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MeanField_SERiF/docs/man/man3/serif_equations_gravity_contributions_GradientDivergence.3
Emily Boudreaux 6b57738330 docs(docs): built docs
Note for now much of the docs is LLM written. This was done to save time and focus on code development. The docs have been LOOSLEY reviewed. However, the code itself has been either fully written by hand or fully reviewed. Therefore, the docs should at the moment be seen as a loose resource rather than authoratiative (and this is on top of the general ability for docs to drift)
2026-11-09 14:09:44 -05:00

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.TH "serif::equations::gravity_contributions::GradientDivergence" 3 "Version v0.0.1a" "SERiF" \" -*- nroff -*-
.ad l
.nh
.SH NAME
serif::equations::gravity_contributions::GradientDivergence \- The point wise contribution to the Poisson balance equation\&. Note that these contributions are just the point-wise divergence of the gradient field\&. You can get to this by going through the weak form derivation\&. The derivative is just the identity matrix since the residual is just the divergence of the gradient field\&.
.SH SYNOPSIS
.br
.PP
.PP
\fR#include <mixed_gravity\&.hpp>\fP
.PP
Inherits \fBserif::equations::Contribution< Operand< Potential > >\fP\&.
.SS "Public Types"
.in +1c
.ti -1c
.RI "using \fBOperands\fP = \fButils::types::TypeList\fP<\fBOperand\fP<\fBGradient\fP, \fBDivergence\fP>>"
.br
.in -1c
Public Types inherited from \fBserif::equations::Contribution< Operand< Potential > >\fP
.in +1c
.ti -1c
.RI "using \fBTest\fP"
.br
.RI "The test type of the contribution\&. "
.ti -1c
.RI "using \fBTestOperand\fP"
.br
.RI "The operand type of the contribution (associating a test function and a term) "
.ti -1c
.RI "using \fBSupport\fP"
.br
.RI "The domain support of the contribution (which then boils down to the dofs which are supported by the term on that test function) "
.in -1c
.SS "Public Member Functions"
.in +1c
.ti -1c
.RI "\fBPointLinearization\fP< \fBOperands\fP > \fBevaluate\fP (const \fBEquationPoint\fP< \fBOperands\fP > &point) const"
.br
.RI "Poisson's volume row contains + q div(g)\&. "
.ti -1c
.RI "int \fBadditional_order\fP (\fBOperand\fP< \fBGradient\fP, \fBDivergence\fP >, int) const"
.br
.in -1c
.SH "Detailed Description"
.PP
The point wise contribution to the Poisson balance equation\&. Note that these contributions are just the point-wise divergence of the gradient field\&. You can get to this by going through the weak form derivation\&. The derivative is just the identity matrix since the residual is just the divergence of the gradient field\&.
\fBEquation\fP \fBContributions\fP
.PD 0
.IP "\(bu" 2
Residuals to the gravitational potential row of the system\&.
.PP
.SH "Member Typedef Documentation"
.PP
.SS "using \fBserif::equations::gravity_contributions::GradientDivergence::Operands\fP = \fButils::types::TypeList\fP<\fBOperand\fP<\fBGradient\fP, \fBDivergence\fP>>"
.SH "Member Function Documentation"
.PP
.SS "int serif::equations::gravity_contributions::GradientDivergence::additional_order (\fBOperand\fP< \fBGradient\fP, \fBDivergence\fP > , int ) const\fR [inline]\fP"
.SS "\fBPointLinearization\fP< \fBOperands\fP > serif::equations::gravity_contributions::GradientDivergence::evaluate (const \fBEquationPoint\fP< \fBOperands\fP > & point) const\fR [inline]\fP"
.PP
Poisson's volume row contains + q div(g)\&.
.SH "Author"
.PP
Generated automatically by Doxygen for SERiF from the source code\&.