Asymptotic Methods for Relaxation Oscillations

This publication has 10 references indexed in Scilit:

• Relaxation Oscillations Governed by a Van der Pol Equation with Periodic Forcing Term
  SIAM Journal on Applied Mathematics, 1976
• The method of matched asymptotic expansions for the periodic solution of the van der pol equation
  International Journal of Non-Linear Mechanics, 1974
• An asymptotic formula for the period of a Volterra-Lotka system
  Mathematical Biosciences, 1973
• On Certain Relaxation Oscillations: Asymptotic Solutions
  Journal of the Society for Industrial and Applied Mathematics, 1965
• Asymptotic calculation of periodic solutions of systems of differential equations containing small parameters in the derivatives
  American Mathematical Society Translations: Series 2, 1961
• Differential Equations with a Small Parameter Attached to the Highest Derivatives and Some Problems in the Theory of Oscillations
  IRE Transactions on Circuit Theory, 1960
• On non-linear differential equations of the second order: III. The equation $\ddot y - k(1 - y^2 )\dot y + y = b \mu k cos (\mu t + \alpha )$ for large k, and its generalizationsfor large k, and its generalizations
  Acta Mathematica, 1957
• Some Fixed Point Theorems
  Annals of Mathematics, 1951
• A general equation for relaxation oscillations
  Duke Mathematical Journal, 1942
• LXXXVIII.On “relaxation-oscillations”
  Journal of Computers in Education, 1926