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library(ggplot2) | |
library(deSolve) | |
library(ggpubr) | |
library(latex2exp) | |
'%=%' <- function(x, y) { | |
x <- as.character(substitute(x)[-1]) | |
if (length(y) < length(x)) | |
y <- rep(y, ceiling(length(x) / length(y))) | |
if (length(y) > length(x)) |
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library(ggplot2) | |
library(deSolve) | |
library(ggpubr) | |
'%=%' <- function(x, y) { | |
x <- as.character(substitute(x)[-1]) | |
if (length(y) < length(x)) | |
y <- rep(y, ceiling(length(x) / length(y))) | |
if (length(y) > length(x)) | |
y <- y[1:length(x)] |
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using System.Reflection; | |
using Xunit; | |
namespace AssemblyNameTests | |
{ | |
public class ParsingTests | |
{ | |
[Theory] | |
[InlineData(" Por ta bility")] | |
[InlineData("'Por, tability!'")] |
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// Copyright (c) 2019 Andrey Akinshin | |
// Licensed under The MIT License https://opensource.org/licenses/MIT | |
using System; | |
using System.Collections.Generic; | |
using System.Linq; | |
/// <summary> | |
/// The ED-PELT algorithm for changepoint detection. | |
/// | |
/// <remarks> |
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################################################################################ | |
# A simulation of the following system: | |
# | |
# dx/dt = L1(z) - k1 * x | |
# dy/dt = L2(x) - k2 * y | |
# dz/dt = L3(y) - k3 * z | |
# | |
# Parameters: | |
# k1 = 1.1 k2 = 2.2 k3 = 3.3 | |
# a1 = 2 a2 = 3 a3 = 4 |
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################################################################################ | |
# A simulation of the following system: | |
# | |
# dx/dt = L1(z) - k1 * x | |
# dy/dt = L2(x) - k2 * y | |
# dz/dt = L3(y) - k3 * z | |
# | |
# Parameters: | |
# k1 = 1.2 k2 = 1.4 k3 = 1.5 | |
# a1 = 2 a2 = 3 a3 = 4 |
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################################################################################ | |
# A simulation of the following system: | |
# | |
# dm1/dt = L1(p3) - k1 * m1 | |
# dm2/dt = L2(p1) - k2 * m2 | |
# dm3/dt = L3(p2) - k3 * m3 | |
# dp1/dt = G1(m1) - l1 * p1 | |
# dp2/dt = G2(m2) - l2 * p2 | |
# dp3/dt = G3(m3) - l3 * p3 | |
# |
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################################################################################ | |
# A simulation of the following system: | |
# | |
# dx1/dt = - k1 * x1 + f1(x9) | |
# dx2/dt = mu2 * x1 - k2 * x2 | |
# dx3/dt = mu3 * x2 - k3 * x3 | |
# dx4/dt = mu4 * x3 - k4 * x4 | |
# dx5/dt = - k5 * x5 + f5(x4) | |
# dx6/dt = mu6 * x5 - k6 * x6 | |
# dx7/dt = mu7 * x6 - k7 * x7 |
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