Analytic solutions for Euler-Bernoulli beams with axial compression resting on a nonlinear elastic foundation using MADM. [PDF]
Chou LK, Lin MX.
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Machine learning-based prediction of heat transfer performance in annular fins with functionally graded materials. [PDF]
Sulaiman M +5 more
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Magneto-hydrodynamic behavior of magnetic nanofluids in mini-channel heat sinks for electronics cooling. [PDF]
Bhattacharyya S +5 more
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Exploring new traveling wave solutions by solving the nonlinear space-time fractal Fornberg-Whitham equation. [PDF]
Nazari-Golshan A.
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Fractional analysis of non-linear fuzzy partial differential equations by using a direct procedure. [PDF]
Arshad M, Khan S, Khan H, Ali H, Ali I.
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Effect of non-uniform heat rise/fall and porosity on MHD Williamson hybrid nanofluid flow over incessantly moving thin needle. [PDF]
Abbas A +7 more
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Spectral shifted Chebyshev collocation technique with residual power series algorithm for time fractional problems. [PDF]
Rida SZ +4 more
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The fractional partial differential equation is an equation with non-integer partial derivative which is now widely used in solving various problems so that in recent years, many researchers are interested to study fractional partial differential equation.
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We formulate and apply the homotopy analysis method (HAM) to determine the solution of the nonlinear differential equation governing thin film flow of a generalized second-grade fluid on a vertically moving belt. This problem is also known as the Landau–Levich or drag-out problem, which is the problem of withdrawal of a plate or fiber from a liquid ...
S. Abelman, S. N. Neossi Nguetchue
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Solving Non-linear Partial Differential Equations Using Homotopy Analysis Method (HAM)
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