A qualitative study on the stability and existence of solutions in a fractional-order water pollution model via the predictor-corrector approach. [PDF]
Iqbal N +3 more
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Solving age-dependent infectious diseases and tumor growth models using the contraction approach. [PDF]
Khayyam Shah S +4 more
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A Lyapunov-Based Analysis on the Almost Periodicity of Impulsive Conformable Reaction-Diffusion Neural Networks with Distributed Delays. [PDF]
Stamova I, Stamov G, Spirova C.
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Existence and uniqueness of the solution
, 2010The proof of the existence and uniqueness of the solution to problems (1.22), (1.20) and (1.24) is quite similar. In this chapter, followingAlonso Rodriguez et al. [11], we mainly focus on the magnetic boundary value problem (1.22), adding in Section 3.5 a few comments on the electric boundary value problem(1.20) and the no-flux boundary value problem (
Ana Alonso Rodríguez, A. Valli
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The existence and uniqueness of solution to wavelet collocation
Applied Mathematics and Computation, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lijun Su, Shuangliang Tian
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The Existence and Uniqueness of Solution for Tensor Complementarity Problem and Related Systems
Journal of Optimization Theory and Applications, 2021Lu-Bin Cui +3 more
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Existence and uniqueness of solution for neutral differential equations with state- dependent delay
Journal of Fixed Point Theory and Applications, 2021E. Hernández +3 more
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On the Existence and Uniqueness of the Generalized Solution of Reissner’s Elastica
Mathematics and Mechanics of Solids, 2003We give the sufficient conditions for the existence and uniqueness of the classical and generalized solutions of a planar elastic, Reissner-type cantilever beam. The proof is rather general and assumes point loads from the outset. The existence and uniqueness of the finite element solution is also proven.
M Saje
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We consider the following Dirichlet problems for elliptic equations with singular drift $\mathbf{b}$: \[ \text{(a) } -\operatorname{div}(A \nabla u)+\operatorname{div}(u\mathbf{b})=f,\quad \text{(b) } -\operatorname{div}(A^T \nabla v)-\mathbf{b} \cdot ...
Hyun-Kyoung Kwon
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