G-convergence of quasi-linear ordinary differential operators of monotone type
Copyright policy )G-convergence of quasi-linear ordinary differential operators of monotone type
The author considers the boundary value problem \[ -(a(x,u'))'=f,\quad u(a)=\alpha, \quad u(b)=\beta \] for a nonlinear system of ordinary differential equations in the Sobolev space \((W^{1,p}(a,b))^ n\), \(1
Nonlinear boundary value problems for ordinary differential equations, Iterative procedures involving nonlinear operators, maximal monotone and coercive, boundary value problem, nonlinear system of ordinary differential equations, General theory of ordinary differential operators, compactness, Sobolev space, \(G\)-convergence
Nonlinear boundary value problems for ordinary differential equations, Iterative procedures involving nonlinear operators, maximal monotone and coercive, boundary value problem, nonlinear system of ordinary differential equations, General theory of ordinary differential operators, compactness, Sobolev space, \(G\)-convergence
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