By using Leray-Schauder nonlinear alternative, Banach contraction theorem and Guo-Krasnosel’skii theorem, we discuss the existence, uniqueness and positivity of solution to the third-order multi-point nonhomogeneous ...By using Leray-Schauder nonlinear alternative, Banach contraction theorem and Guo-Krasnosel’skii theorem, we discuss the existence, uniqueness and positivity of solution to the third-order multi-point nonhomogeneous boundary value problem (BVP1): where for The interesting point lies in the fact that the nonlinear term is allowed to depend on the first order derivative .展开更多
IF there is one name that is familiar to Chinese aged 10 to 80 it is Guo Lanying. Recently a recital was held by CCTV in honor of her 60-year career. When Guo Lanying took the stage, she was met with a lengthy standin...IF there is one name that is familiar to Chinese aged 10 to 80 it is Guo Lanying. Recently a recital was held by CCTV in honor of her 60-year career. When Guo Lanying took the stage, she was met with a lengthy standing ovation. Her voice was choked with emotion. Behind her was a smiling photograph of her that was taken at the start of her opera career. Guo Lanying was born in 1930展开更多
文摘By using Leray-Schauder nonlinear alternative, Banach contraction theorem and Guo-Krasnosel’skii theorem, we discuss the existence, uniqueness and positivity of solution to the third-order multi-point nonhomogeneous boundary value problem (BVP1): where for The interesting point lies in the fact that the nonlinear term is allowed to depend on the first order derivative .
文摘IF there is one name that is familiar to Chinese aged 10 to 80 it is Guo Lanying. Recently a recital was held by CCTV in honor of her 60-year career. When Guo Lanying took the stage, she was met with a lengthy standing ovation. Her voice was choked with emotion. Behind her was a smiling photograph of her that was taken at the start of her opera career. Guo Lanying was born in 1930
