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Perturbation methods for both regular and singular solutions are developed.
In general, both regular and singular regimes of wear rate and pressure distribution may occur.
The integrand can contain singularities like the ones typically found in boundary element methods, allowing the evaluation of both regular and singular integrals under the same programming structure.
The determination of generated entropy in the channels of our constructal MFC is based on the global hydraulic resistance caused by both regular and singular pressure drops.
Galerkin schemes for the computation of the eigenvalues of both regular and singular Sturm-Liouville problems are compared to the sine-Galerkin method.
We point out that both regular and singular BVPs under the BCs involving Riemann-Stieltjes integrals are extensively discussed objects.
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Our analysis shows important differences between the topological properties of classical and generalized offsets, both at regular and singular points.
Approximate solution is composed from regular and singular perturbation solutions and from the approximating function.
It is applied to the resolution of regular and singular problems arising in fluid mechanics.
There are three basic types of self-adjoint regular and singular boundary conditions: separated, coupled, and mixed.
Such problems as velocity distribution of the particles, mean velocity, regular and singular behaviour, critical concentration and particle flux are examined.
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