Modern Mathematics for the EngineerEdwin F. Beckenbach McGraw-Hill, 1956 - 514 pagina's This work is the result of the 1958-59 series of lectures by experts on advanced applied mathematics. |
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Introduction | 1 |
Linear and Nonlinear Oscillations BY SOLOMON LEFSCHETZ | 7 |
The Stability Theory of Poincaré | 30 |
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analogue analysis analytic applied approximation assume axis ballistic boundary boundary-value problem calculus of variations Chap coefficients computing conformal maps consider constant constraints converges coordinates corresponding curve defined denote derivatives determined dimensions direction distribution domain dx dy dz eigenvalues engineering Euler equations example finite number force formula func functional equation given Green's function Hence inequality initial integral inverse Laplace's equation linear equations machine Math mathematical minimizing mixed strategies Monte Carlo method Newton's method nonlinear obtained operations optimal oscillation parameters partial differential equations physical plane probability projectile pure strategies quantities random result sampling satisfy sequence simple solution of Eq solving space square matrix steepest descent theorem theory tion trajectory transformation unit circle v₁ values variables vector velocity x₁ zero дп дх