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Adsorption and Permeation Events in Molecular Diffusion. [PDF]
Grebenkov DS.
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Kinetic Monte Carlo methods for three-dimensional diffusive capture problems in exterior domains. [PDF]
Bernoff AJ, Lindsay AE.
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Epidemiological analysis of Lassa fever control using novel mathematical modeling and a dual-dosage vaccination approach. [PDF]
Yunus AO, Olayiwola MO.
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Robust adaptive control with dung beetle optimization algorithm and disturbance observer for load displacement tracking of shock absorber damper test bench. [PDF]
Tao X, Liu K, Han D, Yang J, Qiang H.
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In this chapter the emphasis of the discussion shifts from Laplace integrals \(\hat f(\lambda)\) and \(\hat dF(\lambda)\) to the Laplace transform \(\mathcal L : f \mapsto \hat f\) and to the Laplace-Stieltjes transform \(\mathcal Ls : F \mapsto \widehat {dF} \)
Wolfgang Arendt+3 more
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Heat Transfer 1, 1991
Since we first introduced Fourier analysis in Lecture 7, we have relied heavily on its properties in the analysis and representation of signals and linear, time-invariant systems.
Vladimir Eiderman
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Since we first introduced Fourier analysis in Lecture 7, we have relied heavily on its properties in the analysis and representation of signals and linear, time-invariant systems.
Vladimir Eiderman
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Some further results of the laplace transform for variable–order fractional difference equations
, 2019The Laplace transform is important for exact solutions of linear differential equations and frequency response analysis methods. In comparison with the continuous–time systems, less results can be available for fractional difference equations. This study
D. Baleanu, Guo-cheng Wu
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The Laplace Transformation [PDF]
The purpose of an analytic transformation is to change a more complicated problem into a simpler one. The Laplace transformation, which is applied chiefly with respect to the time variable, maps an IVP onto an algebraic equation or system. Once the latter is solved, its solution is fed into the inverse transformation to yield the solution of the ...
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