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We use a lubrication theory approximation to formulate a model for the reactive spreading of drops that deposit an autophobic monolayer of surfactant on a surface.
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This paper uses a continuous approximation method to formulate the model.
This article presents a methodology that uses the continuum approximation approach to formulate the logistical problem of determining the number and location of recycling centers to which individuals in a region can deliver solid wastes to be recycled.
The principle of virtual work and a finite element approximation are used to formulate the governing equations in a total Lagrangian manner, whereas a Newton Raphson linearization scheme along with a path-following method based on the arc-length constraint is employed to solve the geometrically nonlinear problem.
Love's first approximation theory is used to formulate the equations of motion of truncated conical shells.
Many well-accepted Schapery models utilize an approximation, νij·νkl≈0 i,j,k,l= 1,2,3), to formulate the matrix micro-damage evolution equation.
This elastic damage formulation is used to formulate an internal variable approximation to viscoelastic damage in the form of a non-linear Kelvin chain.
Mathematicians who regard these probabilistic models as approximations to a continuous reality seek to formulate what happens in the limit as the approximations improve indefinitely.
Love's first approximation thin shell theory is used to formulate the governing equations.
Further, a proper set of conditions have been discussed to rectify the errors pointed out in Remarks 1 and 2. The theorem of this paper is an attempt to formulate the problem of approximation of the function f ∈ W ( L p, ξ ( t ) ) ( p ≥ 1 ) through trigonometric polynomials generated by the product summability ( C, 1 ) ( E, 1 ) transform of the Fourier series of f in a simpler manner.
Due to uncertainty and probability distribution factors (e.g., natural inflow [3]), it is intractable to formulate and solve MTHS problems without approximation or simplification.
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CEO of Professional Science Editing for Scientists @ prosciediting.com