An additive-noise approximation to Keller-Segel-Dean-Kawasaki dynamics: local well-posedness of paracontrolled solutions. [PDF]
Martini A, Mayorcas A.
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Quantitative Homogenization for the Obstacle Problem and Its Free Boundary. [PDF]
Aleksanyan G, Kuusi T.
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Modeling and analysis of Hepatitis B dynamics with vaccination and treatment with novel fractional derivative. [PDF]
Zehra A, Jamil S, Farman M, Nisar KS.
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Multipliers on bi-parameter Haar system Hardy spaces. [PDF]
Lechner R +3 more
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Hyers Ulam stability and bifurcation control of leptospirosis disease dynamics and preventations: Modeling with singular and non-singular kernels. [PDF]
Farman M +4 more
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Existence and stability of shrinkers for the harmonic map heat flow in higher dimensions. [PDF]
Glogić I, Kistner S, Schörkhuber B.
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Applications of Schauder’s fixed point theorem to singular radially symmetric systems
Journal of Fixed Point Theory and Applications, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shengjun Li, Xianhua Tang, Huxiao Luo
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Optimal balls for the application of the Schauder Fixed-Point Theorem
Complex Variables and Elliptic Equations, 2005The article deals with operator equations of type in a Banach space . If is only Lipschitz-continuous or locally bounded, then fixed-point theorems can be applied to bounded subsets of such as balls centered at u 0 or at the zero element Θ of . The article investigates the problem for which radius of the ball, the restrictions for admissible operators (
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Applications of Schauder's fixed point theorem to singular differential equations
Bulletin of the London Mathematical Society, 2007In this paper, we study the existence of positive periodic solutions to second-order singular differential equations. The proof relies on Schauder’s fixed point theorem. Our results show that in some situations weak singularities can help create periodic solutions, as pointed out by Torres [J. Differential Equations 232 (2007) 277–284].
Jifeng Chu, Pedro J Torres
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The Schauder Fixed Point Theorem for Nonexpensive Mappings
The American Mathematical Monthly, 1977(1977). The Schauder Fixed Point Theorem for Nonexpansive Mappings. The American Mathematical Monthly: Vol. 84, No. 5, pp. 363-364.
W. G. Dotson, W. R. Mann
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