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elements:binds [2019/03/21 16:49]
chantal [Definition of the elements]
elements:binds [2020/08/25 15:46] (current)
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 ===== Description ===== ===== Description =====
 These elements are used to impose a linear relationship between the DOF of some nodes\\ These elements are used to impose a linear relationship between the DOF of some nodes\\
-They must refer to the material law: "BINDS" ​(ITYPE= 30)\\ +They must refer to the material law [[laws:binds|BINDS]] (ITYPE= 30)\\ 
 Element type: 99\\ Element type: 99\\
 Implemented by: Bertarini I. (1986) & revised by Pascon F. (1999)\\ Implemented by: Bertarini I. (1986) & revised by Pascon F. (1999)\\
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 Lagamine: BINDSB.F Lagamine: BINDSB.F
 ===== Input file ===== ===== Input file =====
-The following section indicates the parameters to be written in the *.lag file. The parameters should be listed in tables. For better understanding,​ the table should indicate the format in the headline, then the list of parameters (see example below). +  
-Sub-sections can be used to separate different categories of parameters (integer, real).  +Title (A5)^^
-==== Sub-Title ==== +
-^ TITLE (A5)^^+
 |TITLE |"​BINDS"​ | |TITLE |"​BINDS"​ |
-==== Control data (I5)====+^Control data (I5)^^
 |NELEM |number of elements | |NELEM |number of elements |
-==== Definition of the elements ​==== +Definition of the elements (3I5/3*NNODE I5)^^
-^ For each element: ^^ +
-^ 1 Line (3I5) ^^+
 |LMATE |material number (type 30) | |LMATE |material number (type 30) |
-|NNODE |number of terms in the relation (max: 10) |+|NNODE |number of terms in the relation (max: 10) (see note 1)|
 |INDISO |position of $\alpha_0$ in the list of the $\alpha$ coefficients of the law LMATE | |INDISO |position of $\alpha_0$ in the list of the $\alpha$ coefficients of the law LMATE |
-^ NNODE lines (3I5) ^^ 
 |NODES(I) |node number in the relation | |NODES(I) |node number in the relation |
-|IDOF(I) |componant of the node used in the relation (1: first DOF, 2: second DOF ...) | +|IDOF(I) |componant of the node used in the relation (1: first DOF, 2: second DOF ...) (see note 2) | 
-|INDIS(I) |position of the coefficient ​$\alpha_i$ in the law LMATE |+|INDIS(I) |position of the $\alpha_i$ ​coefficient ​in the law LMATE 
 +| **Note:** These 3 consecutive terms are written for I=1:NNODE on the same line|
  
 +__**Notes**__\\
 +1: if NNODE >10, the subroutines:​ BINDSA and BINDSB must be adapted \\
 +2: Number of DOF in global axes
 +   1= displacement in X direction
 +   2= displacement in Y direction
 +   3= displacement in Z direction
 +   4= rotation around the axis X
 +   5= rotation around the axis Y
 +   6= rotation around the axis Z
 +3: The $\alpha_0$ coefficient is multiplied by DMULT
  
 +===== Example =====
 +If you have the 2 following relations:​\\
 +$4.U_1 + 2. V_2 - U_3 = 0$ (element n° 1) \\
 +$2.V_1 + 2. U_2 + 4.U_3 = 4$ (element n° 2)\\
  
 +where, for example, $U_3$ is related to the first DOF (U) of the node 3\\
  
-===== Results =====+You have to describe 1 law with all the $\alpha_i$ coefficients:​\\ 
 +$\alpha_1$4\\  
 +$\alpha_2$2\\  
 +$\alpha_3$-1\\  
 +$\alpha_4$0\\ 
  
 +And you have to define 1 element for each relation (here: 2 elements) \\
 +
 +After the title, you have 5 lines: \\
 +^ Line 1^
 +|NELEM = 2|
 +__**First element:​**__ ​
 +^Line 2^^^
 +|LMATE = law nb.|NNODE = 3 |INDISO = 4|
 +
 +^Line 3^^^^^^^^^
 +|NODES(1) = 1 | IDOF(1) = 1 | INDIS(1) = 1 |NODES(2) = 2 |IDOF(2) = 2| INDIS(2) = 2|NODES(3) = 3 |IDOF(3) = 1 |INDIS(3) = 3 |
 +|  for $4.U_1$ ​ |||  for $2.V_2$ ​ |||  for $-U_3$ ​ |||
 +__**Second element:​**__ ​
 +^Line 4^^^
 +|LMATE = law nb. |NNODE = 3 |INDISO = 1 |
 +
 +^Line 5^^^^^^^^^
 +|NODES(1) = 1 |IDOF(1) = 2 |INDIS(1) = 2 | NODES(2) = 2 |IDOF(2) = 1 |INDIS(2) = 2 | NODES(3) = 3 |IDOF(3) = 1 |INDIS(3) = 1 |
 +|  for $2.V_1$ ​ |||  for $2.U_2$ ​ |||  for $4.U_3$ ​ |||
 +===== Results =====
 +Effort in the spring
  
elements/binds.1553183345.txt.gz · Last modified: 2020/08/25 15:33 (external edit)