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Growth and oscillation theory of non-homogeneous linear differential equations
Published online by Cambridge University Press: 20 January 2009
Abstract
We investigate the growth and the frequency of zeros of the solutions of the differential equation f(n) + Pn–1 (z) f(n–1) + … + P0 (z) f = H (z), where P0 (z), P1(z), …, Pn–1(z) are polynomials with P0 (z) ≢ 0, and H (z) ≢ 0 is an entire function of finite order.
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- Copyright © Edinburgh Mathematical Society 2000
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