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WebE-mail address: [email protected] ABSTRACT We study the oscillatory behavior of solutions of the second order linear differential equation of Euler type: (E) y00 + λx−αy = 0, x ∈ (0,1], where λ > 0 and α > 2. Theorem (a) For 2 ≤ α < 4, all solution curves of (E) have finite arc length; (b) For α ≥ 4, all solution WebAppliedMathematicsLetters24(2011)1225–1230 Contents lists available at ScienceDirect AppliedMathematicsLetters journal homepage: www.elsevier.com/locate/aml black and decker ac heater
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WebEmail: [email protected] ABSTRACT We are interested in the existence of nontrivial solutions for the second order non linear differential equation (E): y ′′ (t) = f t, y(t) = 0, 0 t 1 subject to multi-point boundary conditions at t = 1 and either Dirichlet or Neumann conditions at t = 0. [email protected] C. H. Ou We are interested in existence theorems for second order three-point boundary value problems at res-onance. The usual method of proof is based upon coincidence degree theory which di↵ers from the fixed point theorem approach for problems subject to non-resonant boundary conditions. We introduce Webto our registered office or to our email at [email protected]. If any shareholder has any question relating to the EGM, please contact Tricor Tengis Limited, the Company’s share registrar in Hong Kong as follows: Tricor Tengis Limited 17th Floor, Far East Finance Centre, No. 16 Harcourt Road, Hong Kong Email: is-enquiries@hk ... dave and busters hanover pa