Differential and Integral Equations (Oxford Handbooks) by Peter Collins (PDF)

Description

Differential and integral equations involve important mathematical techniques, and as such will be encountered by mathematicians, and physical and social scientists, in their undergraduate courses. This text provides a clear, comprehensive guide to first- and second-order ordinary and partial differential equations, whilst introducing important and useful basic material on integral equations. Readers will encounter detailed discussion of the wave, heat and Laplace equations, of Green’s functions and their application to the Sturm-Liouville equation, and how to use series solutions, transform methods and phase-plane analysis. The calculus of variations will take them further into the world of applied analysis. Providing a wealth of techniques, but yet satisfying the needs of the pure mathematician, and with numerous carefully worked examples and exercises, the text is ideal for any undergraduate with basic calculus to gain a thorough grounding in ‘analysis for applications’.

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⭐Book is as advertised. Excellent service.

⭐Excellent! Item was delivered on time and as advertised.

⭐This is an excellent introduction to Differential and especially integral equations for physicists especially those than plan on going on to graduate school for physics. This book covers a material not covered in any other textbook at this undergrad/grad level. Very easy to follow and understand and the font and layout makes for an easy read, with lots of easy to follow examples and exercises. Can be used as an alternative to Arfken and Webber, although it does not cover as much material. The integral equation part can be skipped, since most undergraduates might not need this portion until graduate school. Can be followed with Sadri Hassanis larger (1100 page) “Mathematical Physics” for the move abstract concepts.

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