عنوان
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INFINITELY MANY SOLUTIONS FOR NON-HOMOGENEOUS NEUMANN PROBLEMS IN ORLICZ-SOBOLEV SPACES
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نوع پژوهش
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مقاله چاپ شده
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کلیدواژهها
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Boundary value problem, variational methods, sequences of solutions, Orlicz-Sobolev spaces, Neumann problem.
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چکیده
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By using variational methods and critical point theory in an appropriate Orlicz-Sobolev setting, the authors establish the existence of infinitely many non-negative weak solutions to a nonhomogeneous Neumann problem. They also provide some particular cases and an example to illustrate the main results in this paper. Math. Slovaca
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پژوهشگران
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جان گراف (نفر سوم)، سعید شکوه (نفر اول)، قاسم علیزاده افروزی (نفر دوم)
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