Results 71 to 80 of about 9,237 (213)
Variational Iteration Method for Burgers’ and Coupled Burgers’ Equations Using He’s Polynomials [PDF]
Syed Tauseef Mohyud‐Din +2 more
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Novel Expressions for the Derivatives of Sixth Kind Chebyshev Polynomials: Spectral Solution of the Non-Linear One-Dimensional Burgers’ Equation [PDF]
W. M. Abd‐Elhameed
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SOME PROPERTIES OF FRACTIONAL BURGERS EQUATION
The fractional generalization of a one‐dimensional Burgers equationwith initial conditions ɸ(x, 0) = ɸ0(x); ɸt(x,0) = ψ0 (x), where ɸ = ɸ(x,t) ∈ C2(Ω): ɸt = δɸ/δt; aDx p is the Riemann‐Liouville fractional derivative of the order p; Ω = (x,t) : x ∈ E 1, t > 0; and the explicit form of a particular analytical solution are suggested.
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Convergence rate for the approximation of the limit law of weakly interacting particles: application to the Burgers equation [PDF]
Mireille Bossy, Denis Talay
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This paper studies the 1D pressureless turbulence (the Burgers equation). It shows that reliable numerics in this problem is very easy to produce if one properly discretizes the Burgers equation. The numerics it presents confirms the 7/2 power law proposed for probability of observing large negative velocity gradients in this problem.
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This paper presents a computationally efficient and an accurate methodology in differential quadrature element method (EDQM) analysis of the nonlinear one-dimensional Burgers’ equation.
M Vaghefi +3 more
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Matching the Alcubierre and Minkowski spacetimes
This work analyzes the Darmois junction conditions matching an interior Alcubierre warp drive spacetime to an exterior Minkowski geometry. The joining hypersurface requires that the shift vector of the warp drive spacetime satisfy the solution of a ...
Osvaldo L. Santos-Pereira +2 more
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New analytical wave solutions of fractional order DMBBM and Bateman-Burgers equations
The purpose of this article is to explore a new method for solving one of the nonlinear partial differential equations (NPDE) which is difficult to solve.
Nathanon Sribua-Iam +1 more
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Normalized classes of generalized Burgers equations [PDF]
Oleksandr A. Pocheketa
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