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Searched
defs:Problem
(Results
1 - 4
of
4
) sorted by null
/external/ceres-solver/internal/ceres/
problem.cc
32
#include "ceres/
problem
.h"
41
Problem
::
Problem
() : problem_impl_(new internal::ProblemImpl) {}
42
Problem
::
Problem
(const
Problem
::Options& options)
44
Problem
::~
Problem
() {}
46
ResidualBlockId
Problem
::AddResidualBlock(
55
ResidualBlockId
Problem
::AddResidualBlock
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all
...]
/external/ceres-solver/include/ceres/
problem.h
32
// The
Problem
object is used to build and hold least squares problems.
80
// example, in a structure from motion
problem
a residual
98
// The canonical example of a sparse least squares
problem
is
104
// To create a least squares
problem
, use the AddResidualBlock() and
106
// squares
problem
containing 3 parameter blocks of sizes 3, 4 and 5
113
//
Problem
problem
;
115
//
problem
.AddResidualBlock(new MyUnaryCostFunction(...), x1);
116
//
problem
.AddResidualBlock(new MyBinaryCostFunction(...), x2, x3);
119
class
Problem
{
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...]
/external/ceres-solver/docs/
modeling.tex
30
corresponding accessors. This information will be verified by the
Problem
31
when added with \texttt{
Problem
::AddResidualBlock}.
85
The actual cost added to the total
problem
is $e^2$, or $(k - x^\top y)^2$; however,
185
Consider a structure from motion
problem
. The unknowns are 3D
261
Let us consider a
problem
with a single
problem
and a single parameter
272
where the terms involving the second derivatives of $f(x)$ have been ignored. Note that $H(x)$ is indefinite if $\rho''f(x)^\top f(x) + \frac{1}{2}\rho' < 0$. If this is not the case, then its possible to re-weight the residual and the Jacobian matrix such that the corresponding linear least squares
problem
for the robustified Gauss-Newton step.
289
Sometimes the parameters $x$ can overparameterize a
problem
. In
378
\section{\texttt{
Problem
}}
380
class
Problem
{
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/external/eclipse-basebuilder/basebuilder-3.6.2/org.eclipse.releng.basebuilder/configuration/org.eclipse.osgi/bundles/121/1/.cp/lib/
apitooling-ant.jar
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