Results 171 to 180 of about 57,321 (196)
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Singular perturbations of difference methods for linear ordinary differential equations
Applicable Analysis, 1980Hans-Jurgen Reinhardt +4 more
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Ulam’s type stability of impulsive ordinary differential equations
Journal of Mathematical Analysis and Applications, 2012JinRong Wang, Yong Zhou
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Approximate Solutions to Ordinary Differential Equations Using Least Squares Support Vector Machines
IEEE Transactions on Neural Networks and Learning Systems, 2012Siamak Mehrkanoon, Johan A K Suykens
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Artificial neural networks for solving ordinary and partial differential equations
IEEE Transactions on Neural Networks, 1998Di Fotiadis
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Lie symmetry analysis and exact solution of certain fractional ordinary differential equations
Nonlinear Dynamics, 2017P Prakash, R Sahadevan
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1996
The paper deals with the nonlinear system of ODEs \[ x'= A(t,\mu)x +f(t, \mu,x) +g(t,\mu),\quad x\in\Omega_n(a) \subset\mathbb{K}^n,\;t\in I_T,\;\mu\in I_M. \] Here \(T\) and \(M\) are some constants, \(I_B= [B,\infty)\), \(x:I_T \to\mathbb{K}^n\), \(\mathbb{K}^n\) is a linear space of \(n\)-columns, the \(n\times n\) matrix \(A(t,\mu)\) and the vector
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The paper deals with the nonlinear system of ODEs \[ x'= A(t,\mu)x +f(t, \mu,x) +g(t,\mu),\quad x\in\Omega_n(a) \subset\mathbb{K}^n,\;t\in I_T,\;\mu\in I_M. \] Here \(T\) and \(M\) are some constants, \(I_B= [B,\infty)\), \(x:I_T \to\mathbb{K}^n\), \(\mathbb{K}^n\) is a linear space of \(n\)-columns, the \(n\times n\) matrix \(A(t,\mu)\) and the vector
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A high order schema for the numerical solution of the fractional ordinary differential equations
Journal of Computational Physics, 2013Junying Cao
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