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In this paper, we study some properties of positive solutions to a class of multipoint boundary value problems for nonlinear multiterm fractional differential equations with  p -Laplacian operator. Using the Banach contraction mapping principle, the existence, the uniqueness, the positivity, and the continuous dependency on  m -point boundary conditions of the solutions to the given problem are investigated. Also, two examples are presented to demonstrate our main results.

journal of function spaces

Some Properties of Solutions to Multiterm Fractional Boundary Value Problems with <math xmlns="http://www.w3.org/1998/Math/MathML" id="M1"> <mi>p</mi> </math>-Laplacian Operator

Some Properties of Solutions to Multiterm Fractional Boundary Value Problems with p -Laplacian Operator

Some Properties of Solutions to Multiterm Fractional Boundary Value Problems with $p$ -Laplacian Operator