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As an application, we study the multiplicity of normalized Laplacian eigenvalues of small diameter trees.
Next, we study the multiplicity of positive solutions of problem (5.1).
In Section 2, we study the multiplicity of periodic solutions to a nonautonomous system.
The aim of this paper is to study the multiplicity of positive solutions to (1.1).
We study the multiplicity of solutions for a class of Hamiltonian systems with the -Laplacian.
We study the multiplicity of solutions of (3.2) under a Nagumo-Knobloch-Schmitt condition.
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Lech wrote a series of three papers in the early 1960s which studied the multiplicity of rings.
For example, Ji and Ge [4] studied the multiplicity of positive solutions for the multipoint boundary value problem (1.3).
Assunção et al. in [14] studied the multiplicity of solution for the singular equations in (1.1) with,,, and in.
The authors in [12] studied the multiplicity of positive solutions for some fourth-order two-point nonhomogeneous BVP by using a fixed point theorem of cone expansion/compression type.
Recently, Zhang and Ge [22] studied the multiplicity of 2n-periodic solutions to a type of differential delay equations of the form x'(t)=-f bigl(x t-1) bigr)-f bigl(x t-1) bigr -fuad n geq2, (1.5) and obigr -f new results.
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