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عنوان INFINITELY MANY SOLUTIONS FOR NON-HOMOGENEOUS NEUMANN PROBLEMS IN ORLICZ-SOBOLEV SPACES
نوع پژوهش مقاله چاپ شده
کلیدواژه‌ها Boundary value problem, variational methods, sequences of solutions, Orlicz-Sobolev spaces, Neumann problem.
چکیده 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
پژوهشگران جان گراف (نفر سوم)، سعید شکوه (نفر اول)، قاسم علیزاده افروزی (نفر دوم)