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Holmes M.H. Introduction to the Foundations of Applied Mathematics
Springer, 2009. - 480 pages.

Table of contents
Dimensional Analysis. - Perturbation Methods. - Kinetics. - Diffusion. - Traffic Flow. - Continuum Mechanics: One Spatial Dimension. - Elastic and Viscoelastic Materials. - Continuum Mechanics: Three Spatial Dimensions. - Fluids. - Taylor's Theorem. - Fourier Analysis. - Stochastic Differential Equations. - Identities. - Equations for a Newtonian Fluid. - References. - Index.

From the reviews:

This work by Holmes (RPI) is a thorough overview of classical analysis/differential equations-based applied mathematics (not statistics or discrete mathematics). … This is a wonderful, well-written book that should be in every academic library. Includes many examples, 126 references, and 221 exercises. Summing Up: Highly recommended. Upper-division undergraduates, graduate students, researchers, and faculty. (J. D. Fehribach, Choice, Vol. 47 (8), April, 2010)

The goal of this book is to introduce the mathematical tools needed for analyzing and deriving mathematical models. … Holmes is able to integrate the theory with application in a very nice way providing an excellent book on applied mathematics. … One of the best features of the book is the abundant number of exercises found at the end of each chapter. … I think this is a great book, and I recommend it for scholarly purposes by students, teachers, and researchers. (Joe Latulippe, The Mathematical Association of America, December, 2009)
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