Solução Numérica do Escoamento Unidimensional em Regime Permanente:
Equação de Burgers

Dados de entrada

                13  = N:      número de volumes de controle (reais + dois fictícios)
  1.0000000000E+01  = Re:     número de Reynolds
  1.0000000000E+00  = beta :  coeficiente do termo difusivo (funções de interpolação):  0.0 = UDS; 1.0 = CDS

               100  = itmax:  número máximo de iterações


Coeficientes e termos-fontes

  Volume i    aw(i)                    ae(i)                    ap(i)                    bp(i)
         1    0.000000000000000E+00   -1.000000000000000E+00    1.000000000000000E+00    0.000000000000000E+00
         2    2.000000000000000E+00    2.000000000000000E+00    3.990898038283405E+00   -1.408196108886616E-04
         3    1.990898038283405E+00    2.000000000000000E+00    3.982063595817331E+00   -3.134033794493489E-04
         4    1.982063595817331E+00    2.000000000000000E+00    3.973843649136887E+00   -7.412659210599084E-04
         5    1.973843649136886E+00    2.000000000000000E+00    3.966966918850314E+00   -1.802073310922836E-03
         6    1.966966918850314E+00    2.000000000000000E+00    3.963108197119905E+00   -4.427064076976021E-03
         7    1.963108197119905E+00    2.000000000000000E+00    3.966284410752332E+00   -1.089540247774857E-02
         8    1.966284410752332E+00    2.000000000000000E+00    3.986308425701091E+00   -2.667709567798279E-02
         9    1.986308425701091E+00    2.000000000000000E+00    4.047357349726212E+00   -6.421889649185068E-02
        10    2.047357349726212E+00    2.000000000000000E+00    4.209389096817946E+00   -1.475209220694491E-01
        11    2.209389096817946E+00    2.000000000000000E+00    4.623350690175596E+00   -2.949011743974043E-01
        12    2.623350690175596E+00    2.000000000000000E+00    5.818181818181818E+00   -5.132946195365880E-01
        13   -1.000000000000000E+00    0.000000000000000E+00    1.000000000000000E+00    2.000000000000000E+00


Soluções numéricas

    Volume     Posição [m]        Vel. numérica [m/s]      Vel. analítica [m/s]     Erro numérico [m/s]
         1     0.000000000E+00    0.000000000000000E+00    0.000000000000000E+00    0.000000000000000E+00
         2     4.545454545E-02   -2.523513038308085E-03    2.612689823458819E-05    2.549639936542674E-03
         3     1.363636364E-01   -7.488644849946920E-03    1.321373675253961E-04    7.620782217472317E-03
         4     2.272727273E-01   -1.224139975098953E-02    3.952622519566105E-04    1.263666200294614E-02
         5     3.181818182E-01   -1.653058619843549E-02    1.048355340498793E-03    1.757894153893428E-02
         6     4.090909091E-01   -1.980580306621889E-02    2.669374892577948E-03    2.247517795879683E-02
         7     5.000000000E-01   -2.077518010188620E-02    6.692850924284855E-03    2.746803102617106E-02
         8     5.909090909E-01   -1.631196807054894E-02    1.667938030140212E-02    3.299134837195106E-02
         9     6.818181818E-01    1.251236341748639E-03    4.146659618490688E-02    4.021535984315824E-02
        10     7.727272727E-01    5.084184835708505E-02    1.029900792743669E-01    5.214823091728185E-02
        11     8.636363636E-01    1.794861581426554E-01    2.556953685351103E-01    7.620921039245496E-02
        12     9.545454545E-01    5.061996010505006E-01    6.347198352464591E-01    1.285202341959586E-01
        13     1.000000000E+00    1.000000000000000E+00    1.000000000000000E+00    0.000000000000000E+00


Velocidade média numérica  [m/s]:          5.837288625596868E-02
Velocidade média analítica [m/s]:          9.995459800899031E-02
Erro numérico para a velocidade média:     4.158171175302163E-02


Norma L1:         1.285202341959586E-01
Norma L1 / N:     1.168365765417805E-02