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Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 2006, Volume 361, Issue 2, pp. 394 - 404
Journal Article
Computer Physics Communications, ISSN 0010-4655, 11/2012, Volume 183, Issue 11, pp. 2413 - 2423
Journal Article
2006, Oxford lecture series in mathematics and its applications, ISBN 0199202974, Volume 33, xiii, 234
This book is concerned with the quantitative aspects of the theory of nonlinear diffusion equations; equations which can be seen as nonlinear variations of the... 
Burgers equation | applied mathematics | Delayed regularity | Singular parabolicity | Smoothing | Nonlinearities of power type | Asymptotics | Extinction in finite time | Time decay | Decay rates | Classical heat equation
Book
Nonlinear Analysis: Real World Applications, ISSN 1468-1218, 2009, Volume 10, Issue 2, pp. 589 - 600
In this paper, an analytical technique, namely the homotopy analysis method (HAM) is applied to obtain an approximate analytical solution of the Burgers–Huxley... 
Power-law nonlinearity | Burgers–Huxley equation | Homotopy analysis method | Burgers–Fisher equation | Burgers-Fisher equation | Burgers-Huxley equation | MATHEMATICS, APPLIED | TANH METHOD | FLUID | ANALYTIC SOLUTION | PERTURBATION METHOD | FLOWS | Sects | Analysis | Methods
Journal Article
Applied Mathematics and Computation, ISSN 0096-3003, 05/2019, Volume 348, pp. 102 - 125
We propose an automatic node adaptive algorithm designed to be used in conjunction with the radial basis function collocation method. The proposed scheme... 
Radial basis function | Node adaptive algorithm | Convection–diffusion | Reynolds number | Burgers’ equations | MATHEMATICS, APPLIED | NUMERICAL-METHOD | ELEMENT METHOD | Convection-diffusion | COUPLED BURGERS EQUATIONS | Burgers' equations | Analysis | Methods | Algorithms
Journal Article
Computer Physics Communications, ISSN 0010-4655, 03/2015, Volume 188, pp. 59 - 67
Journal Article
Applied Mathematics and Computation, ISSN 0096-3003, 2008, Volume 195, Issue 2, pp. 754 - 761
In this work we formally derive travelling wave solutions for the Burgers, Fisher, Huxley equations and combined forms of these equations. The tanh–coth method... 
Burgers–Huxley equation | tanh–coth method | Burgers equation | Huxley equation | Burgers–Fisher equation | Fisher’s equation | Burgers-Fisher equation | tanh-coth method | Burgers-Huxley equation | Fisher's equation | MATHEMATICS, APPLIED | SOLITONS | TANH METHOD | SOLITARY WAVE SOLUTIONS | GENERALIZED FORMS | KDV
Journal Article
Acta Materialia, ISSN 1359-6454, 09/2014, Volume 77, pp. 352 - 359
Creep-induced antiphase boundaries (APBs) in new Co-base single-crystal superalloys with coherent embedded L12-γ′ precipitates have been observed. APBs formed... 
Antiphase boundary | Transmission electron microscopy | Intermetallic compounds | High-temperature creep | Cobalt alloys | Single crystals | Precipitation | Antiphase boundaries | Creep (materials) | Superalloys | Precipitates | Burgers vector | Dislocations
Journal Article
2005, New] ed., ISBN 0199289921, 262
The voices in this book belong to parliamentarians, city councillors, doctors and engineers, a few professors, lawyers and social workers, owners of small... 
Muslims | Islam and state | Islam | Religion & beliefs | comparative politics | Europe, Western | Christianity | Islam in Europe | Social integration | Muslim | European Muslim leaders | Multiculturalism | Islam and politics | Christianity and other religions
eBook
Nonlinear Analysis, ISSN 0362-546X, 02/2020, Volume 191, p. 111646
We consider the KdV–Burgers equation and its linear version in presence of a delay feedback. We prove well-posedness of the models and exponential decay... 
Stabilization by feedback | Time delay | KdV–Burgers equation | Well-posedness | MATHEMATICS | MATHEMATICS, APPLIED | KdV-Burgers equation | STABILITY | SYSTEMS | KDV EQUATION | BOUNDARY FEEDBACK STABILIZATION | ABSTRACT EVOLUTION-EQUATIONS | Damping | Linear equations | Well posed problems | Burgers equation | Delay | Decay
Journal Article
Mathematical Methods in the Applied Sciences, ISSN 0170-4214, 04/2014, Volume 37, Issue 6, pp. 894 - 912
Journal Article
Journal of Computational and Applied Mathematics, ISSN 0377-0427, 03/2019, Volume 348, pp. 103 - 119
We propose a weak Galerkin (WG) finite element method for solving the one-dimensional Burgers’ equation. Based on a new weak variational form, both... 
Burgers’ equation | Weak Galerkin finite element method | Optimal error estimates | MATHEMATICS, APPLIED | Burgers' equation
Journal Article