Evans, J. Blackledge, P. Yardley.

By: Contributor(s): Material type: TextSeries: Springer undergraduate mathematics seriesPublication details: [S.l.] : Springer, 1999.Edition: 2000th edDescription: 316 p. ; 24 cmISBN:
  • 3540761241 (paperback)
  • 9783540761242 (paperback)
Online resources: Summary: This is the practical introduction to the analytical approach taken in Volume 2. Based upon courses in partial differential equations over the last two decades, the text covers the classic canonical equations, with the method of separation of variables introduced at an early stage. The characteristic method for first order equations acts as an introduction to the classification of second order quasi-linear problems by characteristics. Attention then moves to different co-ordinate systems, primarily those with cylindrical or spherical symmetry. Hence a discussion of special functions arises quite naturally, and in each case the major properties are derived. The next section deals with the use of integral transforms and extensive methods for inverting them, and concludes with links to the use of Fourier series.
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Books Central Library, QUEST, Nawabshah 515.353EVA (Browse shelf(Opens below)) Available 40411
Books Stacks area 515.353EVA (Browse shelf(Opens below)) Available 40412
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This is the practical introduction to the analytical approach taken in Volume 2. Based upon courses in partial differential equations over the last two decades, the text covers the classic canonical equations, with the method of separation of variables introduced at an early stage. The characteristic method for first order equations acts as an introduction to the classification of second order quasi-linear problems by characteristics. Attention then moves to different co-ordinate systems, primarily those with cylindrical or spherical symmetry. Hence a discussion of special functions arises quite naturally, and in each case the major properties are derived. The next section deals with the use of integral transforms and extensive methods for inverting them, and concludes with links to the use of Fourier series.

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