G+Smo
24.08.0
Geometry + Simulation Modules
|
Utilities for gsThinShellAssembler. Mainly expressions. More...
Go to the source code of this file.
Classes | |
class | cartconinv_expr< T > |
class | cartconinv_expr< T > |
class | cartcovinv_expr< T > |
class | cartcovinv_expr< T > |
class | deriv2_expr< E > |
Computes the second derivative of an expression. More... | |
class | deriv2dot_expr< E1, E2 > |
Expression that takes the second derivative of an expression and multiplies it with a row vector. More... | |
class | flatdot2_expr< E1, E2, E3 > |
Computes the product of expressions E1 and E2 and multiplies with a vector E3 in voight notation. More... | |
class | flatdot_expr< E1, E2, E3 > |
Computes the product of expressions E1 and E2 and multiplies with a vector E3 in voight notation. More... | |
class | ovar1_expr< E > |
Expression for the first variation of the outer normal. More... | |
class | ovar2dot_expr< E1, E2, E3 > |
Expression for the second variation of the outer normal times a vector. More... | |
class | tvar1_expr< E > |
Expression for the first variation of the outer tangent. More... | |
class | unitVec_expr |
Simple expression for the unit vector of length dim and with value 1 on index. More... | |
class | var1_expr< E > |
Expression for the first variation of the surface normal. More... | |
class | var2_expr< E1, E2 > |
Second variation of the normal. More... | |
class | var2deriv2dot_expr< E1, E2, E3 > |
Second variation of the surface normal times the second derivative of the geometry map times a vector. More... | |
class | var2dot_expr< E1, E2, E3 > |
Second variation of the surface normal times a vector. More... | |
Namespaces | |
gismo | |
The G+Smo namespace, containing all definitions for the library. | |
gismo::expr | |
This namespace contains expressions used for FE computations. | |
Macros | |
#define | MatExprType |
[Include namespace] | |
Utilities for gsThinShellAssembler. Mainly expressions.
This file is part of the G+Smo library.
This Source Code Form is subject to the terms of the Mozilla Public License, v. 2.0. If a copy of the MPL was not distributed with this file, You can obtain one at http://mozilla.org/MPL/2.0/.
Author(s): H.M. Verhelst (2019-..., TU Delft) A. Mantzaflaris (2019-..., Inria)