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On a Nonlinear Volterra Integro‐differential Equation with a Weakly Singular Kernel
ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 1996The paper deals with the following heat equation with nonlinear and nonlocal boundary conditions \[ u_t(x,t)=u_{xx}(x,t), \quad x\in(0,1),\;t\in(0,\infty)\quad u(x,0)=1,\;x\in(0,1);\;u_x(0,t) =0,\;t\in(0,\infty) \] \[ u_x(1,t)={Em\over 1+L}\biggl[L\gamma(t)-(1-\gamma(t))u(1,t)\biggr],\;t\in (0,\infty)\quad m\gamma(t)+\int^1_0 u(x,t)dx=1,\;t\in(0,\infty)
Jumarhon, B., Pidcock, M.
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Solution of a class of Volterra integral equations with singular and weakly singular kernels
Applied Mathematics and Computation, 2008The purpose of the paper is to derive the solution to a Volterra integral equation \[ y(t)=g(t)+\int^t_0\frac{s^{\mu-\nu}}{t^\mu}y(s)\,ds\quad ...
Tang, B.-Q., Li, X.-F.
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Legendre Spectral Projection Methods for Hammerstein Integral Equations with Weakly Singular Kernel
International Journal of Applied and Computational Mathematics, 2018This paper is devoted to the Fredholm-Hammerstein integral equation of the second kind \[ u(s)-\int\limits_{-1}^{1}k(s,t)\psi(t,u(t))dt=f(s), \; -1\leq s\leq 1, \tag{1} \] with respect to the unknown function \(u(s)\) defined in a Banach space \(\mathbb{X}=C[-1,1]\subset L^2[-1,1]\).
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Analysis of a nonlocal diffusion model with a weakly singular kernel
Applied Mathematics LetterszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jia, Jinhong, Yang, Zhiwei, Wang, Hong
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Multiscale Solution of Integral Equations with Weakly Singular Kernels
2020M M Panja, B N Mandal
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On Integro-Differential Equations with Weakly Singular Kernels
2017Kazufumi Ito, Franz Kappel
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Damped vibrations of hereditary -elastic systems with weakly singular kernels
Journal of Applied Mechanics and Technical Physics, 1972V. M. Zelenev +2 more
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