hpcs-17-subord

git clone https://git.igankevich.com/hpcs-17-subord.git
Log | Files | Refs
commit 492f9cb2b2734fb5cd600ee265c19553679a6a8a
parent 33e444cb0f929734d10d70dd42fec8b913f26603
Author: Ivan Gankevich <igankevich@ya.ru>
Date:   Fri, 14 Jul 2017 20:38:12 +0300

Add wavy surface.

Diffstat:

figures/wavy.eps | 76286+++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++++


slides.tex | 196+++++++++++++++++++++++++++++++++++++++++++++++++++++++++----------------------


2 files changed, 76427 insertions(+), 55 deletions(-)

diff --git a/figures/wavy.eps b/figures/wavy.eps
@@ -0,0 +1,76286 @@
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+0 g
+0.8 w
+1 J
+1 j
+[] 0.0 d
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+930.48 38.402 m 930.488 38.402 l S
+976.559 38.402 m 957.359 38.402 l 957.367 38.402 l S
+930.48 38.402 m 949.68 38.402 l 976.559 59.199 m 957.359 59.199 l 957.367
+ 59.199 l S
+BT
+32 0 0 32 994.479 49.601006 Tm
+/f-0-0 1 Tf
+(-2)Tj
+ET
+930.48 59.199 m 949.68 59.199 l 976.559 80 m 957.359 80 l 957.367 80 l S
+930.48 80 m 949.68 80 l 976.559 100.879 m 957.359 100.879 l 957.367 100.879
+ l S
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+32 0 0 32 994.479 91.281006 Tm
+/f-0-0 1 Tf
+(-1)Tj
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+ 121.679 l S
+930.48 121.679 m 949.68 121.679 l 976.559 142.562 m 957.359 142.562 l 957.367
+ 142.562 l S
+BT
+32 0 0 32 994.479 132.961006 Tm
+/f-0-0 1 Tf
+(0)Tj
+ET
+930.48 142.562 m 949.68 142.562 l 976.559 163.359 m 957.359 163.359 l 957.367
+ 163.359 l S
+930.48 163.359 m 949.68 163.359 l 976.559 184.16 m 957.359 184.16 l 957.367
+ 184.16 l S
+BT
+32 0 0 32 994.479 174.561006 Tm
+/f-0-0 1 Tf
+(1)Tj
+ET
+930.48 184.16 m 949.68 184.16 l 976.559 205.039 m 957.359 205.039 l 957.367
+ 205.039 l S
+930.48 205.039 m 949.68 205.039 l 976.559 225.84 m 957.359 225.84 l 957.367
+ 225.84 l S
+BT
+32 0 0 32 994.479 216.241006 Tm
+/f-0-0 1 Tf
+(2)Tj
+ET
+930.48 225.84 m 949.68 225.84 l 976.559 246.722 m 957.359 246.722 l 957.367
+ 246.722 l S
+930.48 246.722 m 949.688 246.722 l S
+Q Q
+showpage
+%%Trailer
+end restore
+%%EOF
diff --git a/slides.tex b/slides.tex
@@ -26,10 +26,12 @@
 \tikzset{Process/.style={ellipse,draw=spbuGreen,line width=3pt,dashed}}
 \tikzset{ProcessEdge/.style={draw=spbuGreen,line width=3pt,solid}}
 \tikzset{Node/.style={rectangle,draw=spbuDarkGray,thick}}
-\tikzset{Task/.style={Process,anchor=center,draw=spbuGreen}}
-\tikzset{TaskEdge/.style={ProcessEdge,draw=spbuGreen,solid,->}}
+\tikzset{Task/.style={Process,anchor=center,draw=spbuGreen,text=spbuGreen}}
+\tikzset{Kernel/.style={Task,solid,line width=2pt}}
+\tikzset{TaskEdge/.style={ProcessEdge,draw=spbuGreen,solid,->,line width=2pt}}
 \tikzset{Label/.style={label distance=0.1cm,text=spbuTerracotta}}
 \tikzset{TaskLabel/.style={label distance=0.1cm,text=spbuGreen}}
+\tikzset{KernelPool/.style={rectangle,draw=spbuDarkGray,minimum width=4.5cm,minimum height=0.9cm,line width=2pt,thick}}
 
 \begin{document}
 
@@ -65,7 +67,7 @@
 			\end{itemize}
 		\end{column}
 		\begin{column}{0.55\textwidth}
-			\begin{tikzpicture}[remember picture,x=2.5cm,y=-1cm]
+			\begin{tikzpicture}[x=2.5cm,y=-1cm]
 				\node[Node] (M) at (2,0) {\texttt{10.0.0.1}};
 				\node[Node] (S1) at (1.25,1) {\texttt{10.0.0.2}};
 				\node[Node] (S2) at (2.75,1) {\texttt{10.0.0.3}};
@@ -113,16 +115,56 @@
 
 \section{Kernel processing algorithm}
 
-\begin{frame}
-	\frametitle{Hierarchical dependence between tasks}
-	\bigskip\bigskip%
-	\includegraphics<1>[width=\textwidth]{figures/tasks-and-queue}
-	\includegraphics<2>[width=\textwidth]{figures/tasks-and-queue-1}
-	\includegraphics<3>[width=\textwidth]{figures/tasks-and-queue-2}
-	\includegraphics<4>[width=\textwidth]{figures/tasks-and-queue-3}
-	\includegraphics<5>[width=\textwidth]{figures/tasks-and-queue-4}
-	\includegraphics<6>[width=\textwidth]{figures/tasks-and-queue-5}
-	\includegraphics<7>[width=\textwidth]{figures/tasks-and-queue-6}
+\begin{frame}{Example}
+	\begin{tikzpicture}[x=3cm,y=-0.9cm]
+		\node (dummy) at (0,0) {};
+
+		\node<1-5>[Kernel] (task1) at (2,0) {Task1};
+		\node<1>[KernelPool] (pool0) at (4,0) {Task1::act()};
+		\node<1>[KernelPool] (pool1) at (4,1) {};
+		\node<1>[KernelPool] (pool2) at (4,2) {};
+		\node<1>[KernelPool] (pool3) at (4,3) {};
+		\node<1>[KernelPool] (pool4) at (4,4) {};
+
+		\node<2-5>[Kernel] (sub1) at (1.25,1.5) {Sub1};
+		\node<2-4>[Kernel] (sub2) at (2.75,1.5) {Sub2};
+		\path<2-5>[TaskEdge] (task1) edge (sub1);
+		\path<2-4>[TaskEdge] (task1) edge (sub2);
+		\node<2>[KernelPool] (pool0) at (4,0) {Sub1::act()};
+		\node<2>[KernelPool] (pool1) at (4,1) {Sub2::act()};
+		\node<2>[KernelPool] (pool2) at (4,2) {};
+		\node<2>[KernelPool] (pool3) at (4,3) {};
+		\node<2>[KernelPool] (pool4) at (4,4) {};
+
+		\node<3-4>[Kernel] (subsub1) at (0.75,3) {SubSub1};
+		\node<3-4>[Kernel] (subsub2) at (1.75,3) {SubSub2};
+		\path<3-4>[TaskEdge] (sub1) edge (subsub1);
+		\path<3-4>[TaskEdge] (sub1) edge (subsub2);
+		\node<3>[KernelPool] (pool0) at (4,0) {Sub2::act()};
+		\node<3>[KernelPool] (pool1) at (4,1) {SubSub1::act()};
+		\node<3>[KernelPool] (pool2) at (4,2) {SubSub2::act()};
+		\node<3>[KernelPool] (pool3) at (4,3) {};
+		\node<3>[KernelPool] (pool4) at (4,4) {};
+
+		\path<4>[TaskEdge] (subsub1) edge[bend left] (sub1);
+		\path<4>[TaskEdge] (subsub2) edge[bend right] (sub1);
+		\path<4>[TaskEdge] (sub2) edge[bend right] (task1);
+		\node<4>[KernelPool] (pool0) at (4,0) {Task1::react(Sub2)};
+		\node<4>[KernelPool] (pool1) at (4,1) {Sub1::react(SubSub1)};
+		\node<4>[KernelPool] (pool2) at (4,2) {Sub1::react(SubSub2)};
+		\node<4>[KernelPool] (pool3) at (4,3) {};
+		\node<4>[KernelPool] (pool4) at (4,4) {};
+
+		\path<5>[TaskEdge] (sub1) edge[bend left] (task1);
+		\node<5>[KernelPool] (pool0) at (4,0) {Task1::react(Sub1)};
+		\node<5>[KernelPool] (pool1) at (4,1) {};
+		\node<5>[KernelPool] (pool2) at (4,2) {};
+		\node<5>[KernelPool] (pool3) at (4,3) {};
+		\node<5>[KernelPool] (pool4) at (4,4) {};
+
+		\node<6> (task1) at (2,0) {\[Programme ends\]};
+
+	\end{tikzpicture}
 	\note<1>{
 		\begin{itemize}
 			\item Left --- kernels, right --- execution queue (pool). Animation shows how kernels create subordinates and collect results from them.
@@ -131,50 +173,19 @@
 	}
 \end{frame}
 
-\section{Evaluation}
-
-\begin{frame}{Case study: Ocean wavy surface generator}
-\end{frame}
-
-\begin{frame}
-	\frametitle{Case study: NDBC dataset preprocessing}
+\begin{frame}{Kernel processing algorithm: summary}
+	\begin{itemize}
+		\item It is like procedure calls, but asynchronous.
+	\end{itemize}
+	\vfill
 	\begin{center}
-		\begin{tabular}{ll}
-			\toprule
-			Dataset size & 144MB \\
-			Dataset size (uncompressed) & 770MB \\
-			No.~of wave stations & 24 \\
-			Time span & 3 years (2010--2012) \\
-			Total no.~of spectra & 445422 \\
-			\bottomrule
-		\end{tabular}
+		The purpose of kernel hierarchy is to decouple the number of parallel
+		tasks from the number of cluster nodes.
 	\end{center}
-	\vfill
-	Spectrum reconstruction formula:
-	\begin{equation*}
-		S(\omega, \theta) = \frac{1}{\pi}\!
-		\left[
-			\frac{1}{2} + 
-			r_1 \cos \left( \theta - \alpha_1 \right) +
-			r_2 \sin \left( 2 \left( \theta - \alpha_2 \right) \right)
-		\right]\!
-		S_0(\omega).
-	\end{equation*}
-	\note{
-		Master node fail over technique is evaluated on the example of wave energy spectra processing application. This programme uses NDBC (\href{http://www.ndbc.noaa.gov/}{National Data Buoy Center}) dataset to reconstruct frequency-directional spectra from wave rider buoy measurements and compute variance. Each spectrum is reconstructed from five variables using the following formula.
-		\begin{equation*}
-			S(\omega, \theta) = \frac{1}{\pi}
-			\left[
-				\frac{1}{2} + 
-				r_1 \cos \left( \theta - \alpha_1 \right) +
-				r_2 \sin \left( 2 \left( \theta - \alpha_2 \right) \right)
-			\right]
-			S_0(\omega).
-		\end{equation*}
-		Here $\omega$ denotes frequency, $\theta$ is wave direction, $r_{1,2}$ and $\alpha_{1,2}$ are parameters of spectrum decomposition and $S_0$ is non-directional spectrum; $r_{1,2}$, $\alpha_{1,2}$ and $S_0$ are acquired through measurements. Properties of the dataset which is used in evaluation are listed in Table.
-	}
 \end{frame}
 
+\section{Recovery from master node failure}
+
 \begin{frame}
 	\frametitle{Handling master node failure}
 	\centering
@@ -228,17 +239,86 @@
     }
 \end{frame}
 
+\begin{frame}{Case study: ARMA ocean wavy surface generator}
+	\begin{columns}
+		\begin{column}{0.25\textwidth}
+			MA model:
+			\begin{equation*}
+				\zeta_{\vec{x}} =
+				\sum\limits_{\vec{y}=\vec{0}}^{N}
+				\Theta_{\vec{y}}\,\epsilon_{\vec{x} - \vec{y}}
+			\end{equation*}
+			\vfill
+			Coefficients:
+			\begin{equation*}
+				K_{i,j,k} = 
+				\left[
+					\displaystyle
+					\sum\limits_{l=i}^{q_1}
+					\sum\limits_{m=j}^{q_2}
+					\sum\limits_{n=k}^{q_3}
+					\Theta_{l,m,n}\Theta_{l-i,m-j,n-k}
+				\right]
+				\Var{\epsilon}
+			\end{equation*}
+		\end{column}
+		\begin{column}{0.65\textwidth}
+			\includegraphics[width=\linewidth]{figures/wavy.eps}
+		\end{column}
+	\end{columns}
+\end{frame}
 
-\begin{frame}{Performance in case of master node failure}
+\begin{frame}{Performance with master node failure (ARMA)}
 	\centering
 	\includegraphics[width=0.9\linewidth]{figures/mpp-time-color.eps}
 \end{frame}
 
-\begin{frame}{Performance in case of master node failure}
+\begin{frame}
+	\frametitle{Case study: NDBC dataset preprocessing}
+	\begin{center}
+		\begin{tabular}{ll}
+			\toprule
+			Dataset size & 144MB \\
+			Dataset size (uncompressed) & 770MB \\
+			No.~of wave stations & 24 \\
+			Time span & 3 years (2010--2012) \\
+			Total no.~of spectra & 445422 \\
+			\bottomrule
+		\end{tabular}
+	\end{center}
+	\vfill
+	Spectrum reconstruction formula:
+	\begin{equation*}
+		S(\omega, \theta) = \frac{1}{\pi}\!
+		\left[
+			\frac{1}{2} + 
+			r_1 \cos \left( \theta - \alpha_1 \right) +
+			r_2 \sin \left( 2 \left( \theta - \alpha_2 \right) \right)
+		\right]\!
+		S_0(\omega).
+	\end{equation*}
+	\note{
+		Master node fail over technique is evaluated on the example of wave energy spectra processing application. This programme uses NDBC (\href{http://www.ndbc.noaa.gov/}{National Data Buoy Center}) dataset to reconstruct frequency-directional spectra from wave rider buoy measurements and compute variance. Each spectrum is reconstructed from five variables using the following formula.
+		\begin{equation*}
+			S(\omega, \theta) = \frac{1}{\pi}
+			\left[
+				\frac{1}{2} + 
+				r_1 \cos \left( \theta - \alpha_1 \right) +
+				r_2 \sin \left( 2 \left( \theta - \alpha_2 \right) \right)
+			\right]
+			S_0(\omega).
+		\end{equation*}
+		Here $\omega$ denotes frequency, $\theta$ is wave direction, $r_{1,2}$ and $\alpha_{1,2}$ are parameters of spectrum decomposition and $S_0$ is non-directional spectrum; $r_{1,2}$, $\alpha_{1,2}$ and $S_0$ are acquired through measurements. Properties of the dataset which is used in evaluation are listed in Table.
+	}
+\end{frame}
+
+\begin{frame}{Performance with master node failure (NDBC)}
 	\centering
 	\includegraphics[width=0.9\linewidth]{figures/mpp-time-color-ndbc.eps}
 \end{frame}
 
+\section{Recovery from multiple node failures}
+
 \begin{frame}{Overhead of recovery from multiple node failures}
 	\begin{columns}[T]
 		\begin{column}{0.45\textwidth}
@@ -264,4 +344,10 @@
 	\end{itemize}
 \end{frame}
 
+\begin{frame}
+	\centering%
+	\vspace{1.0cm}%
+	\Large\textbf{Thank you for attention!}
+\end{frame}
+
 \end{document}