
doi: 10.11948/2018.331
handle: 10553/30029
In this paper the authors study a fractional quadratic integral equation of Urysohn-Volterra type. They show that the integral equation has at least one monotonic solution in the Banach space of all real functions defined and continuous on the interval [0, 1]. The main tools in the proof are a fixed point theorem due to Darbo and a monotonicity measure of noncompactness.
0,486
1,116
SCIE
343
331
Q2
Other nonlinear integral equations, fractional integral, monotonicity measure of noncompactness, quadratic integral equation, Monotonic solutions, Darbo theorem, Quadratic integral equation, Monotonicity measure of noncompactness, Fractional integra, Positive solutions of integral equations, Investigación, monotonic solutions
Other nonlinear integral equations, fractional integral, monotonicity measure of noncompactness, quadratic integral equation, Monotonic solutions, Darbo theorem, Quadratic integral equation, Monotonicity measure of noncompactness, Fractional integra, Positive solutions of integral equations, Investigación, monotonic solutions
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