﻿{"id":3167,"date":"2023-12-17T17:32:25","date_gmt":"2023-12-17T09:32:25","guid":{"rendered":"http:\/\/81.70.49.155\/?p=3167"},"modified":"2024-03-14T15:52:07","modified_gmt":"2024-03-14T07:52:07","slug":"lbm-4%e5%9c%a8%e5%8f%8d%e5%bc%b9%e8%be%b9%e7%95%8c%e5%9c%86%e6%9f%b1%e7%bb%95%e6%b5%81%e5%9f%ba%e7%a1%80%e4%b8%8a%e6%94%b9%e4%b8%baib-lbm%e7%89%88%e6%9c%ac","status":"publish","type":"post","link":"http:\/\/81.70.49.155\/?p=3167","title":{"rendered":"[LBM-4]\u5728\u53cd\u5f39\u8fb9\u754c\u5706\u67f1\u7ed5\u6d41\u57fa\u7840\u4e0a\u6539\u4e3aIB-LBM\u7248\u672c"},"content":{"rendered":"<p>[passster password=\"IB-LBM\" area=\"3212\"]<\/p>\n<p>\n\t<span style=\"color:#003D26;font-family:Merriweather, Georgia, serif;font-size:16px;background-color:#FEFEFE;\">%<\/span><span style=\"font-family:Merriweather, Georgia, serif;font-size:16px;background-color:#FEFEFE;color:#E53333;\">\u7ea2\u8272<\/span><span style=\"color:#003D26;font-family:Merriweather, Georgia, serif;font-size:16px;background-color:#FEFEFE;\">\u4ee3\u7801\u4e3a\u589e\u52a0\u4ee3\u7801\uff1b<\/span><span style=\"font-weight:700;color:#003D26;font-family:Merriweather, Georgia, serif;font-size:16px;background-color:#FEFEFE;\"><span style=\"background-color:#99BB00;\">\u7eff\u5e95<\/span><\/span><span style=\"color:#003D26;font-family:Merriweather, Georgia, serif;font-size:16px;background-color:#FEFEFE;\">\u4e3a\u5c4f\u853d\u7684\u4ee3\u7801<\/span>\n<\/p>\n<p>\n\t%\u521d\u59cb\u5316\n<\/p>\n<p>clc; clear; close;&nbsp;&nbsp;<br \/>\nlx=400;&nbsp; ly=81;&nbsp;<\/p>\n<p>%\u6784\u5efa\u58c1\u9762<br \/>\nBound=zeros(lx,ly);<br \/>\nBound(:,[1,ly])=1;<\/p>\n<p><span style=\"color:#E53333;\">%\u6784\u5efa\u5706\u67f1\u8fb9\u754c<\/span><br \/>\n<span style=\"color:#E53333;\">xc=lx\/4;&nbsp; yc=ly\/2;&nbsp; &nbsp;Rc=10;<\/span><br \/>\n<span style=\"color:#E53333;\">Nc=floor(2*2*pi*Rc);<\/span><br \/>\n<span style=\"color:#E53333;\">ceta=2*pi\/Nc:2*pi\/Nc:2*pi;<\/span><br \/>\n<span style=\"color:#E53333;\">Xcy=xc+Rc*cos(ceta); Ycy=yc+Rc*sin(ceta);&nbsp;<\/span><br \/>\n<span style=\"color:#E53333;\">ds=0.5;<\/span><br \/>\n<span style=\"color:#E53333;\">Fx=zeros(1,Nc);&nbsp; Fy=zeros(1,Nc);&nbsp;&nbsp;<\/span><br \/>\n<span style=\"color:#E53333;\">Uxi=zeros(1,Nc); Uyi=zeros(1,Nc);&nbsp;&nbsp;<\/span><br \/>\n<span style=\"color:#E53333;\">Cd=[]; Cl=[];<\/span><\/p>\n<p><span style=\"background-color:#99BB00;\">% for i=floor(xc)-7:floor(xc)+7<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp;for j=floor(yc)-7:floor(yc)+7<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; if ((i-xc)^2+(j-yc)^2)^0.5&lt;=Rc<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Bound(i,j)=1;<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; end<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp;end<\/span><br \/>\n<span style=\"background-color:#99BB00;\">% end<\/span><\/p>\n<p><span style=\"background-color:#99BB00;\">% Bin=[]; BFin0=[]; BFin=[];<\/span><br \/>\n<span style=\"background-color:#99BB00;\">% opposite=[1,4,5,2,3,8,9,6,7];<\/span><br \/>\n<span style=\"background-color:#99BB00;\">% for i=1:lx<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp;for j=1:ly<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp; &nbsp; if Bound(i,j)==1<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Bin=[Bin,i+lx*(j-1)];<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; for k=1:9<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; BFin=[BFin,(i+lx*(j-1))+(opposite(k)-1)*lx*ly];<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; BFin0=[BFin0,(i+lx*(j-1))+(k-1)*lx*ly];<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; end&nbsp;<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp; &nbsp; &nbsp;end<\/span><br \/>\n<span style=\"background-color:#99BB00;\">%&nbsp; &nbsp; &nbsp;end<\/span><br \/>\n<span style=\"background-color:#99BB00;\">% end<\/span><\/p>\n<p>Re=100;<br \/>\nUin=0.1;<br \/>\nyu=2*Rc*Uin\/Re;<br \/>\nfx0=0;&nbsp; &nbsp;<br \/>\nW=[4\/9,1\/9,1\/9,1\/9,1\/9,1\/36,1\/36,1\/36,1\/36];<br \/>\nex=[0, 1, 0, -1, 0&nbsp; 1,-1, -1, 1];<br \/>\ney=[0, 0, 1, 0, -1, 1, 1, -1,-1];<br \/>\ncs=1\/sqrt(3);<\/p>\n<p>rho=ones(lx,ly);<br \/>\nu=zeros(lx,ly);<br \/>\nv=zeros(lx,ly);<br \/>\nfx=zeros(lx,ly)+fx0;<br \/>\nfy=zeros(lx,ly);<br \/>\nM1=W(1)*rho; M2=W(2)*rho; M3=W(6)*rho;<br \/>\nF= cat(3,M1,M2,M2,M2,M2,M3,M3,M3,M3);<br \/>\nFeq=F;<\/p>\n<p>%\u8fc1\u79fb\u4e0b\u6807<br \/>\nD2x=[lx,1:lx-1]; D2y=[1:ly];<br \/>\nD3x=[1:lx];&nbsp; &nbsp; &nbsp; D3y=[ly,1:ly-1];<br \/>\nD4x=[2:lx,1];&nbsp; &nbsp; D4y=[1:ly];<br \/>\nD5x=[1:lx];&nbsp; &nbsp; &nbsp; D5y=[2:ly,1];<br \/>\nD6x=[lx,1:lx-1]; D6y=[ly,1:ly-1];<br \/>\nD7x=[2:lx,1];&nbsp; &nbsp; D7y=[ly,1:ly-1];<br \/>\nD8x=[2:lx,1];&nbsp; &nbsp; D8y=[2:ly,1];<br \/>\nD9x=[lx,1:lx-1]; D9y=[2:ly,1];<\/p>\n<p>%% \u4e3b\u5faa\u73af===========================================<br \/>\n<span style=\"background-color:#B8D100;\">% for tStep=1:15000<\/span><br \/>\nfor tStep=1:25000<br \/>\n% \u8fc1\u79fb<br \/>\nF0(:,:,1)=F(:,:,1);<br \/>\nF0(:,:,2)=F(D2x,D2y,2);<br \/>\nF0(:,:,3)=F(D3x,D3y,3);<br \/>\nF0(:,:,4)=F(D4x,D4y,4);<br \/>\nF0(:,:,5)=F(D5x,D5y,5);<br \/>\nF0(:,:,6)=F(D6x,D6y,6);<br \/>\nF0(:,:,7)=F(D7x,D7y,7);<br \/>\nF0(:,:,8)=F(D8x,D8y,8);<br \/>\nF0(:,:,9)=F(D9x,D9y,9);<br \/>\nF=F0;<\/p>\n<p>%\u8ba1\u7b97\u5b8f\u89c2\u91cf<br \/>\nrho=sum(F,3);<br \/>\nu=(sum(F(:,:,[2,6,9]),3)-sum(F(:,:,[4,7,8]),3)).\/rho+fx\/2.\/rho;<br \/>\nv=(sum(F(:,:,[3,6,7]),3)-sum(F(:,:,[5,8,9]),3)).\/rho+fy\/2.\/rho;<\/p>\n<p>%\u8bbe\u7f6e\u5b8f\u89c2\u8fb9\u754c<br \/>\n<span style=\"color:#E53333;\">rho(:,1)=1;%rho(:,2);&nbsp; &nbsp; &nbsp; &nbsp;%\u4e0b\u58c1\u9762<\/span><br \/>\n<span style=\"color:#E53333;\"> u(:,1)=0;&nbsp; v(:,1)=0;&nbsp; &nbsp; %<\/span><\/p>\n<p><span style=\"color:#E53333;\"> rho(:,ly)=1;%rho(:,ly-1);&nbsp; &nbsp;%\u4e0a\u58c1\u9762<\/span><br \/>\n<span style=\"color:#E53333;\"> u(:,ly)=0;&nbsp; v(:,ly)=0;&nbsp; &nbsp; %<\/span><br \/>\n<span style=\"background-color:#B8D100;\">% u(Bin)=0;&nbsp; v(Bin)=0;&nbsp; &nbsp; &nbsp;%\u6240\u6709\u56fa\u4f53<\/span><\/p>\n<p><span style=\"color:#E53333;\">rho(1,:)=rho(2,:);&nbsp; &nbsp; &nbsp; &nbsp; %\u5165\u53e3<\/span><br \/>\n<span style=\"color:#E53333;\"> u(1,:)=Uin;&nbsp; v(1,:)=0;&nbsp; &nbsp; %<\/span><\/p>\n<p><span style=\"color:#E53333;\"> rho(lx,:)=1;&nbsp; &nbsp; %\u51fa\u53e3<\/span><br \/>\n<span style=\"color:#E53333;\"> u(lx,:)=u(lx-1,:);&nbsp; v(lx,:)=v(lx-1,:);<\/span><\/p>\n<p>\n<span style=\"color:#E53333;\">% \u83b7\u5f97\u6d78\u5165\u8fb9\u754c\u4e0a\u7684\u901f\u5ea6<\/span><br \/>\n<span style=\"color:#E53333;\"> Ux=zeros(1,Nc);&nbsp; Uy=zeros(1,Nc);<\/span><br \/>\n<span style=\"color:#E53333;\"> for i=1:Nc<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp;&nbsp; for j=floor(Xcy(i))-1:floor(Xcy(i))+2<br \/>\n&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; for k=floor(Ycy(i))-1:floor(Ycy(i))+2<br \/>\n<\/span><span style=\"color:#E53333;\">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; rx=j-Xcy(i);&nbsp; ry=k-Ycy(i);<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Dx=1\/8*(3-2*abs(rx)+sqrt(1+4*abs(rx)-4*rx^2))*(abs(rx)&lt;=1);<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Dx=Dx+1\/8*(5-2*abs(rx)-sqrt(-7+12*abs(rx)-4*rx^2))*(abs(rx)&lt;=2)*(abs(rx)&gt;1);<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Dy=1\/8*(3-2*abs(ry)+sqrt(1+4*abs(ry)-4*ry^2))*(abs(ry)&lt;=1);<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Dy=Dy+1\/8*(5-2*abs(ry)-sqrt(-7+12*abs(ry)-4*ry^2))*(abs(ry)&lt;=2)*(abs(ry)&gt;1);&nbsp; &nbsp;<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Ux(i)=Ux(i)+u(j,k)*Dx*Dy;&nbsp; &nbsp;Uy(i)=Uy(i)+v(j,k)*Dx*Dy;<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;end<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp;end<\/span><br \/>\n<span style=\"color:#E53333;\"> end<\/span><\/p>\n<p><span style=\"color:#E53333;\"> %\u8ba1\u7b97\u603b\u4f53\u79ef\u529b<\/span><br \/>\n<span style=\"color:#E53333;\"> Uxi=Uxi+Ux;&nbsp; Uyi=Uyi+Uy;<\/span><br \/>\n<span style=\"color:#E53333;\"> Fx=-0.02*Uxi-2*Ux;&nbsp; &nbsp;Fy=-0.02*Uyi-2*Uy;<\/span><\/p>\n<p><span style=\"color:#E53333;\"> %\u6d78\u5165\u8fb9\u754c\u8ba1\u7b97\uff0c\u5c06L\u70b9n\u65f6\u523b\u4f53\u79ef\u529bspread\u5230n+1\u65f6\u523b\u7684Eular\u70b9\u4e0a\u53bb\u3002<\/span><br \/>\n<span style=\"color:#E53333;\"> fx=zeros(lx,ly);&nbsp; fy=zeros(lx,ly);&nbsp;<\/span><br \/>\n<span style=\"color:#E53333;\"> %\u6e05\u7a7a\u4f53\u79ef\u529b\u5b58\u653e\u7a7a\u95f4<\/span><br \/>\n<span style=\"color:#E53333;\"> for i=1:Nc<span style=\"color:#E53333;\">for i=1:Nc<\/span><br \/>\n<span style=\"color:#E53333;\">&nbsp; &nbsp;&nbsp; for j=floor(Xcy(i))-1:floor(Xcy(i))+2<br \/>\n&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; for k=floor(Ycy(i))-1:floor(Ycy(i))+2<br \/>\n<\/span><span style=\"color:#E53333;\">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; rx=j-Xcy(i);&nbsp; ry=k-Ycy(i);<\/span><\/span><span style=\"color:#E53333;\"><\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Dx=1\/8*(3-2*abs(rx)+sqrt(1+4*abs(rx)-4*rx^2))*(abs(rx)&lt;=1);<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Dx=Dx+1\/8*(5-2*abs(rx)-sqrt(-7+12*abs(rx)-4*rx^2))*(abs(rx)&lt;=2)*(abs(rx)&gt;1);<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Dy=1\/8*(3-2*abs(ry)+sqrt(1+4*abs(ry)-4*ry^2))*(abs(ry)&lt;=1);<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; Dy=Dy+1\/8*(5-2*abs(ry)-sqrt(-7+12*abs(ry)-4*ry^2))*(abs(ry)&lt;=2)*(abs(ry)&gt;1);&nbsp; &nbsp;<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; fx(j,k)=fx(j,k)+Fx(i)*ds*Dx*Dy;&nbsp; fy(j,k)=fy(j,k)+Fy(i)*ds*Dx*Dy;<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; &nbsp; &nbsp; end<\/span><br \/>\n<span style=\"color:#E53333;\"> &nbsp; &nbsp; end<\/span><br \/>\n<span style=\"color:#E53333;\"> end<\/span><\/p>\n<p>%\u8ba1\u7b97\u5e73\u8861\u6001\u51fd\u6570<br \/>\nfor i=1:9<br \/>\n&nbsp; &nbsp; &nbsp;M1=(ex(i)*u+ey(i)*v)\/cs^2;<br \/>\n&nbsp; &nbsp; &nbsp;M2=M1.^2\/2;<br \/>\n&nbsp; &nbsp; &nbsp;M3=(u.^2+v.^2)\/2\/cs^2;<br \/>\n&nbsp; &nbsp; &nbsp;Feq(:,:,i)=rho.*W(i).*(1+M1+M2-M3);<br \/>\nend<\/p>\n<p>%\u78b0\u649e<br \/>\nfor i=1:9<br \/>\n&nbsp; &nbsp; M1=3*(ex(i)-u).*fx+(ey(i)-v).*fy;<br \/>\n&nbsp; &nbsp; M2=9*(ex(i)*u+ey(i)*v).*(ex(i).*fx+ey(i).*fy);<br \/>\n&nbsp; &nbsp; force(:,:,i)=W(i)*(1-0.5\/(0.5+3*yu))*(M1+M2);<br \/>\nend<br \/>\n&nbsp; &nbsp; F=F-1\/(0.5+3*yu)*(F-Feq)+force;<br \/>\n&nbsp; &nbsp;&nbsp;<br \/>\n%\u5fae\u89c2\u8fb9\u754c\u8bbe\u7f6e<br \/>\n<span style=\"color:#000000;background-color:#B8D100;\">% F(BFin0)=F(BFin); %\u534a\u6b65\u53cd\u5f39\u64cd\u4f5c<\/span><br \/>\nF(1,:,:)=Feq(1,:,:)+(F(2,:,:)-Feq(2,:,:));<br \/>\nF(lx,:,:)=Feq(lx,:,:)+(F(lx-1,:,:)-Feq(lx-1,:,:));<br \/>\n<span style=\"color:#E53333;\">F(:,1,:)=Feq(:,1,:)+(F(:,2,:)-Feq(:,2,:));<\/span><br \/>\n<span style=\"color:#E53333;\"> F(:,ly,:)=Feq(:,ly,:)+(F(:,ly-1,:)-Feq(:,ly-1,:));<\/span><br \/>\n%\u540e\u5904\u7406<\/p>\n<p>if mod(tStep,100)==0<br \/>\nclc;clf<br \/>\ntStep<br \/>\nU=(u.^2+v.^2).^0.5;<br \/>\n<span style=\"color:#E53333;\">subplot(2,2,1),imagesc(U');<\/span><br \/>\ncolormap jet<br \/>\nbox on<br \/>\naxis equal<br \/>\ncy=(ly-1)\/2;<br \/>\ny0=fx0\/2\/yu*(cy.^2-([0:ly-1]-cy).^2);<br \/>\nNi=floor(lx\/2);<br \/>\n<span style=\"color:#E53333;\">subplot(2,2,2),hold on,plot(y0,'k'),plot(u(Ni,:),'r'); hold off<\/span><br \/>\n<span style=\"color:#E53333;\">if tStep&gt;1000<\/span><br \/>\n<span style=\"color:#E53333;\"> Cd=[Cd,-sum(Fx*ds)\/(0.5*Uin^2*2*Rc)];&nbsp; Cl=[Cl,-sum(Fy*ds)\/(0.5*Uin^2*2*Rc)];<\/span><br \/>\n<span style=\"color:#E53333;\"> end<\/span><br \/>\n<span style=\"color:#E53333;\"> subplot(2,2,3),plot(Cd,'b')<\/span><br \/>\n<span style=\"color:#E53333;\"> subplot(2,2,4),plot(Cl,'b')<\/span><br \/>\ndrawnow<br \/>\nend<\/p>\n<p>end&nbsp; % \u4e3b\u5faa\u73af\u7ed3\u675f============================<\/p>\n","protected":false},"excerpt":{"rendered":"<p>[passster password=\"IB-LBM\" area=\"3212\"] %\u7ea2\u8272\u4ee3\u7801\u4e3a\u589e\u52a0\u4ee3\u7801\uff1b\u7eff\u5e95\u4e3a &hellip; <a href=\"http:\/\/81.70.49.155\/?p=3167\" class=\"more-link\">\u7ee7\u7eed\u9605\u8bfb<span class=\"screen-reader-text\">\u201c[LBM-4]\u5728\u53cd\u5f39\u8fb9\u754c\u5706\u67f1\u7ed5\u6d41\u57fa\u7840\u4e0a\u6539\u4e3aIB-LBM\u7248\u672c\u201d<\/span><\/a><\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[12],"tags":[],"views":1323,"_links":{"self":[{"href":"http:\/\/81.70.49.155\/index.php?rest_route=\/wp\/v2\/posts\/3167"}],"collection":[{"href":"http:\/\/81.70.49.155\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/81.70.49.155\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/81.70.49.155\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"http:\/\/81.70.49.155\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=3167"}],"version-history":[{"count":6,"href":"http:\/\/81.70.49.155\/index.php?rest_route=\/wp\/v2\/posts\/3167\/revisions"}],"predecessor-version":[{"id":3222,"href":"http:\/\/81.70.49.155\/index.php?rest_route=\/wp\/v2\/posts\/3167\/revisions\/3222"}],"wp:attachment":[{"href":"http:\/\/81.70.49.155\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=3167"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/81.70.49.155\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=3167"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/81.70.49.155\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=3167"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}