The author applies a generalized Leggett-Williams fixed point theorem to the study of the nonlinear functional differential equation $x^{'} (t) = - a (t, x (t)) x (t) + f (t, x_{t})$ . Sufficient conditions are established for the existence of multiple positive periodic solutions.

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Eigenvalue problems for p -Laplacian functional dynamic equations on time scales.

Existence of solutions for p-Laplacian functional dynamic equations on time scales.

Positive solutions for third-order p -Laplacian functional dynamic equations on time scales.

Positive periodic solutions of functional differential equations with infinite delay

Eigenvalue problems for $p$ -Laplacian functional dynamic equations on time scales.

Positive solutions for third-order $p$ -Laplacian functional dynamic equations on time scales.