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We study existence of positive solutions to nonlinear higher-order nonlocalboundary value problems corresponding to fractional differential equation of the type 0+()+(,())=0, ∈(0,1), 0<<1. (1)=()+2, (0)=()−1, (0)=0, (0)=0⋯(−1)(0)=0, where, −1<<, (≥3)∈ℕ, 0<,,<1, the boundary parameters 1,2∈ℝ+ and 0+ is the Caputo fractional derivative. We use the classical tools from functional analysis to obtainsufficient conditions for the existence and uniqueness of positive solutions to the boundary valueproblems. We also obtain conditions for the nonexistence of positive solutions to the problem. Weinclude examples to show the applicability of our results

Positive Solutions to Nonlinear Higher-Order Nonlocal Boundary Value Problems for Fractional Differential Equations