Results 11 to 20 of about 446 (44)
For a generalized KdV-Burgers-Kuramoto equation we have studied conservation laws by using the multiplier method, and investigated its first-level and second-level potential systems. Furthermore, the Lie point symmetries of the equation and the Lie point
Bruzón Maria S. +3 more
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In this paper, the magnetohydrodynamic (MHD) Maxwell fluid past a stretching plate with suction/ injection in the presence of nanoparticles is investigated.
Cao Limei +3 more
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Painlevé analysis and exact solutions of bosonized N = 1 supersymmetric Burgers equation
Based on the bosonization approach, the N = 1 supersymmetric Burgers (SB) system is transformed to a coupled pure bosonic system. The Painlevé property and the Bäcklund transformations (BT) of the bosonized SB (BSB) system are obtained through standard ...
Ren Bo
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Lie algebraic discussion for affinity based information diffusion in social networks
In this paper we develop a dynamical information diffusion model which features the affinity of people with information disseminated in social networks.
Shang Yilun
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Conservation laws for a strongly damped wave equation
A strongly damped wave equation including the displacement depending nonlinear damping term and nonlinear interaction function is considered. Classical symmetries, exact solutions and conservation laws are derived.
Gandarias Maria Luz +2 more
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The invariant approach is employed to solve the Cauchy problem for the bond-pricing partial differential equation (PDE) of mathematical finance. We first briefly review the invariant criteria for a scalar second-order parabolic PDE in two independent ...
Aziz Taha +2 more
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Quaternionic Electroweak Theory and CKM Matrix [PDF]
We find in our quaternionic version of the electroweak theory an apparently hopeless problem: In going from complex to quaternions, the calculation of the real-valued parameters of the CKM matrix drastically changes.
A. Razon +45 more
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The time and space fractional wave and heat type equations with variable coefficients are considered, and the variable order derivative in He‘s fractional derivative sense are taken. The utility of the homotopy analysis fractional sumudu transform method
Pandey Rishi Kumar +1 more
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Gauge semi-simple extension of the Poincar\'e group
Based on the gauge semi-simple tensor extension of the Poincar\'e group another alternative approach to the cosmological term problem is proposed.Comment: Latex, 4 pages.
Bacry +22 more
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Semi-simple extension of the (super)Poincar\'e algebra
A semi-simple tensor extension of the Poincar\'e algebra is proposed for the arbitrary dimensions $D$. A supersymmetric also semi-simple generalization of this extension is constructed in the D=4 dimensions.
Soroka, Dmitrij V. +1 more
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