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Copy file name to clipboardExpand all lines: README.md
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@@ -36,11 +36,14 @@ The above described steps can be easily performed using the LowLevelFEM package.
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- Giving displacement constraints as functions
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- Different materials on each physical group
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- Solves stress, stain and heat flux field as element result (possibly jumps at the element boundaries) or as nodal results.
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- Resultant of "load vector" type quantities on arbitrary physical group (in GMSH).
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- Resultant of "load vector" type quantities on arbitrary physical group (in [GMSH](https://gmsh.info)).
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- Applying initial conditions (displacement and velocity) on arbitrary points, edges, surfaces, volumes and on combinations of them.
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- Solution of static and dynamic (transient with central difference method, Newmark and HHT-α) problems,
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- Displaying the results (scalar or vector displacements, scalar or tensor stresses and strains) with [GMSH](https://gmsh.info).
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- When dynamic problems are solved animations are also possible (click on $\triangleright$).
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- When dynamic problems are solved animations are also possible (click on $\triangleright$).
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- Rotation of nodal coordinate systems using transformation matrix. Transformation matrix can be given with constant direction vectors or with functions. (With this arbitrary coordinate systems can be defined.)
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- Plotting arbitrary results on paths.
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- Solves the damping matrix of structures in case of proportional damping
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@@ -70,14 +73,11 @@ The above described steps can be easily performed using the LowLevelFEM package.
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-[ ] in 3D,
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-[ ] with penalty method
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-[ ] with Lagrange multiplier method.
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-[ ] Defining and using coordinate systems,
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-[ ] cartesian at arbitrary position and arbitrary orientation,
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-[ ] cylindrical.
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-[ ] Defining displacement initial condition as a function of x, y and z.
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-[ ] Defining velocity initial condition as a function of x, y and z.
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-[ ] Transient problems in heat conduction.
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-[ ] Finite deformations.
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-[ ] Finite rotations.
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-[ ] Plastic deformation (within small strain theory).
Copy file name to clipboardExpand all lines: docs/src/index.md
+6-7Lines changed: 6 additions & 7 deletions
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@@ -33,11 +33,13 @@ The above described steps can be easily performed using the LowLevelFEM package.
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- Giving displacement constraints as functions
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- Different materials on each physical group
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- Solves stress, stain and heat flux field as element result (possibly jumps at the element boundaries) or as nodal results.
36
-
- Resultant of "load vector" type quantities on arbitrary physical group (in GMSH).
36
+
- Resultant of "load vector" type quantities on arbitrary physical group (in [GMSH](https://gmsh.info)).
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37
- Applying initial conditions (displacement and velocity) on arbitrary points, edges, surfaces, volumes and on combinations of them.
38
38
- Solution of static and dynamic (transient with central difference method, Newmark and HHT-α) problems,
39
39
- Displaying the results (scalar or vector displacements, scalar or tensor stresses and strains) with [GMSH](https://gmsh.info).
40
-
- When dynamic problems are solved animations are also possible (click on $\triangleright$).
40
+
41
+
- When dynamic problems are solved animations are also possible (click on $\triangleright$).
42
+
- Rotation of nodal coordinate systems using transformation matrix. Transformation matrix can be given with constant direction vectors or with functions. (With this arbitrary coordinate systems can be defined.)
41
43
- Plotting arbitrary results on paths.
42
44
- Solves the damping matrix of structures in case of proportional damping
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- using Rayleigh-damping (**C**=α**M**+β**K**) or
@@ -66,14 +68,11 @@ The above described steps can be easily performed using the LowLevelFEM package.
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-[ ] in 3D,
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-[ ] with penalty method
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-[ ] with Lagrange multiplier method.
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-
-[ ] Defining and using coordinate systems,
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-
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-
-[ ] cartesian at arbitrary position and arbitrary orientation,
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-
-[ ] cylindrical.
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71
-[ ] Defining displacement initial condition as a function of x, y and z.
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-[ ] Defining velocity initial condition as a function of x, y and z.
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73
-[ ] Transient problems in heat conduction.
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-
-[ ] Finite deformations.
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+
-[ ] Finite rotations.
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+
-[ ] Plastic deformation (within small strain theory).
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