[HTML][HTML] Multiple positive solutions for singular BVPs on the positive half-line
In this work, we are concerned with the existence of multiple positive solutions to a second-
order nonlinear singular boundary value problem set on the positive half-line. We mainly
use the Krasnozels' kĭi and Leggett–Williams fixed point theorems in cones to prove
existence of one positive solution, two positive solutions and three positive solutions. The
results complement, extend and correct some recent ones.
order nonlinear singular boundary value problem set on the positive half-line. We mainly
use the Krasnozels' kĭi and Leggett–Williams fixed point theorems in cones to prove
existence of one positive solution, two positive solutions and three positive solutions. The
results complement, extend and correct some recent ones.
In this work, we are concerned with the existence of multiple positive solutions to a second-order nonlinear singular boundary value problem set on the positive half-line. We mainly use the Krasnozels’kĭi and Leggett–Williams fixed point theorems in cones to prove existence of one positive solution, two positive solutions and three positive solutions. The results complement, extend and correct some recent ones.
Elsevier
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