Book:Books/Applied Mathematics

The following books covered on $\mathsf{Pr} \infty \mathsf{fWiki}$ discuss applied mathematics in its various forms.

For a comprehensive list of books referenced on $\mathsf{Pr} \infty \mathsf{fWiki}$ (and more), see Books.

Books

• 1673: Christiaan Huygens: Horologium Oscillatorium sive de Motu Pendularium
• 1788: Joseph Louis Lagrange: Mécanique Analytique
• 1956: Ian N. Sneddon: Special Functions of Mathematical Physics and Chemistry
• 1960: M.B. Glauert: Principles of Dynamics

• 1966: George Arfken: Mathematical Methods for Physicists
  • 1970: George Arfken: Mathematical Methods for Physicists (2nd ed.)
  • 2003: George Arfken and Hans J. Weber: Mathematical Methods for Physicists (5th ed.)
  • 2013: George Arfken, Hans J. Weber and Frank E. Harris: Mathematical Methods for Physicists (7th ed.)

• 1971: Patrick J. Murphy: Applied Mathematics Made Simple
  • 1975: Patrick J. Murphy: Applied Mathematics Made Simple (revised ed.)

• 1974: V.I. Arnold: Mathematical Methods of Classical Mechanics
• 1976: K. Weltner and W.J. Weber: Mathematics for Engineers and Scientists (translated into English 1986 by J. Grosjean and P. Schuster)
• 1983: S.L. Crouch and A.M. Starfield: Boundary Element Methods in Solid Mechanics
• 1986: Kurt Arbenz and Alfred Wohlhauser: Advanced Mathematics for Practicing Engineers
• 1990: William Parry and Mark Pollicott: Zeta Functions and the Periodic Orbit Structure of Hyperbolic Dynamics
• 1996: Fayssal Benkhaldoun and Roland Vilsmeier: Finite Volumes for Complex Applications
• 1999: Roland Vilsmeier, Fayssal Benkhaldoun and Dieter Hänel: Finite Volumes for Complex Applications II
• 2011: Manfred Einsiedler and Thomas Ward: Ergodic Theory: with a view towards Number Theory
• 2013: Peter Walters: An Introduction to Ergodic Theory (4th ed.)

Analytical Mechanics

• 1744: Leonhard Paul Euler: Methodus Inveniendi Lineas Curvas