The physically important Burgers' equation is solved using the spectral method technique with the orthogonal Chebyshev polynomials as its basis functions with some given boundary conditions. The same problem is again solved utilizing a transformation method that transforms Burgers' equation to a diffusion equation where the solution to Burgers' equation is easily found. Nevertheless, the solution to the same problem is found using a finite difference method. To find the best solution, these three methods are compared; concluding that numberically the spectral method is highly accurate
ismai, I., & ismail, I. (1999). Temporal Analysis to The Solution of Burgers' Equation Using Spect Methodl. The Egyptian International Journal of Engineering Sciences and Technology, 3(EIJEST, Vol. 3, 1999), 7-8. doi: 10.21608/eijest.1999.96504
MLA
I.A ismai; I.A ismail. "Temporal Analysis to The Solution of Burgers' Equation Using Spect Methodl". The Egyptian International Journal of Engineering Sciences and Technology, 3, EIJEST, Vol. 3, 1999, 1999, 7-8. doi: 10.21608/eijest.1999.96504
HARVARD
ismai, I., ismail, I. (1999). 'Temporal Analysis to The Solution of Burgers' Equation Using Spect Methodl', The Egyptian International Journal of Engineering Sciences and Technology, 3(EIJEST, Vol. 3, 1999), pp. 7-8. doi: 10.21608/eijest.1999.96504
VANCOUVER
ismai, I., ismail, I. Temporal Analysis to The Solution of Burgers' Equation Using Spect Methodl. The Egyptian International Journal of Engineering Sciences and Technology, 1999; 3(EIJEST, Vol. 3, 1999): 7-8. doi: 10.21608/eijest.1999.96504
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