STABLE MOTIONS OF THE LINEAR ADIABATIC OSCILLATOR.
MARYLAND UNIV COLLEGE PARK INST FOR FLUID DYNAMICS AND APPLIED MATHEMATICS
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This paper studies the real solutions of the differential equation y prime 1 f h cos 2nx y 0 where fx is an absolutely integrable function, hx is a function of bounded variation and n is a positive constant. By a solution of the eq. is meant a function which has an abolutely continuous first derivative and which satisfies the eq. almost everywhere.
- Numerical Mathematics