مشخصات پژوهش

عنوان	Critical Point Approaches to Generalized Yamabe Equations on Riemannian Manifolds and Applications to Emden–Fowler Problems
نوع پژوهش	مقاله چاپ شده
کلیدواژه‌ها	Multiple solutions, Generalized Yamabe equations, Riemannian manifold, Emden–Fowler problems, Variational methods, Critical point theory.
چکیده	In this work, we continue the study of the multiplicity results for generalized Yamabe equations on Riemannian manifolds arising from conformal Riemannian geometry, astrophysics, and in the theories of thermionic emission, isothermal stationary gas sphere, and gas combustion. As applications,we consider theEmden–Fowler equations involving sublinear terms at infinity. In fact, employing two critical point theorems, we guarantee the existence of two and three solutions for our problem (413).
پژوهشگران	امجد سالاری (نفر اول)، دیوید باریلا (نفر سوم)، قاسم علیزاده افروزی (نفر دوم)