In Journals |
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1.
A. G. Bratsos and E. H. Twizell, The
solution of the sine Gordon equation using the method of lines,
Intern. J. Computer Math., Vol. 61 No. 3-4 (1996), pp. 271-292. 2.
E.H. Twizell, A.G. Bratsos and J.C.
Newby, A
finite-difference method for solving the cubic Schrödinger equation, Math. Comput.
Simulation, Vol. 43 No. 1 (1997), pp. 67-75. 3.
A. G. Bratsos, E. H. Twizell, A
family of parametric finite-difference methods for the solution of the
sine-Gordon equation, Appl. Math. Comput., Vol. 93 (1998), pp.
117-137. 4.
A. G. Bratsos, A. G. and E. H.
Twizell, An
explicit finite-difference scheme for the solution of the Kadomtsev-Petviashvili
equation, Intern. J. Computer Math., Vol. 68
No. 1-2 (1998), pp. 157-187. 5.
A. G. Bratsos, The
solution of the Boussinesq equation using the method of lines, Comput. Methods Appl. Mech. Engrg., Vol. 157 No. 1-2 (1998), pp. 33-44. 6.
A. G. Bratsos, A
linearized finite-difference method for the
solution of the nonlinear cubic Schrödinger Equation, Communications
in Applied Analysis, Vol. 4 No. 1 (2000), pp 133-139. 7.
A. G. Bratsos, A parametric
scheme for the numerical solution of the Boussinesq equation, J.
Appl. Math. Comput., Vol. 8, No. 1 (2001), pp. 45-57. 8.
A. G. Bratsos, A linearized finite-difference scheme for the numerical
solution of the nonlinear cubic Schrödinger equation, J. Appl. Math. Comput., Vol. 8 No. 3 (2001), pp. 459-467. 9.
V. D. Tsiantos, T. Schrefl, J. Fidler and A.
Bratsos, Cost-effective
way to speed up micromagnetic simulations in
granular media, Appl. Numer. Math., Vol. 39
No.
2 (2001), pp. 191-204. 10.
A. G. Bratsos, A linearized
scheme for the numerical solution of the sine-Gordon equation, Applied Mathematical Sciences, Vol. 1 No. 4 (2002), pp. 405-413. 11.
M. S. Ismail, A. G. Bratsos, A
predictor-corrector scheme for the numerical solution of the Boussinesq
equation, J. Appl. Math. Comput., Vol. 13 No 1-2 (2003), pp. 11-27. 12.
A. G. Bratsos, Ch. Tsitouras, and D. G. Natsis,
Linearized numerical schemes for the Boussinesq equation, Appl. Numer.
Anal. Comput. Math., Vol. 2 No. 1 (2005), pp. 34-53. 13.
A. G.
Bratsos, On
the numerical solution of the nonlinear cubic Schrödinger equation,
Intern. J. of Pure and Appl. Math. Sci., Vol. 2 No. 2 (2005), pp. 217-226. 14.
A. G. Bratsos, D. G. Natsis, A global extrapolated procedure
for the Boussinesq equation, J. Appl. Math. Comput., Vol. 21 No. 1-2 (2006), pp. 23-43. 15.
A. G.
Bratsos, An
explicit numerical scheme for the Sine-Gordon equation in 2+1 dimensions, Appl. Numer. Anal. Comput. Math., Vol. 2
No. 2 (2005), pp. 189-211. 16.
A. G.
Bratsos, I. Th. Famelis, A. Kollias and Ch.
Tsitouras, Phase-Fitted
Numerov type models, Appl. Math. Comput.,
Vol. 184 (1
SPEC. ISS.) (2007), pp. 23-29. 17.
A. G.
Bratsos, An extrapolated linearized
numerical scheme for the one-dimensional sine-Gordon equation, Pacific-Asian Journal of Mathematics
Vol. 1 No. 2 (2007), pp. 91-102. 18.
A. G. Bratsos, 19.
A. G. Bratsos, The
solution of the two-dimensional sine-Gordon equation using the method of
lines,
J. Comput. Appl. Math., Vol. 206 No. 1 (2006), pp. 251-277. 20.
A.
G. Bratsos, A third-order numerical
scheme for the two-dimensional sine-Gordon equation, Math. Comput. Simulation, Vol. 76 No 4 (2007) pp. 271-282. 21.
A.
G. Bratsos, A
modified predictor-corrector scheme for the two-dimensional sine-Gordon
equation,
Numer. Algorithms, Vol. 43 No. 4 (2006), pp. 295-308. 22.
A. G.
Bratsos, A
modified explicit numerical scheme for the two-dimensional sine-Gordon
equation, Intern. J. Computer Math. Vol. 85 No. 2
(2008), pp. 241-252. 23.
A. G.
Bratsos, A second order
numerical scheme for the improved Boussinesq equation, Phys. Lettr. A.,
Vol. 370 No. 2 (2007), pp.
145-147. 24.
A. G.
Bratsos, A fourth order numerical scheme for the
one-dimensional sine-Gordon equation, Intern. J. Computer Math., Vol. 85
No. 7 (2008), pp. 1083-1095. 25.
A. G.
Bratsos, Solitary-wave
propagation and interactions for the “good” Boussinesq equation, Intern. J. Computer Math., Vol. 85 No. 9 (2008), pp. 1431-1440. 26.
A. G.
Bratsos, A
numerical method for the one-dimensional sine-Gordon equation, Numer Methods Partial Differential Eq,
Vol. 24 No. 3 (2008), pp. 833-844. 27.
A. G.
Bratsos, M. Ehrhardt, 28.
A. G. Bratsos, A
predictor-corrector scheme for the improved Boussinesq equation, Chaos Solitons & Fractals Vol. 40 No. 5 (2009), pp. 2083-2094. 29.
A. G. Bratsos, A second order numerical
scheme for the solution of the one-dimensional Boussinesq equation, Numer.
Algorithms Vol. 46 No. 1 (2007),
pp. 45-58. 30.
A. G.
Bratsos, An
improved numerical scheme for the sine-Gordon equation in 2+1 dimensions,
Int. J. Numer. Meth. Engng.
Vol. 75 No. 7 (2008), pp. 787-799. 31.
A. G.
Bratsos, On
the Numerical Solution of the Klein-Gordon Equation, Numer
Methods Partial Differential Eq. Vol. 25
No. 4 (2009), pp. 939-951. 32.
A. G.
Bratsos, A note on a paper by A. G.
Bratsos, M. Ehrhardt and I. Th. Famelis, Appl. Math. Comput. Vol.
211
(2009), pp. 242–245. 33.
A. G. Bratsos and L. A. Petrakis, A
modified Predictor-Corrector scheme for the Klein-Gordon equation,
Intern. J. Computer Math. Vol. 87
(2010), pp. 1892-1904. 34.
A. G. Bratsos
and L. A. Petrakis, An
explicit numerical scheme for the modified Burgers' equation, Numerical Methods in Biomedical
Engineering, Vol. 27 (2011), pp.
232-237. 35.
A. G.
Bratsos, A
modified numerical scheme for the cubic Schrödinger equation, Numer Methods Partial Differential Eq.,
Vol. 27 No 3 (2011), pp. 608-620. 36.
A. G. Bratsos, A
fourth-order numerical scheme for solving the modified Burgers equation,
Computers and Mathematics with Applications Vol. 60
(2010), pp. 1393-1400. 37.
A. G. Bratsos, A second
order numerical scheme for the Burgers-Huxley equation, International Journal of
Computational Mathematics and Numerical Simulation, Vol. 4 No. 2 (2011), pp. 247-257. 38.
A. G. Bratsos, A modified numerical
method for the generalized Burgers-Huxley equation, International Journal of Numerical Methods and Applications Vol. 5 No.
1 (2011), pp. 45-55. 39.
A. G. Bratsos, A
fourth order improved numerical scheme for the generalized Burgers-Huxley
equation, American
Journal of Computational Mathematics, Vol. 1 No. 3 (2011), pp. 152-158. 40.
A. G.
Bratsos, An
improved second-order numerical method for the generalized Burgers-Fisher
equation, ANZIAM Journal Vol. 54 No. 3 (2013), pp. 181-199. 41.
A. G. Bratsos and A Q.
M. Khaliq, A
conservative exponential time differencing method for the nonlinear
Schrödinger equation, in: International
Journal of Computer Mathematics. |
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