From ea93697fd9d49625da0a7cb0435f9ffd2cdd9967 Mon Sep 17 00:00:00 2001 From: Yingjie Wang Date: Thu, 9 Apr 2026 15:52:16 -0400 Subject: [PATCH] update: auto commit --- imgs/MPA1_W-9sn12l5_GRHD_D_t0400.pdf | 4839 ++++++++++++++++++++++++++ imgs/moving_puncture_penrose_1.png | Bin 0 -> 117209 bytes report.tex | 173 +- 3 files changed, 4968 insertions(+), 44 deletions(-) create mode 100644 imgs/MPA1_W-9sn12l5_GRHD_D_t0400.pdf create mode 100644 imgs/moving_puncture_penrose_1.png diff --git a/imgs/MPA1_W-9sn12l5_GRHD_D_t0400.pdf b/imgs/MPA1_W-9sn12l5_GRHD_D_t0400.pdf new file mode 100644 index 0000000..f0b1816 --- /dev/null +++ b/imgs/MPA1_W-9sn12l5_GRHD_D_t0400.pdf @@ -0,0 +1,4839 @@ +%PDF-1.4 +1 0 obj +<< +/Title (ParaView GL2PS Export) +/Creator (GL2PS 1.4.2, (C) 1999-2020 C. 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z*g7(6UwLPM-Tvtt%JQn&O12!eyLl}oo7RVVysW?plw?K{HX!d^>HndP)aM-aJ@)a0 zJtj9L7epBR8k0l}Jt^;Z2#X^Lr)GEq zMor$p)u9abWn0)O+HT<*Jo^(aP zD-XZ#O=^#vFkVlt%_aeW_G*ngDxyxIxPouEs~=R^>=#2i(Zy$v@)M-Rvbwd{vQE!ya50J literal 0 HcmV?d00001 diff --git a/report.tex b/report.tex index 04c5b10..f5ef8fe 100644 --- a/report.tex +++ b/report.tex @@ -6,6 +6,8 @@ \usetikzlibrary{decorations.pathmorphing} \usetikzlibrary{calc} +\usepackage{appendixnumberbeamer} + \tikzset{zigzag/.style={decorate, decoration=zigzag}} \def \L {2.} @@ -59,6 +61,47 @@ \end{itemize} \end{frame} + \begin{frame}{Methods on evolving black holes: excision} + \begin{figure} + \centering + \begin{tikzpicture}[>=Latex, line cap=round, line join=round] + % causal diamond + \draw[thick,red,zigzag] (-\L,\L) coordinate(stl) -- (\L,\L) coordinate (str); + \draw[thick,black] (\L,-\L) coordinate (sbr) + -- (0,0) coordinate (bif) -- (stl); + \draw[thick,black,fill=blue, fill opacity=0.2,text opacity=1] + (bif) -- (str) -- (2*\L,0) node[right] (io) {$i^0$} -- (sbr); + + % null labels + \draw[black] (1.4*\L,0.7*\L) node[right] (scrip) {$\mathcal{I}^+$} + (1.5*\L,-0.6*\L) node[right] (scrip) {$\mathcal{I}^-$} + (0.2*\L,-0.6*\L) node[right] (scrip) {$\mathcal{H}^-$} + (0.5*\L,0.85*\L) node[right] (scrip) {$\mathcal{H}^+$}; + + % singularity label + \draw[thick,red,<-] (0,1.05*\L) + -- (0,1.2*\L) node[above] {\color{red} singularity}; + % % Scwharzschild surface + % \draw[thick,blue] (bif) .. controls (1.*\L,-0.35*\L) .. (2*\L,0); + % \draw[thick,blue,<-] (1.75*\L,-0.1*\L) -- (1.9*\L,-0.5*\L) + % -- (2*\L,-0.5*\L) node[right,align=left] + % {$t=$ constant\\in Schwarzschild\\coordinates}; + % excision surface + \draw[thick,dashed,red] (-0.3*\L,0.3*\L) -- (0.4*\L,\L); + \draw[thick,red,<-] (-0.33*\L,0.3*\L) + -- (-0.5*\L,0.26*\L) node[left,align=right] {excision\\surface}; + % Kerr-Schild surface + \draw[green,thick] (0.325*\L,0.325*\L) .. controls (\L,0) .. (2*\L,0); + \draw[green,dashed,thick] (0.325*\L,0.325*\L) -- (-0.051*\L,0.5*\L); + % Kerr-Schild label + \draw[green,thick,<-] (0.95*\L,0.15*\L) -- (1.2*\L,0.5*\L) + -- (2*\L,0.5*\L) node[right,align=left] + {time slice}; + \end{tikzpicture} + \caption{excision on a single Schwarchild black hole} + \end{figure} + \end{frame} + \begin{frame}{Methods on evolving black holes: excision} \begin{figure} \centering @@ -67,49 +110,16 @@ \end{figure} \end{frame} - \begin{frame}{Methods on evolving black holes} - \begin{tikzpicture}[>=Latex, line cap=round, line join=round] - % causal diamond - \draw[thick,red,zigzag] (-\L,\L) coordinate(stl) -- (\L,\L) coordinate (str); - \draw[thick,black] (\L,-\L) coordinate (sbr) - -- (0,0) coordinate (bif) -- (stl); - \draw[thick,black,fill=blue, fill opacity=0.2,text opacity=1] - (bif) -- (str) -- (2*\L,0) node[right] (io) {$i^0$} -- (sbr); - - % null labels - \draw[black] (1.4*\L,0.7*\L) node[right] (scrip) {$\mathcal{I}^+$} - (1.5*\L,-0.6*\L) node[right] (scrip) {$\mathcal{I}^-$} - (0.2*\L,-0.6*\L) node[right] (scrip) {$\mathcal{H}^-$} - (0.5*\L,0.85*\L) node[right] (scrip) {$\mathcal{H}^+$}; - - % singularity label - \draw[thick,red,<-] (0,1.05*\L) - -- (0,1.2*\L) node[above] {\color{red} singularity}; - % % Scwharzschild surface - % \draw[thick,blue] (bif) .. controls (1.*\L,-0.35*\L) .. (2*\L,0); - % \draw[thick,blue,<-] (1.75*\L,-0.1*\L) -- (1.9*\L,-0.5*\L) - % -- (2*\L,-0.5*\L) node[right,align=left] - % {$t=$ constant\\in Schwarzschild\\coordinates}; - % excision surface - \draw[thick,dashed,red] (-0.3*\L,0.3*\L) -- (0.4*\L,\L); - \draw[thick,red,<-] (-0.33*\L,0.3*\L) - -- (-0.5*\L,0.26*\L) node[left,align=right] {excision\\surface}; - % Kerr-Schild surface - \draw[green,thick] (0.325*\L,0.325*\L) .. controls (\L,0) .. (2*\L,0); - \draw[green,dashed,thick] (0.325*\L,0.325*\L) -- (-0.051*\L,0.5*\L); - % Kerr-Schild label - \draw[green,thick,<-] (0.95*\L,0.15*\L) -- (1.2*\L,0.5*\L) - -- (2*\L,0.5*\L) node[right,align=left] - {time slice}; - \end{tikzpicture} - \end{frame} \begin{frame}{Methods on evolving black holes: moving puncture} In the isotropic coordinate for Schwarzschild black hole, the spical metric \begin{equation*} \dd{l^2} = \left( 1+\frac{M}{2r} \right)^4 (\dd{r^2} + r^2 \dd{\Omega^2}) \end{equation*} - is conformally flat, with the conformal factor $\psi = 1 + \frac{M}{2r}$. + is conformally flat, with the conformal factor + \begin{equation*} + \psi = 1 + \frac{M}{2r}. + \end{equation*} General $N$ black hole puncture initial data: \begin{equation*} @@ -123,17 +133,17 @@ In the moving puncture mothod, we won't cut out the black hole singularity, but choose a gauge condition that makes the singularity invisible to the numerical evolution. \begin{figure} \centering - \includegraphics[width=0.42\textwidth]{imgs/moving_puncture_init.png} - \includegraphics[width=0.45\textwidth]{imgs/moving_puncture_stable.png} - \caption{The embedding of the initial slice (left) and the final slice (right) in the moving puncture method, from \cite{Hannam_2008}.} + \includegraphics[width=0.7\textwidth, trim=4bp 4bp 4bp 4bp, clip]{imgs/moving_puncture_penrose_1.png} + \caption{The numerical time slices in the moving puncture method in the Penrose diagram, from \cite{Hannam_2008}.} \end{figure} \end{frame} \begin{frame}{Methods on evolving black holes: moving puncture} \begin{figure} \centering - \includegraphics[width=0.7\textwidth]{imgs/moving_puncture_penrose.png} - \caption{The numerical time slices in the moving puncture method in the Penrose diagram, from \cite{Hannam_2008}.} + \includegraphics[width=0.42\textwidth, trim=5bp 4bp 4bp 4bp, clip]{imgs/moving_puncture_init.png} + \includegraphics[width=0.45\textwidth, trim=4bp 4bp 4bp 4bp, clip]{imgs/moving_puncture_stable.png} + \caption{The embedding of the initial slice (left) and the final slice (right) in the moving puncture method, from \cite{Hannam_2008}.} \end{figure} \end{frame} @@ -163,7 +173,7 @@ \end{equation*} which reduce to a linear system of $\{ u_a = (v_a, u)\}$ after intergrating by parts. Boundary terms are replaced by numerical fluxes. - We use Lagrange polynomials over Gauss-Legendre points on each element. + In \texttt{nmesh}, we use Lagrange polynomials over Gauss-Legendre points on each element. \begin{center} \begin{tikzpicture}[scale=4] \draw[thick, blue] (0,0) -- (1,0); @@ -184,11 +194,86 @@ \fill[red] (1,0) circle (0.013); \end{tikzpicture} \end{center} - Information exchange only happens at the boundaries of elements through numerical fluxes, which makes it easy to parallelize. + Information exchange only happens at the boundaries of elements through numerical fluxes, which makes it efficient for parallel computing. + \end{frame} + + \begin{frame}{Discontinuous Galerkin method and \texttt{nmesh}} + \texttt{nmesh} has two features that are useful for our project: + \begin{itemize} + \item Adaptive mesh refinement (AMR) + \begin{figure} + \centering + \includegraphics[width=0.7\textwidth]{imgs/MPA1_W-9sn12l5_GRHD_D_t0400.pdf} + \caption{The mesh in a binery star emulation with \texttt{nmesh}} + \end{figure} + \end{itemize} + \end{frame} + + \begin{frame}{Discontinuous Galerkin method and \texttt{nmesh}} + \texttt{nmesh} has two features that are useful for our project: + \begin{itemize} + \item DG/FV dynamically switching + \end{itemize} + \end{frame} + + \begin{frame}{Moving puncture evolution in \texttt{nmesh}?} + \subsection{Moving puncture evolution in \texttt{nmesh}?} + There are many $3+1$ formulations of Einstein's equations, + \begin{itemize} + \item We want DG method: + \begin{itemize} + \item a {\color{blue}first order} formulation is needed, like the generalized harmonic (GH) formulation. + \end{itemize} + \item We want moving puncture evolution: + \begin{itemize} + \item the {\color{blue}moving puncture gauge condition} is needed, and not compatible with the GH formulation. + \item People usually use BSSN, Z4c or CCZ4 formulation for moving puncture evolutions, but they are second order in space, and not directly suitable for DG method. + \end{itemize} + \item We want stable evolution: + \begin{itemize} + \item a {\color{blue}strongly hyperbolic} formulation is needed. + \item {\color{blue} constraint damping} is needed. + \end{itemize} + \end{itemize} + $\implies$ we need to find a first order, strongly hyperbolic formulation of Einstein's equations with constraint damping and compatible with the moving puncture gauge condition. + \end{frame} + + \begin{frame}{Existing first order formulations} + \section{Towards first order Z4c} + \subsection{Existing first order formulations} + \begin{itemize} + \item GH + \begin{itemize} + \item Not compatible with moving puncture mothod + \end{itemize} + \item FOCCZ4 + \begin{itemize} + \item No constraint damping + \end{itemize} + \item FOZ4 + \begin{itemize} + \item No constraint damping + \end{itemize} + \item FOBSSN + \begin{itemize} + \item Probably works; not well tested in the community; WIP in \texttt{nmesh} + \end{itemize} + \end{itemize} \end{frame} \begin{frame}{References} \printbibliography \end{frame} + \appendix + + \begin{frame}{Appendix} + \section{Appendix} + \begin{figure} + \centering + \includegraphics[width=0.7\textwidth, trim=4bp 4bp 4bp 4bp, clip]{imgs/moving_puncture_penrose.png} + \caption{The numerical time slices in the moving puncture method in the Penrose diagram, from \cite{Hannam_2008}.} + \end{figure} + \end{frame} + \end{document} \ No newline at end of file