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TTvnV?hQ\ź^mQ3M&>lf7neO㋂(!?˻_x4|\SLEQGCQ+Zٛ#j.z1^U 㶑{%u?_hZG,%kdUsVDj'?ޝ; Nȣ(w*٪'Nޢk^Z_vs9p]AcvfJE4inYrb"#z&S>_36ȮyӬkǃZƔN> Vm~4?(    Equation.30DMicrosoft Editor de ecuaciones 3.0 Equation.30DMicrosoft Editor de ecuaciones 3.0  $AutoCAD.Drawing.150 AutoCAD - Dibujo`/ 0DTimes New Romantt쌑 0gDWingdingsRomantt쌑 0g@ .  @n?" dd@  @@`` !{           *42$IWϼ5#2$[%K^_'!2$ ݔb@zrxR$͢_}lJC_R$w"SjoӲr}R$e+`dL驆<N^R$0IK$k 0AA@8g47d7du 0ppp@  <4BdBd@x 0tFlO ʚ;Sk8ʚ;<4!d!d@ x 0@<4dddd@ x 0@r0___PPT10 pp2___PPT9/ 0? %/_Caracterizacin cualitativa de algunos mtodos de solucin de sistemas de ecuaciones lineales. `` _  MROGINSKI, Javier L.  BENEYTO, Pablo A.  DI RADO, H. Ariel  MANZOLILLO, Juan E. &UZS 0+  ,(  ,  Antecedentes     #El Mtodo de los Elementos Finitos (M.E.F.) es una tcnica de anlisis numrico que permite la obtencin de soluciones aproximadas de ecuaciones diferenciales capaces de representar una variedad de problemas de la Ingeniera y Fsica. El resultado de la aplicacin del Mtodo de los Elementos Finitos a un dominio cualquier es un sistema de ecuaciones lineales simultneas de gran tamao, correspondiendo una ecuacin por cada incgnita que se evale en cada nodo, imposible de ser resuelto sin el auxilio de un computador. El presente trabajo desarrolla algunos aspectos significativos sobre los tres diferentes mtodos de resolucin de sistemas de ecuaciones lineales simultneas mas usados en el Mtodo de los Elementos Finitos que son el: Eliminacin de Gauss, Sistema Banda y Frontal entre otros. ($Z""J  ,V  ,  , Materiales y Mtodos     En las diapositivas siguientes se expondr una breve descripcin de los mtodos de solucin de sistemas de ecuaciones lineales simultneas que se estudian en el presente trabajo. L  ,  ,  , Materiales y Mtodos     Eliminacin de Gauss(Z"$$  ,Materiales y Mtodos     Eliminacin de Gauss(Z"$$  ,Materiales y Mtodos     Sistema banda de solucin Z"$  ,Materiales y Mtodos     Sistema banda de solucin Z"$  ,Materiales y Mtodos     Mtodo FrontalZ"$ , Materiales y Mtodos     Mtodo FrontalZ"$ ,!Discusin de Resultados    "Discusin de Resultados   &Barra sometida a esfuerzos de traccin'Z'"$' ,#Discusin de Resultados   &Barra sometida a esfuerzos de traccin'Z'"$' ,$Discusin de Resultados   $Viga sometida a esfuerzos de flexin%Z%"$% ,%Discusin de Resultados   $Viga sometida a esfuerzos de flexin%Z%"$% ,&Discusin de Resultados   $Viga sometida a esfuerzos de flexin%Z%"$% ,' Conclusiones     F2  0` ff33f` ffD3f` MMM` f3fD"Yf` f3f6f3f` 3f̙f>?" dd@,|?" dd@   " @ ` n?" dd@   @@``@n?" dd@  @@``PR    @ ` ` p>> ' ' &( @ \z    H2,$@  0>   0e0e     ?B)CDElFt @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||c $)6N_i> _4% #j +  y  p  d(78@ #  3 0e0e     ?BCnDEF @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||//  MoK0YVS_^tT, [v] T5  G r C  ]smm#h g:Y/x|!  L  _`@e   3 0e0e     ?BC DEF @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||44S.e'w : v   E n OV?5^B<Shjv  _UEf"X( w 8  lQ<e$<. il@  3 0e0e     ?BC%DEF @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||11_eskw$ h % U  m`*W`/kcy$yu:^V]I\& iWB0' cd@3   3 0e0e     ?BCDE`Fh @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||S>VO\Nb2h"n?}w; I i  Ij KtN14@j4(  3 0e0e     ?BC$DEpFx @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||##6Th DXncq u Cm ^w yr ^ho|9<@  3 0e0e     ?BCDEF @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||,,n/vg^L : "X B   ]_>^ 8ZI* 9 l ] )@8nJVbhncqnY\@X   0BD CDE@FH@? C u, <C !$@D   0u P u k7Haga clic para modificar el estilo de ttulo del patrn8 8)  s *u  u kHaga clic para modificar el estilo de texto del patrn Segundo nivel Tercer nivel Cuarto nivel Quinto nivel7    l  s *Pu `` u X*  s *xu `  u Z*  s *u `  u Z*T  <޽h? ffD3f$___PPT10+D' = @B D' = @BA?%,( < +O%,( < +D' =%(%(DZ' =%(D' =4@BBBB%(E<' =1B B`BPB1:Bhidden*3>+B#style.visibility= `B<* %(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =+4 8?dCB0-#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<* D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<* + ImpulsoY.  0 &&Pa&(    H2,$@  0   3 0e0e     ?B)CDElFt @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||c $)6N_i> _4% #j +  y  p  d(78@ #  3 0e0e     ?BCnDEF @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||//  MoK0YVS_^tT, [v] T5  G r C  ]smm#h g:Y/x|!  L  _`@e   3 0e0e     ?BC DEF @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||44S.e'w : v   E n OV?5^B<Shjv  _UEf"X( w 8  lQ<e$<. il@  3 0e0e     ?BC%DEF @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||11_eskw$ h % U  m`*W`/kcy$yu:^V]I\& iWB0' cd@3   3 0e0e     ?BCDE`Fh @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||S>VO\Nb2h"n?}w; I i  Ij KtN14@j4(  3 0e0e     ?BC$DEpFx @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||##6Th DXncq u Cm ^w yr ^ho|9<@   3 0e0e     ?BCDEF @ 5% 8c8c     ?1 0u0@Ty2 NP'p<'p @A)BCD|E?||,,n/vg^L : "X B   ]_>^ 8ZI* 9 l ] )@8nJVbhncqnY\@X    0BD CDE@FH@? C u, <C !$@D    H\!? ??p ! k7Haga clic para modificar el estilo de ttulo del patrn8 8   Bt!? ?? `   ! n:Haga clic para modificar el estilo de subttulo del patrn; ;   s *! `` ! X*  s *\! `  ! Z*  s *h! `  ! Z*T  <޽h? ffD3f$___PPT10+D' = @B D' = @BA?%,( < +O%,( < +D' =%(%(DZ' =%(D' =4@BBBB%(E<' =1B B`BPB1:Bhidden*3>+B#style.visibility= `B<*%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =+4 8?dCB0-#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<*D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*+  0 <40 (    C   0<$D  0     C   <$D 0  T   s *@  ,$D 0 DDepartamento de Mecnica Aplicada. Facultad de Ingeniera. U.N.N.E. $E8ZC $C , H  0޽h ? ̙33"___PPT10.+ wD*' O= @B D' = @BA?%,( < +O%,( < +D' =%(%(D#' =%(D' =A@BBB B0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =+4 8?`CB4*#ppt_wBCB#ppt_wB*Y3>B ppt_w<*D' =+4 8?`CB4*#ppt_hBCB#ppt_hB*Y3>B ppt_h<*D#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*,%(D' =+4 8?dCB0-#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<*,D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*,D#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*,U%(D' =+4 8?dCB0-#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<*,UD' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*,UD#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<* %(D' =+4 8?dCB0-#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<* D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<* ++0+0 ++0+0 ++0+ 0 +   0  8(  8 8 S Pz @<$D 0    8 S h `<$  0  ,!m)19H 8 0޽h ? ̙33|t___PPT10T.+(h D' $= @B Dw' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+B#style.visibility<*8%(D' =-o6Bdissolve*<3<*8D' =%(D>' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*8%(D' =-m6Bbox(in)*<3<*8+p+0+80 ++0+80 +   0  <(  < < S ĩ @<$D 0    < S ,  <$  0  ,!m)19H < 0޽h ? ̙33~v___PPT10V.+AD' $= @B Dy' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+B#style.visibility<*<%(D' =-o6Bdissolve*<3<*<D' =%(D@' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*<%(D' =-o6Bwipe(up)*<3<*<+p+0+<0 ++0+<0 +  0   @(  @ @ S 螅 @<$ 0    @ S Å  <$  0  ,!m)19 @ s ,A ??0 ` [8 $D 0p  @ s *,ȅ  0,$D  0 lUn sistema de ecuaciones lineales simultneas puede ser expresado en forma genrica de la siguiente manera: m(m"l  ,!m)19H @ 0޽h ? ̙33  ___PPT10t .+D ' Ӆ= @B D ' = @BA?%,( < +O%,( < +D ' =%(%(D#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*@%(D' =+4 8?dCB1+#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<*@D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*@D' =%(D@' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<* @%(D' =-o6Bwipe(up)*<3<* @D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*@%(D' =-o6Bdissolve*<3<*@+p+0+@0 ++0+ @0 +   0 H(  H H S (܅ @<$ 0    H S   <$  0  ,!m)19@ H s * P `@,$D  0 Este mtodo busca obtener un sistema de ecuaciones triangular equivalente, mediante el uso de transformaciones lineales. El cual se resuelve con facilidad aplicando la denominada sustitucin inversa. (( " ,  , ,   ,D  ,G  ,!m)19 H s ,A ??P8 $D 0H H 0޽h ? ̙3391___PPT10.+D' $= @B Dl' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D@' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*H%(D' =-o6Bwipe(up)*<3<*HD' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*H%(D' =-o6Bdissolve*<3<*H+8+0+H0 +y  0 L(  L L S  @<$D 0    L S   <$  0  ,!m)19 L s * p@,$D  0 xSe dice que una matriz es matriz banda cuando posee todos sus elementos no nulos concentrados en torno de la diagonal principal. Esta es una propiedad muy interesante que se presenta en las matrices de rigidez locales y globales. El mtodo banda de resolucin de sistemas de ecuaciones lineales simultaneas se basa en esta propiedad, permitiendo el ahorro de asignaciones de memoria, ya que solo guarda los elementos no nulos.( r  ,   ,  ,|  , !m)19H L 0޽h ? ̙33 ___PPT10.+sDG' = @B D' = @BA?%,( < +O%,( < +D9' =%(%(D#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =+4 8?dCB1+#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<*LD' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*LD' =%(D>' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*L%(D' =-m6Bbox(in)*<3<*L+p+0+L0 ++0+L0 +   0 'P(  P P S d @<$D 0    P S   <$  0  ,!m)19k P s *& P 0,$D  0 iEl presente mtodo centra su eficiencia en la forma en que se realiza la numeracin global de los nodos. j(j i  ,!m)19 P 8!-A  ??n8  $D 0H P 0޽h ? ̙3391___PPT10.+0.D' $= @B Dl' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D@' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*P%(D' =-o6Bwipe(up)*<3<*PD' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*P%(D' =-o6Bdissolve*<3<*P+8+0+P0 +i  0  T(  T T S 8 @<$D 0    T S ,?  <$  0  ,!m)19 T s *A P`,$D  0 hEste mtodo trata de evitar el ensamblaje de la matriz de rigidez global. Consiste bsicamente en ensamblar la menor cantidad de elementos y eliminar las variables al mismo tiempo, formando matrices de menor tamao. Esto es, inmediatamente despus de que los coeficientes de una ecuacin se ensamblan a partir de la contribucin de todos los elementos relevantes, o que inciden sobre este coeficiente, la variable de este puede eliminarse. Como resultado, la matriz completa de toda la estructura jams se forma.(   !m)19H T 0޽h ? ̙33 ___PPT10.+#DG' T= @B D' = @BA?%,( < +O%,( < +D9' =%(%(D#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*T%(D' =+4 8?dCB1+#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<*TD' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*TD' =%(D>' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*T%(D' =-m6Bbox(in)*<3<*T+p+0+T0 ++0+T0 +   0 X(  X X S V @<$D 0    X S B  <$  0  ,!m)19 X s *b 0,$D  0 ^A diferencia del mtodo banda, la adecuada enumeracin de los elemento es de gran importancia, no as la enumeracin global de los nodos ya que estos son tratados por su numeracin local. Como primer medida esta caracterstica del Front lo hace mas verstil ya que como la cantidad de elementos siempre es menor que la cantidad de nodos, independientemente de la forma de la estructura, siempre se tendr mayos facilidad para enumerar los elementos que los nodos. ( 2    ,!m)19H X 0޽h ? ̙33___PPT10|.+D' $= @B D' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D>' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*X%(D' =-m6Bbox(in)*<3<*X+8+0+X0 +   0 \(  \ \ S v @<$D 0    \ s *$x 0,$D  0 ]Para analizar las cualidades de los distintos mtodos propuestos se plante la resolucin mediante el empleo del FECCUND V 2.1 (software desarrollado por el Dto. De Mecnica Aplicada de la Facultad de Ingeniera de la UNNE) de dos ejemplos prcticos, representando los resultados mediante el pre-post procesador GID 7.2. Para dicho anlisis se tomar como variables el tiempo de ejecucin de cada mtodo y su exactitud, la cual ser determinada por comparacin con los resultados obtenidos por el software denominado CALSEF provisto por el Centro Internacional de Mtodos Numricos en Ingeniera (CIMNE). ^(^ bJ  ,  6  ,  ,!m)19H \ 0޽h ? ̙33|t___PPT10T.+(xD' $= @B Dw' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+B#style.visibility<*\%(D' =-o6Bdissolve*<3<*\D' =%(D>' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*\%(D' =-m6Bbox(in)*<3<*\+p+0+\0 ++0+\0 +  0 WO  `(  ` ` S 8H @<$ 0    ` S 쌟  <$  0  ,!m)19 ` s 48A ?fig2P ,$D 0 ` c .17^A ?fig3Pp f,$D 0   ` 0` ,$D  0 u!Mallado con elementos hexadricos""! ,   ` 0` ,$D  0 t Desplazamiento nodal segn eje y!!  , H ` 0޽h ? ̙33___PPT10.+攜D%' = @B D' = @BA?%,( < +O%,( < +D' =%(%(D#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*`'%(D' =+4 8?dCB1+#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<*`'D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*`'D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*`%(D' =-o6Bdissolve*<3<*`D#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<* `%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* `D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* `D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*`%(D' =-o6Bdissolve*<3<*`D#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<* `%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* `D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* `++0+`0 ++0+ `0 ++0+ `0 +  0 %d`(  d d S l @<$D 0    d S r  <$  0  ,!m)19 P d #"&P,$D 0 ad <H}?   r0,61 ,  @` _d <x?  @ j 0,479135E-04     @` ^d <T?  c0,441   @` ]d <?P  uFrontal ,  @` \d <ܡ?    b4,55   @` Zd <8?  @  j 0,498874E-04     @` Yd <D?   c0,552   @` Xd <P?P   sBanda ,  @` Wd <?    b5,13   @` Vd <Ё?@   0,47619E-04  $  ,  @` Ud <ف?  @  j 0,501953E-04     @` Td <?   c1,758   @` Sd <?P   sGauss ,  @` Rd Bd? 0  g Error (%)     @` Qd BD?@0   !Desplazamiento en z s/ CALSEF (m)"" "  @` Pd B ? 0@  "Desplazamiento en z s/ FECCUND (m)## #  @`  Od B ?0   Tiempo de ejecucin (seg)&    @` Nd B?P0  X  @` Id B?P0 x Tabla N 1    ,  @``B bd 0o ?PZB cd s *1 ?P00ZB dd s *1 ?P  ZB ed s *1 ?P @ ZB fd s *1 ?P @ `B gd 0o ?P`B hd 0o ?PP`B md 0o ?ZB td s *1 ?0ZB ud s *1 ? 0 ZB vd s *1 ?@0@ZB wd s *1 ? 0 ZB d s *1 ?   ZB d s *1 ?   H d 0޽h ? ̙33aY___PPT109.+*D' $= @B D' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*d%(D' =-o6Bdissolve*<3<*d+.  0 p h?(  h h S   @<$D 0    h S   <$  0  ,!m)19  h c .qA ?fig4 ,$D 0   h 00,$D  0 u!Mallado con elementos hexadricos""! , H h 0޽h ? ̙33'  ___PPT10 .+֎0Dg ' ğ= @B D" ' = @BA?%,( < +O%,( < +DY ' =%(%(D#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*h%%(D' =+4 8?dCB1+#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<*h%D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*h%D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<* h%(D' =-o6Bdissolve*<3<* hD#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<* h%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<* hD' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<* h+p+0+h0 ++0+ h0 +   0 `>(    c .jA ?fig5 ,$D 0  S ß @<$D 0     S Ο  <$  0  ,!m)19  0`џ0,$D  0 t Desplazamiento nodal segn eje y!!  , H  0޽h ? ̙33___PPT10.+ObD<' ٟ= @B D' = @BA?%,( < +O%,( < +D.' =%(%(D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =-o6Bdissolve*<3<*D#' =%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+B#style.visibility<*%(D' =+4 8?\CB#ppt_xBCB#ppt_xB*Y3>B ppt_x<*D' =+4 8?dCB1+#ppt_h/2BCB#ppt_yB*Y3>B ppt_y<*+8+0+0 +  0 C; %)|(  | | S ݟ @<$D 0    | S   <$  0  ,!m)19/ P |# #"&P,$D 0  | <X?   q1,47 &"   @`  | <?  @ x -0,00552264 &  "   @`  | <!?  r1,752 &"   @`  | <?P  uFrontal ,  @`  | < !?    q2,98 &"   @` | <t!?  @  x -0,00560842 &  "   @` | <h!?   r2,025 &"   @` | <%!?P   sBanda ,  @` | <%!?    r11,66 &"   @` | <8!?@  x -0.00544118 &  "   @` | <B!?  @  x -0,00615923 &  "   @` | <L!?   s31,547 &"   @` | <TV!?P   sGauss ,  @` | Bn!? 0  g Error (%)     @` | Bx!?@0   !Desplazamiento en z s/ CALSEF (m)"" "  @` | B(r!? 0@  "Desplazamiento en z s/ FECCUND (m)## #  @`  | BP!?0   Tiempo de ejecucin (seg)&    @` | BĔ!?P0  X  @` | Bd!?P0 x Tabla N 2    ,  @``B | 0o ?PZB | s *1 ?P00ZB | s *1 ?P  ZB | s *1 ?P @ ZB  | s *1 ?P @ `B !| 0o ?P`B "| 0o ?PP`B #| 0o ?ZB $| s *1 ?0ZB %| s *1 ? 0 ZB &| s *1 ?@0@ZB '| s *1 ? 0 ZB (| s *1 ?   ZB )| s *1 ?   H | 0޽h ? ̙33aY___PPT109.+nTCD' != @B D' = @BA?%,( < +O%,( < +D' =%(%(D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+B#style.visibility<*|%(D' =-o6Bdissolve*<3<*|+  0 >6@l(  l l S ! @<$D 0  !  l s *s! p,$D  0 bEl mtodo Frontal es superior al Gauss y al Banda en cuanto a su exactitud y a la velocidad de ejecucin. El efecto de la propagacin de errores por redondeo incrementa notablemente la deficiencia del mtodo de Gauss frente a problemas de mayor envergadura. 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