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5.
MULTIPLE SOLUTIONS OF NONHOMOGENEOUS CHOUQUARD'S EQUATIONS
张正杰
应用数学学报
2001, 24 (1):
0-0.
DOI: 10.12387/C2001005
In this paper, we consider the existence of solutions for the following equation: where g(x)≥0, g(x)0, and g(x)∈H-1(R3). We prove that there exists a constant C, if ||g(x)||H-1 ≤C, there are at least two solutions of the equation.
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