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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… Click to show full abstract
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 the Emden–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.
Keywords:
emden fowler;
yamabe equations;
equations riemannian;
riemannian manifolds;
critical point;
generalized yamabe
Journal Title: Bulletin of the Iranian Mathematical Society
Year Published: 2019
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Journal Title: Bulletin of the Iranian Mathematical Society
Year Published: 2019
Link to full text (if available)
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recommendations!