From 590229589c8f927b8e8b3ab1a5a714745ef96a51 Mon Sep 17 00:00:00 2001 From: Richard Roberts Date: Sun, 8 Jan 2012 18:06:45 +0000 Subject: [PATCH] Moved trustregion docs from gtsam_experimental to gtsam --- doc/trustregion.bib | 26 ++ doc/trustregion.lyx | 762 ++++++++++++++++++++++++++++++++++++++++++++ doc/trustregion.pdf | Bin 0 -> 168223 bytes 3 files changed, 788 insertions(+) create mode 100644 doc/trustregion.bib create mode 100644 doc/trustregion.lyx create mode 100644 doc/trustregion.pdf diff --git a/doc/trustregion.bib b/doc/trustregion.bib new file mode 100644 index 000000000..7fcd509f4 --- /dev/null +++ b/doc/trustregion.bib @@ -0,0 +1,26 @@ +%% This BibTeX bibliography file was created using BibDesk. +%% http://bibdesk.sourceforge.net/ + + +%% Created for Richard Roberts at 2011-10-10 11:30:37 -0400 + + +%% Saved with string encoding Unicode (UTF-8) + + + +@webpage{Hauser06lecture, + Author = {Raphael Hauser}, + Date-Added = {2011-10-10 15:21:22 +0000}, + Date-Modified = {2011-10-10 15:24:31 +0000}, + Title = {Lecture Notes on Unconstrained Optimization}, + Url = {http://www.numerical.rl.ac.uk/nimg/oupartc/lectures/raphael/}, + Year = {2006}, + Bdsk-Url-1 = {http://www.numerical.rl.ac.uk/nimg/oupartc/lectures/raphael/}, + Bdsk-File-1 = 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diff --git a/doc/trustregion.lyx b/doc/trustregion.lyx new file mode 100644 index 000000000..bc4393fdf --- /dev/null +++ b/doc/trustregion.lyx @@ -0,0 +1,762 @@ +#LyX 2.0 created this file. For more info see http://www.lyx.org/ +\lyxformat 413 +\begin_document +\begin_header +\textclass article +\begin_preamble +\usepackage{amssymb} +\end_preamble +\use_default_options true +\maintain_unincluded_children false +\language english +\language_package default +\inputencoding auto +\fontencoding global +\font_roman default +\font_sans default +\font_typewriter default +\font_default_family default +\use_non_tex_fonts false +\font_sc false +\font_osf false +\font_sf_scale 100 +\font_tt_scale 100 + +\graphics default +\default_output_format default +\output_sync 0 +\bibtex_command default +\index_command default +\paperfontsize default +\spacing single +\use_hyperref false +\papersize default +\use_geometry false +\use_amsmath 1 +\use_esint 1 +\use_mhchem 1 +\use_mathdots 1 +\cite_engine basic +\use_bibtopic false +\use_indices false +\paperorientation portrait +\suppress_date false +\use_refstyle 1 +\index Index +\shortcut idx +\color #008000 +\end_index +\secnumdepth 3 +\tocdepth 3 +\paragraph_separation indent +\paragraph_indentation default +\quotes_language english +\papercolumns 1 +\papersides 1 +\paperpagestyle default +\tracking_changes false +\output_changes false +\html_math_output 0 +\html_css_as_file 0 +\html_be_strict false +\end_header + +\begin_body + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\SE}[1]{\mathbb{SE}\left(#1\right)} +{\mathbb{SE}\left(#1\right)} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\se}[1]{\mathfrak{se}\left(#1\right)} +{\mathfrak{se}\left(#1\right)} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\SO}[1]{\mathbb{SO}\left(#1\right)} +{\mathbb{SO}\left(#1\right)} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\so}[1]{\mathfrak{so}\left(#1\right)} +{\mathfrak{so}\left(#1\right)} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\R}[1]{\mathbb{R}^{#1}} +{\mathbb{R}^{#1}} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\prob}[2]{#1\hspace{0.1em}|\hspace{0.1em}#2} +{#1\hspace{0.1em}|\hspace{0.1em}#2} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\norm}[1]{\left\Vert #1\right\Vert } +{\left\Vert #1\right\Vert } +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\t}{\mathsf{T}} +{\mathsf{T}} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset ERT +status open + +\begin_layout Plain Layout + + +\backslash +newcommand{ +\backslash +smallequals}{ +\backslash +mbox{ +\backslash +raisebox{0.2ex}{ +\backslash +fontsize{8}{10} +\backslash +selectfont $=$}}} +\end_layout + +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\smeq}{\smallequals} +{{\scriptstyle =}} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\th}[1]{#1^{\mathrm{th}}} +{#1^{\mathrm{th}}} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\defeq}{\stackrel{\Delta}{=}} +{\stackrel{\Delta}{=}} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\im}{\mathcal{I}} +{\mathcal{I}} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\lin}[1]{\overset{{\scriptscriptstyle \circ}}{#1}} +{\overset{{\scriptscriptstyle \circ}}{#1}} +\end_inset + + +\end_layout + +\begin_layout Standard +\begin_inset FormulaMacro +\newcommand{\lins}[3]{\overset{{\scriptscriptstyle \circ}}{#1}\vphantom{#1}_{#3}^{#2}} +{\overset{{\scriptscriptstyle \circ}}{#1}\vphantom{#1}_{#3}^{#2}} +\end_inset + + +\end_layout + +\begin_layout Section +Overview of Trust-region Methods +\end_layout + +\begin_layout Standard +For nice figures, see +\begin_inset space ~ +\end_inset + + +\begin_inset CommandInset citation +LatexCommand cite +key "Hauser06lecture" + +\end_inset + + (in our /net/hp223/borg/Literature folder). +\end_layout + +\begin_layout Standard +We just deal here with a small subset of trust-region methods, specifically + approximating the cost function as quadratic using Newton's method, and + using the Dogleg method and later to include Steihaug's method. +\end_layout + +\begin_layout Standard +The overall goal of a nonlinear optimization method is to iteratively find + a local minimum of a nonlinear function +\begin_inset Formula +\[ +\hat{x}=\arg\min_{x}f\left(x\right) +\] + +\end_inset + +where +\begin_inset Formula $f\left(x\right)\to\mathbb{R}$ +\end_inset + + is a scalar function. + In GTSAM, the variables +\begin_inset Formula $x$ +\end_inset + + could be manifold or Lie group elements, so in this document we only work + with +\emph on +increments +\emph default + +\begin_inset Formula $\delta x\in\R n$ +\end_inset + + in the tangent space. + In this document we specifically deal with +\emph on +trust-region +\emph default + methods, which at every iteration attempt to find a good increment +\begin_inset Formula $\norm{\delta x}\leq\Delta$ +\end_inset + + within the +\begin_inset Quotes eld +\end_inset + +trust radius +\begin_inset Quotes erd +\end_inset + + +\begin_inset Formula $\Delta$ +\end_inset + +. +\end_layout + +\begin_layout Standard +Further, most nonlinear optimization methods, including trust region methods, + deal with an approximate problem at every iteration. + Although there are other choices (such as quasi-Newton), the Newton's method + approximation is, given an estimate +\begin_inset Formula $x^{\left(k\right)}$ +\end_inset + + of the variables +\begin_inset Formula $x$ +\end_inset + +, +\begin_inset Formula +\begin{equation} +f\left(x^{\left(k\right)}\oplus\delta x\right)\approx M^{\left(k\right)}\left(\delta x\right)=f^{\left(k\right)}+g^{\left(k\right)\t}\delta x+\frac{1}{2}\delta x^{\t}G^{\left(k\right)}\delta x\text{,}\label{eq:M-approx} +\end{equation} + +\end_inset + +where +\begin_inset Formula $f^{\left(k\right)}=f\left(x^{\left(k\right)}\right)$ +\end_inset + + is the function at +\begin_inset Formula $x^{\left(k\right)}$ +\end_inset + +, +\begin_inset Formula $g^{\left(x\right)}=\left.\frac{\partial f}{\partial x}\right|_{x^{\left(k\right)}}$ +\end_inset + + is its gradient, and +\begin_inset Formula $G^{\left(k\right)}=\left.\frac{\partial^{2}f}{\partial x^{2}}\right|_{x^{\left(k\right)}}$ +\end_inset + + is its Hessian (or an approximation of the Hessian). +\end_layout + +\begin_layout Standard +Trust-region methods adaptively adjust the trust radius +\begin_inset Formula $\Delta$ +\end_inset + + so that within it, +\begin_inset Formula $M$ +\end_inset + + is a good approximation of +\begin_inset Formula $f$ +\end_inset + +, and then never step beyond the trust radius in each iteration. + When the true minimum is within the trust region, they converge quadratically + like Newton's method. + At each iteration +\begin_inset Formula $k$ +\end_inset + +, they solve the +\emph on +trust-region subproblem +\emph default + to find a proposed update +\begin_inset Formula $\delta x$ +\end_inset + + inside the trust radius +\begin_inset Formula $\Delta$ +\end_inset + +, which decreases the approximate function +\begin_inset Formula $M^{\left(k\right)}$ +\end_inset + + as much as possible. + The proposed update is only accepted if the true function +\begin_inset Formula $f$ +\end_inset + + decreases as well. + If the decrease of +\begin_inset Formula $M$ +\end_inset + + matches the decrease of +\begin_inset Formula $f$ +\end_inset + + well, the size of the trust region is increased, while if the match is + not close the trust region size is decreased. +\end_layout + +\begin_layout Standard +Minimizing Eq. +\begin_inset space ~ +\end_inset + + +\begin_inset CommandInset ref +LatexCommand ref +reference "eq:M-approx" + +\end_inset + + is itself a nonlinear optimization problem, so there are various methods + for approximating it, including Dogleg and Steihaug's method. +\end_layout + +\begin_layout Section +Adapting the Trust Region Size +\end_layout + +\begin_layout Standard +As mentioned in the previous section, we increase the trust region size + if the decrease in the model function +\begin_inset Formula $M$ +\end_inset + + matches the decrease in the true cost function +\begin_inset Formula $S$ +\end_inset + + very closely, and decrease it if they do not match closely. + The closeness of this match is measured with the +\emph on +gain ratio +\emph default +, +\begin_inset Formula +\[ +\rho=\frac{f\left(x\right)-f\left(x\oplus\delta x_{d}\right)}{M\left(0\right)-M\left(\delta x_{d}\right)}\text{,} +\] + +\end_inset + +where +\begin_inset Formula $\delta x_{d}$ +\end_inset + + is the proposed dogleg step to be introduced next. + The decrease in the model function is always non-negative, and as the decrease + in +\begin_inset Formula $f$ +\end_inset + + approaches it, +\begin_inset Formula $\rho$ +\end_inset + + approaches +\begin_inset Formula $1$ +\end_inset + +. + If the true cost function increases, +\begin_inset Formula $\rho$ +\end_inset + + will be negative, and if the true cost function decreases even more than + predicted by +\begin_inset Formula $M$ +\end_inset + +, then +\begin_inset Formula $\rho$ +\end_inset + + will be greater than +\begin_inset Formula $1$ +\end_inset + +. + A typical update rule [ +\color blue +see where this came from in paper +\color inherit +] is +\begin_inset Formula +\[ +\Delta\leftarrow\begin{cases} +\max\left(\Delta,3\norm{\delta x_{d}}\right)\text{,} & \rho>0.75\\ +\Delta & 0.75>\rho>0.25\\ +\Delta/2 & 0.25>\rho +\end{cases} +\] + +\end_inset + + +\end_layout + +\begin_layout Section +Dogleg +\end_layout + +\begin_layout Standard +Dogleg minimizes an approximation of Eq. +\begin_inset space ~ +\end_inset + + +\begin_inset CommandInset ref +LatexCommand ref +reference "eq:M-approx" + +\end_inset + + by considering three possibilities using two points - the minimizer +\begin_inset Formula $\delta x_{u}^{\left(k\right)}$ +\end_inset + + of +\begin_inset Formula $M^{\left(k\right)}$ +\end_inset + + along the negative gradient direction +\begin_inset Formula $-g^{\left(k\right)}$ +\end_inset + +, and the overall Newton's method minimizer +\begin_inset Formula $\delta x_{n}^{\left(k\right)}$ +\end_inset + + of +\begin_inset Formula $M^{\left(k\right)}$ +\end_inset + +. + When the Hessian +\begin_inset Formula $G^{\left(k\right)}$ +\end_inset + + is positive, the magnitude of +\begin_inset Formula $\delta x_{u}^{\left(k\right)}$ +\end_inset + + is always less than that of +\begin_inset Formula $\delta x_{n}^{\left(k\right)}$ +\end_inset + +, meaning that the Newton's method step is +\begin_inset Quotes eld +\end_inset + +more adventurous +\begin_inset Quotes erd +\end_inset + +. + How much we step towards the Newton's method point depends on the trust + region size: +\end_layout + +\begin_layout Enumerate +If the trust region is smaller than +\begin_inset Formula $\delta x_{u}^{\left(k\right)}$ +\end_inset + +, we step in the negative gradient direction but only by the trust radius. +\end_layout + +\begin_layout Enumerate +If the trust region boundary is between +\begin_inset Formula $\delta x_{u}^{\left(k\right)}$ +\end_inset + + and +\begin_inset Formula $\delta x_{n}^{\left(k\right)}$ +\end_inset + +, we step to the linearly-interpolated point between these two points that + intersects the trust region boundary. +\end_layout + +\begin_layout Enumerate +If the trust region boundary is larger than +\begin_inset Formula $\delta x_{n}^{\left(k\right)}$ +\end_inset + +, we step to +\begin_inset Formula $\delta x_{n}^{\left(k\right)}$ +\end_inset + +. +\end_layout + +\begin_layout Standard +To find the intersection of the line between +\begin_inset Formula $\delta x_{u}^{\left(k\right)}$ +\end_inset + + and +\begin_inset Formula $\delta x_{n}^{\left(k\right)}$ +\end_inset + + with the trust region boundary, we solve a quadratic roots problem, +\begin_inset Formula +\begin{align*} +\Delta & =\norm{\left(1-\tau\right)\delta x_{u}+\tau\delta x_{n}}\\ +\Delta^{2} & =\left(1-\tau\right)^{2}\delta x_{u}^{\t}\delta x_{u}+2\tau\left(1-\tau\right)\delta x_{u}^{\t}\delta x_{n}+\tau^{2}\delta x_{n}^{\t}\delta x_{n}\\ +0 & =uu-2\tau uu+\tau^{2}uu+2\tau un-2\tau^{2}un+\tau^{2}nn-\Delta^{2}\\ +0 & =\left(uu-2un+nn\right)\tau^{2}+\left(2un-2uu\right)\tau-\Delta^{2}+uu\\ +\tau & =\frac{-\left(2un-2uu\right)\pm\sqrt{\left(2un-2uu\right)^{2}-4\left(uu-2un+nn\right)\left(uu-\Delta^{2}\right)}}{2\left(uu-un+nn\right)} +\end{align*} + +\end_inset + +From this we take whichever possibility for +\begin_inset Formula $\tau$ +\end_inset + + such that +\begin_inset Formula $0<\tau<1$ +\end_inset + +. +\end_layout + +\begin_layout Standard +To find the steepest-descent minimizer +\begin_inset Formula $\delta x_{u}^{\left(k\right)}$ +\end_inset + +, we perform line search in the gradient direction on the approximate function + +\begin_inset Formula $M$ +\end_inset + +, +\begin_inset Formula +\begin{equation} +\delta x_{u}^{\left(k\right)}=\frac{-g^{\left(k\right)\t}g^{\left(k\right)}}{g^{\left(k\right)\t}G^{\left(k\right)}g^{\left(k\right)}}g^{\left(k\right)}\label{eq:steepest-descent-point} +\end{equation} + +\end_inset + + +\end_layout + +\begin_layout Standard +Thus, mathematically, we can write the dogleg update +\begin_inset Formula $\delta x_{d}^{\left(k\right)}$ +\end_inset + + as +\begin_inset Formula +\[ +\delta x_{d}^{\left(k\right)}=\begin{cases} +-\frac{\Delta}{\norm{g^{\left(k\right)}}}g^{\left(k\right)}\text{,} & \Delta<\norm{\delta x_{u}^{\left(k\right)}}\\ +\left(1-\tau^{\left(k\right)}\right)\delta x_{u}^{\left(k\right)}+\tau^{\left(k\right)}\delta x_{n}^{\left(k\right)}\text{,} & \norm{\delta x_{u}^{\left(k\right)}}<\Delta<\norm{\delta x_{n}^{\left(k\right)}}\\ +\delta x_{n}^{\left(k\right)}\text{,} & \norm{\delta x_{n}^{\left(k\right)}}<\Delta +\end{cases} +\] + +\end_inset + + +\end_layout + +\begin_layout Section +Working with +\begin_inset Formula $M$ +\end_inset + + as a Bayes' Net +\end_layout + +\begin_layout Standard +When we have already eliminated a factor graph into a Bayes' Net, we have + the same quadratic error function +\begin_inset Formula $M^{\left(k\right)}\left(\delta x\right)$ +\end_inset + +, but it is in a different form: +\begin_inset Formula +\[ +M^{\left(k\right)}\left(\delta x\right)=\frac{1}{2}\norm{Rx-d}^{2}\text{,} +\] + +\end_inset + +where +\begin_inset Formula $R$ +\end_inset + + is an upper-triangular matrix (stored as a set of sparse block Gaussian + conditionals in GTSAM), and +\begin_inset Formula $d$ +\end_inset + + is the r.h.s. + vector. + The gradient and Hessian of +\begin_inset Formula $M$ +\end_inset + + are then +\begin_inset Formula +\begin{align*} +g^{\left(k\right)} & =R^{\t}\left(Rx-d\right)\\ +G^{\left(k\right)} & =R^{\t}R +\end{align*} + +\end_inset + + +\end_layout + +\begin_layout Standard +In GTSAM, because the Bayes' Net is not dense, we evaluate Eq. +\begin_inset space ~ +\end_inset + + +\begin_inset CommandInset ref +LatexCommand ref +reference "eq:steepest-descent-point" + +\end_inset + + in an efficient way. + Rewriting the denominator (leaving out the +\begin_inset Formula $\left(k\right)$ +\end_inset + + superscript) as +\begin_inset Formula +\[ +g^{\t}Gg=\sum_{i}\left(R_{i}g\right)^{\t}\left(R_{i}g\right)\text{,} +\] + +\end_inset + +where +\begin_inset Formula $i$ +\end_inset + + indexes over the conditionals in the Bayes' Net (corresponding to blocks + of rows of +\begin_inset Formula $R$ +\end_inset + +) exploits the sparse structure of the Bayes' Net, because it is easy to + only include the variables involved in each +\begin_inset Formula $i^{\text{th}}$ +\end_inset + + conditional when multiplying them by the corresponding elements of +\begin_inset Formula $g$ +\end_inset + +. +\end_layout + +\begin_layout Standard +\begin_inset CommandInset bibtex +LatexCommand bibtex +bibfiles "trustregion" +options "plain" + +\end_inset + + +\end_layout + +\end_body +\end_document diff --git a/doc/trustregion.pdf b/doc/trustregion.pdf new file mode 100644 index 0000000000000000000000000000000000000000..31ca0c5b10998bdd71fc237fd34dac2eb86a9802 GIT binary patch literal 168223 zcma%>LvSttldj|B#I|kQwr$(CjW70zlM~yvZQHgzf8DyXnpsS*-mdC>_tW)|DT<2I zG10R@lg%v+uR*gAG7>r%TNCo~LNmyk*;}|;60)!|vJ(Ekf@To6vUN3cCS(w|HF7l* zH8XKAHG}5ohjwvwHZ!t=_T1RkmPtNrLF&1!Rg^E8prO|X>kFxDD1S?RAVs@XeK+J$ zdx|VFQjf2fyuSKaEyaOT1Ok`3bc;o3mo!8H!`_a)LD)8ITn0?{`1gPP?%Er4eMDzr zX%wq!PubsE=uRwH@+_uOg;kliPOis;=P__vRK2ZswjYUg2COzKJcccmtZg6m(%YZ1 zF}y_hYhG=twQeFmm*C;M&m9dn;H<(x)0nk&rC{@7tp(^4aKI!keXOTf{}vZ)MSCXvK?emz$q;0*Je3kf08= zl#j5+U4HYgSLdnx;9c9c-RgFW-OJD6Xu+myZ%~&dMV+Vf#lrK`Kz(h9m^&-U*)o#S zwEg&8{dn01OLs})Ev`%3g8inQWB%ZXL$r_g{98AgQ_Kp%Q~Xwko^_GjgqfN;E_qXN zLooSQ{O%O*MXON?F2EuN 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