代码搜索:Integration

找到约 3,762 项符合「Integration」的源代码

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java dispatchdocservlet.java

package com.jasson.presentation.document; import javax.servlet.*; import javax.servlet.http.*; import java.io.*; import java.util.*; import com.jasson.integration.uniflow.*; import com.jasson.
www.eeworm.com/read/172515/5386136

java transferarchiveservlet.java

package com.jasson.presentation.archive; import java.io.*; import java.util.*; import javax.servlet.*; import javax.servlet.http.*; import com.jasson.business.archive.ArchiveDocDAO; import com
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java executearchiveservlet.java

package com.jasson.presentation.archive; //import com.flowring.cmc.jsputil.TaskListSorter; import com.jasson.business.document.*; //import com.jasson.business.document.ReceDocDAO; import com.jas
www.eeworm.com/read/167728/5454337

authors

Mark Galassi (rosalia@lanl.gov) - overall design, simulated annealing Jim Davies (jimmyd@nis.lanl.gov) - statistics library James Theiler (jt@nis.lanl.gov) - random number generators Brian Gough (bjg@
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m chap1_13.m

%Integration Separation PID Controller clear all; close all; ts=20; %Delay plant sys=tf([1],[60,1],'inputdelay',80); dsys=c2d(sys,ts,'zoh'); [num,den]=tfdata(dsys,'v'); u_1=0;u_2=0;u_3=0;u
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m chap1_16.m

%PID Controller with changing integration rate clear all; close all; %Big time delay Plant ts=20; sys=tf([1],[60,1],'inputdelay',80); dsys=c2d(sys,ts,'zoh'); [num,den]=tfdata(dsys,'v'); u_
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m ex14_8.m

% EX14_8.M Perform 2D symbolic integration of the function % x*sin(y)+y*cos(x) over fixed limits % pi < y < 2pi, 0 < x < pi inty=int('x*sin(y)+y*cos(x)','y',pi,2*pi) % Inner integral intx=in
www.eeworm.com/read/472548/6869874

m findlyap.m

function lambda=findLyap(fcname,T,x,options,rParam) %x must be a row vector %options=[GT,Er,Ea,kmax] GT=options(1);%generator type Er=options(2);%relative error Ea=options(3);%absolute error k
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m trap.m

%trap.m - uses the native trapz function trapez=trap(f,inc) %trapezoid method for numerical integration %f is an array of evaluated functions in steps inc trapez=inc*trapz(f);
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m simp.m

%simp.m function simpu=simp(f,inc) %Simpson's rule for numerical integration %f is an odd array of evaluated functions in steps inc ip=length(f); %must be an odd number s1=sum(f(2:2:ip-1