Clearing environment

rm(list = ls())

Loading necessary package

require(deSolve)

System of DEs

SARSCOV2Model <- function (t, y, params) {
  
S.h<-y[1] #create local variable S, first element of y
E.h<-y[2] 
I.h<-y[3]
S.l<-y[4]
E.l<-y[5]
I.l<-y[6]
Q<-y[7]
R<-y[8]
V<-y[9]

with(
  as.list(params, y),
  {
dS.h<--q*beta*(I.h+I.l)*S.h/(S.h+E.h+I.h+S.l+E.l+I.l+Q+R)-c*(1-exp((-1/K)*V))*S.h
dE.h<-q*beta*(I.h+I.l)*S.h/(S.h+E.h+I.h+S.l+E.l+I.l+Q+R)+c*(1-exp((-1/K)*V))*S.h-lambda*E.h
dI.h<-lambda*E.h-b*g*I.h-aH*h*(1-g)*I.h-gammah*(1-h)*(1-g)*I.h
dS.l<--(1-p)*q*beta*(I.h+I.l)*S.l/(S.h+E.h+I.h+S.l+E.l+I.l+Q+R)-(1-p)*c*(1-exp((-1/K)*V))*S.l
dE.l<-(1-p)*q*beta*(I.h+I.l)/(S.h+E.h+I.h+S.l+E.l+I.l+Q+R)+(1-p)*c*(1-exp((-1/K)*V))*S.l-lambda*E.l
dI.l<-lambda*E.l-b*I.l
dQ<-b*I.l+g*b*I.h-aQ*h*Q-gammaQ*(1-h)*Q
dR<-gammah*(1-h)*(1-g)*I.h+gammaQ*(1-h)*Q
dV<-omega*I.h+(1-p)*omega*I.l-delta*V
  dy<-c(dS.h,dE.h,dI.h,dS.l,dE.l,dI.l,dQ,dR,dV) #combine results into one vector dy
list(dy)
  }
)
}

Initial Values

times<-seq(0,180,by=1) 
covid.params<-c(q=0.2,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=10000)
ystart<-c(S.h=(.2)*100000,E.h=0,I.h=1,S.l=(1-0.2)*100000,E.l=0,I.l=0,Q=0,R=0,V=0)
covid.out <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params))

Changing g to 0, 0.2, 0.4, 0.6, 0.8, & 1

covid.params.g1 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)
covid.params.g2 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0.2,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)
covid.params.g3 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0.4,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)
covid.params.g4 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0.6,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)
covid.params.g5 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0.8,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)
covid.params.g6 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=1,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)

Creating data frame for each value of g

covid.out.g1 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g1))
covid.out.g2 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g2))
covid.out.g3 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g3))
covid.out.g4 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g4))
covid.out.g5 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g5))
covid.out.g6 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g6))

Plotting all classes

## SUSCEPTIBLES ##
op1 <- par(fig=c(0,0.5,0,1), mar=c(4,4,1,1))
plot(covid.out.g1$S.h~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Susceptible (High)")
lines(covid.out.g2$S.h~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$S.h~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$S.h~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$S.h~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$S.h~covid.out.g6$time, type="l", col="green")
legend(110, 16000,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)

par(fig=c(0.5,1,0,1), mar=c(4,4,1,1), new=T)
plot(covid.out.g1$S.l~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Susceptible (Low)")
lines(covid.out.g2$S.l~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$S.l~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$S.l~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$S.l~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$S.l~covid.out.g6$time, type="l", col="green")
legend(110, 65000,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op1)

## EXPOSED ##
op2 <- par(fig=c(0,0.5,0,1), mar=c(4,4,1,1))

plot(covid.out.g1$E.h~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Exposed (High)")
lines(covid.out.g2$E.h~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$E.h~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$E.h~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$E.h~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$E.h~covid.out.g6$time, type="l", col="green")
legend(100, 6000,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)

par(fig=c(0.5,1,0,1), mar=c(4,4,1,1), new=T)
plot(covid.out.g1$E.l~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Exposed (Low)")
lines(covid.out.g2$E.l~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$E.l~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$E.l~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$E.l~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$E.l~covid.out.g6$time, type="l", col="green")
legend(100, 2.5,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op2)

## INFECTED ##
op3 <- par(fig=c(0,0.5,0,1), mar=c(4,4,1,1))

plot(covid.out.g1$I.h~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Infected (High)")
lines(covid.out.g2$I.h~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$I.h~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$I.h~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$I.h~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$I.h~covid.out.g6$time, type="l", col="green")
legend(100, 3500,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)

par(fig=c(0.5,1,0,1), mar=c(4,4,1,1), new=T)
plot(covid.out.g1$I.l~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Infected (Low)")
lines(covid.out.g2$I.l~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$I.l~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$I.l~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$I.l~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$I.l~covid.out.g6$time, type="l", col="green")
legend(100, 0.45,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op3)

## SELF-ISOLATING ##
op4 <- par(mar=c(6,6,2,2))

plot(covid.out.g1$Q~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Self-Isolating", ylim=c(0,4500))
lines(covid.out.g2$Q~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$Q~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$Q~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$Q~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$Q~covid.out.g6$time, type="l", col="green")
legend(0, 4000,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op4)

## RECOVERED ##
op5 <- par(mar=c(6,6,2,2))

plot(covid.out.g1$R~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Recovered")
lines(covid.out.g2$R~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$R~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$R~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$R~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$R~covid.out.g6$time, type="l", col="green")
legend(0, 17000,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op5)

## VIRUS IN ENVIRONMENT ##
op6 <- par(mar=c(6,6,2,2))

plot(covid.out.g1$V~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Virus in Environment")
lines(covid.out.g2$V~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$V~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$V~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$V~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$V~covid.out.g6$time, type="l", col="green")
legend(125, 3500,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op6)

Results of Plots

# first dataframe lists highest values
# second dataframe lists lowest values
# third dataframe lists ending values

results.g1 <- data.frame(
  S.h = c(max(covid.out.g1[ ,2]), max(covid.out.g2[ ,2]), max(covid.out.g3[ ,2]), max(covid.out.g4[ ,2]), max(covid.out.g5[ ,2]), max(covid.out.g6[ ,2])),
  E.h = c(max(covid.out.g1[ ,3]), max(covid.out.g2[ ,3]), max(covid.out.g3[ ,3]), max(covid.out.g4[ ,3]), max(covid.out.g5[ ,3]), max(covid.out.g6[ ,3])),
  I.h = c(max(covid.out.g1[ ,4]), max(covid.out.g2[ ,4]), max(covid.out.g3[ ,4]), max(covid.out.g4[ ,4]), max(covid.out.g5[ ,4]), max(covid.out.g6[ ,4])),
  S.l = c(max(covid.out.g1[ ,5]), max(covid.out.g2[ ,5]), max(covid.out.g3[ ,5]), max(covid.out.g4[ ,5]), max(covid.out.g5[ ,5]), max(covid.out.g6[ ,5])),
  E.l = c(max(covid.out.g1[ ,6]), max(covid.out.g2[ ,6]), max(covid.out.g3[ ,6]), max(covid.out.g4[ ,6]), max(covid.out.g5[ ,6]), max(covid.out.g6[ ,6])),
  I.l = c(max(covid.out.g1[ ,7]), max(covid.out.g2[ ,7]), max(covid.out.g3[ ,7]), max(covid.out.g4[ ,7]), max(covid.out.g5[ ,7]), max(covid.out.g6[ ,7])),
  Q = c(max(covid.out.g1[ ,8]), max(covid.out.g2[ ,8]), max(covid.out.g3[ ,8]), max(covid.out.g4[ ,8]), max(covid.out.g5[ ,8]), max(covid.out.g6[ ,8])),
  R = c(max(covid.out.g1[ ,9]), max(covid.out.g2[ ,9]), max(covid.out.g3[ ,9]), max(covid.out.g4[ ,9]), max(covid.out.g5[ ,9]), max(covid.out.g6[ ,9])),
  V = c(max(covid.out.g1[ ,10]), max(covid.out.g2[ ,10]), max(covid.out.g3[ ,10]), max(covid.out.g4[ ,10]), max(covid.out.g5[ ,10]), max(covid.out.g6[ ,10]))
)
results.g2 <- data.frame(
  S.h = c(min(covid.out.g1[ ,2]), min(covid.out.g2[ ,2]), min(covid.out.g3[ ,2]), min(covid.out.g4[ ,2]), min(covid.out.g5[ ,2]), min(covid.out.g6[ ,2])),
  E.h = c(min(covid.out.g1[ ,3]), min(covid.out.g2[ ,3]), min(covid.out.g3[ ,3]), min(covid.out.g4[ ,3]), min(covid.out.g5[ ,3]), min(covid.out.g6[ ,3])),
  I.h = c(min(covid.out.g1[ ,4]), min(covid.out.g2[ ,4]), min(covid.out.g3[ ,4]), min(covid.out.g4[ ,4]), min(covid.out.g5[ ,4]), min(covid.out.g6[ ,4])),
  S.l = c(min(covid.out.g1[ ,5]), min(covid.out.g2[ ,5]), min(covid.out.g3[ ,5]), min(covid.out.g4[ ,5]), min(covid.out.g5[ ,5]), min(covid.out.g6[ ,5])),
  E.l = c(min(covid.out.g1[ ,6]), min(covid.out.g2[ ,6]), min(covid.out.g3[ ,6]), min(covid.out.g4[ ,6]), min(covid.out.g5[ ,6]), min(covid.out.g6[ ,6])),
  I.l = c(min(covid.out.g1[ ,7]), min(covid.out.g2[ ,7]), min(covid.out.g3[ ,7]), min(covid.out.g4[ ,7]), min(covid.out.g5[ ,7]), min(covid.out.g6[ ,7])),
  Q = c(min(covid.out.g1[ ,8]), min(covid.out.g2[ ,8]), min(covid.out.g3[ ,8]), min(covid.out.g4[ ,8]), min(covid.out.g5[ ,8]), min(covid.out.g6[ ,8])),
  R = c(min(covid.out.g1[ ,9]), min(covid.out.g2[ ,9]), min(covid.out.g3[ ,9]), min(covid.out.g4[ ,9]), min(covid.out.g5[ ,9]), min(covid.out.g6[ ,9])),
  V = c(min(covid.out.g1[ ,10]), min(covid.out.g2[ ,10]), min(covid.out.g3[ ,10]), min(covid.out.g4[ ,10]), min(covid.out.g5[ ,10]), min(covid.out.g6[ ,10]))
)

results.g3 <- data.frame( # ending values
  S.h = c(tail(covid.out.g1[ ,2],n=1), tail(covid.out.g2[ ,2],n=1), tail(covid.out.g3[ ,2],n=1), tail(covid.out.g4[ ,2],n=1), tail(covid.out.g5[ ,2],n=1), tail(covid.out.g6[ ,2],n=1)), 
  E.h = c(tail(covid.out.g1[ ,3],n=1), tail(covid.out.g2[ ,3],n=1), tail(covid.out.g3[ ,3],n=1), tail(covid.out.g4[ ,3],n=1), tail(covid.out.g5[ ,3],n=1), tail(covid.out.g6[ ,3],n=1)),
  I.h = c(tail(covid.out.g1[ ,4],n=1), tail(covid.out.g2[ ,4],n=1), tail(covid.out.g3[ ,4],n=1), tail(covid.out.g4[ ,4],n=1), tail(covid.out.g5[ ,4],n=1), tail(covid.out.g6[ ,4],n=1)),
  S.l = c(tail(covid.out.g1[ ,5],n=1), tail(covid.out.g2[ ,5],n=1), tail(covid.out.g3[ ,5],n=1), tail(covid.out.g4[ ,5],n=1), tail(covid.out.g5[ ,5],n=1), tail(covid.out.g6[ ,5],n=1)),
  E.l = c(tail(covid.out.g1[ ,6],n=1), tail(covid.out.g2[ ,6],n=1), tail(covid.out.g3[ ,6],n=1), tail(covid.out.g4[ ,6],n=1), tail(covid.out.g5[ ,6],n=1), tail(covid.out.g6[ ,6],n=1)), 
  I.l = c(tail(covid.out.g1[ ,7],n=1), tail(covid.out.g2[ ,7],n=1), tail(covid.out.g3[ ,7],n=1), tail(covid.out.g4[ ,7],n=1), tail(covid.out.g5[ ,7],n=1), tail(covid.out.g6[ ,7],n=1)),
  Q = c(tail(covid.out.g1[ ,8],n=1), tail(covid.out.g2[ ,8],n=1), tail(covid.out.g3[ ,8],n=1), tail(covid.out.g4[ ,8],n=1), tail(covid.out.g5[ ,8],n=1), tail(covid.out.g6[ ,8],n=1)),
  R = c(tail(covid.out.g1[ ,9],n=1), tail(covid.out.g2[ ,9],n=1), tail(covid.out.g3[ ,9],n=1), tail(covid.out.g4[ ,9],n=1), tail(covid.out.g5[ ,9],n=1), tail(covid.out.g6[ ,9],n=1)),
  V = c(tail(covid.out.g1[ ,10],n=1), tail(covid.out.g2[ ,10],n=1), tail(covid.out.g3[ ,10],n=1), tail(covid.out.g4[ ,10],n=1), tail(covid.out.g5[ ,10],n=1), tail(covid.out.g6[ ,10],n=1))
)

`.rowNamesDF<-`(results.g1,make.names=FALSE,c('g = 0','g = 0.2','g = 0.4','g = 0.6','g = 0.8','g = 1'))
`.rowNamesDF<-`(results.g2,make.names=FALSE,c('g = 0','g = 0.2','g = 0.4','g = 0.6','g = 0.8','g = 1'))
`.rowNamesDF<-`(results.g3,make.names=FALSE,c('g = 0','g = 0.2','g = 0.4','g = 0.6','g = 0.8','g = 1'))

Plotting highest, lowest, and ending values of classes

## HIGHEST ##
op7 <- par(mar=c(6,6,2,2))
plot(results.g1$S.h,type="b", col="blue", xlab="q values", ylab = "Individuals", main="Highest", ylim=c(0,80000))
lines(results.g1$E.h, type = "b", col="red")
lines(results.g1$I.h, type = "b", col="green")
lines(results.g1$S.l, type = "b", col="purple")
lines(results.g1$E.l, type = "b", col="orange")
lines(results.g1$I.l, type = "b", col="forestgreen")
lines(results.g1$Q, type = "b", col="darkturquoise")
lines(results.g1$R, type = "b", col="pink2")
lines(results.g1$V, type = "b", col="yellow")

legend(3, 70000,legend = c("Susceptibles (High)","Exposed (High)","Infected (High)","Susceptibles (Low)","Exposed (Low)","Infected (Low)", "Self-Isolating","Recovered","Virus"), col = c("blue", "red", "green","purple","orange","forestgreen","darkturquoise","pink2","yellow"), lty=1, cex=0.6)

par(op7)

## LOWEST
op8 <- par(mar=c(6,6,2,2))

plot(results.g2$S.h,type="b", col="blue", main="Lowest", xlab="q values", ylab = "Individuals", ylim=c(0,80000))
lines(results.g2$E.h, type = "b", col="red")
lines(results.g2$I.h, type = "b", col="green")
lines(results.g2$S.l, type = "b", col="purple")
lines(results.g2$E.l, type = "b", col="orange")
lines(results.g2$I.l, type = "b", col="forestgreen")
lines(results.g2$Q, type = "b", col="darkturquoise")
lines(results.g2$R, type = "b", col="pink2")
lines(results.g2$V, type = "b", col="yellow")

legend(3, 70000,legend = c("Susceptibles (High)","Exposed (High)","Infected (High)","Susceptibles (Low)","Exposed (Low)","Infected (Low)", "Self-Isolating","Recovered","Virus"), col = c("blue", "red", "green","purple","orange","forestgreen","darkturquoise","pink2","yellow"), lty=1, cex=0.6)

par(op8)

## ENDING ##
op9 <- par(mar=c(6,6,2,2))

plot(results.g3$S.h, type="b", col="blue", main="Ending", xlab="q values", ylab = "Individuals", ylim=c(0,80000))
lines(results.g3$E.h, type = "b", col="red")
lines(results.g3$I.h, type = "b", col="green")
lines(results.g3$S.l, type = "b", col="purple")
lines(results.g3$E.l, type = "b", col="orange")
lines(results.g3$I.l, type = "b", col="forestgreen")
lines(results.g3$Q, type = "b", col="darkturquoise")
lines(results.g3$R, type = "b", col="pink2")
lines(results.g3$V, type = "b", col="yellow")

legend(3, 70000,legend = c("Susceptibles (High)","Exposed (High)","Infected (High)","Susceptibles (Low)","Exposed (Low)","Infected (Low)", "Self-Isolating","Recovered","Virus"), col = c("blue", "red", "green","purple","orange","forestgreen","darkturquoise","pink2","yellow"), lty=1, cex=0.6)

par(op9)

---
title: "SARS-CoV-2 Model (g)"
author: Sheridan Payne
output: html_notebook
---
Clearing environment
```{r}
rm(list = ls())
```

Loading necessary package
```{r}
require(deSolve)
```

System of DEs
```{r}
SARSCOV2Model <- function (t, y, params) {
  
S.h<-y[1] #create local variable S, first element of y
E.h<-y[2] 
I.h<-y[3]
S.l<-y[4]
E.l<-y[5]
I.l<-y[6]
Q<-y[7]
R<-y[8]
V<-y[9]

with(
  as.list(params, y),
  {
dS.h<--q*beta*(I.h+I.l)*S.h/(S.h+E.h+I.h+S.l+E.l+I.l+Q+R)-c*(1-exp((-1/K)*V))*S.h
dE.h<-q*beta*(I.h+I.l)*S.h/(S.h+E.h+I.h+S.l+E.l+I.l+Q+R)+c*(1-exp((-1/K)*V))*S.h-lambda*E.h
dI.h<-lambda*E.h-b*g*I.h-aH*h*(1-g)*I.h-gammah*(1-h)*(1-g)*I.h
dS.l<--(1-p)*q*beta*(I.h+I.l)*S.l/(S.h+E.h+I.h+S.l+E.l+I.l+Q+R)-(1-p)*c*(1-exp((-1/K)*V))*S.l
dE.l<-(1-p)*q*beta*(I.h+I.l)/(S.h+E.h+I.h+S.l+E.l+I.l+Q+R)+(1-p)*c*(1-exp((-1/K)*V))*S.l-lambda*E.l
dI.l<-lambda*E.l-b*I.l
dQ<-b*I.l+g*b*I.h-aQ*h*Q-gammaQ*(1-h)*Q
dR<-gammah*(1-h)*(1-g)*I.h+gammaQ*(1-h)*Q
dV<-omega*I.h+(1-p)*omega*I.l-delta*V
  dy<-c(dS.h,dE.h,dI.h,dS.l,dE.l,dI.l,dQ,dR,dV) #combine results into one vector dy
list(dy)
  }
)
}
```

Initial Values
```{r}
times<-seq(0,180,by=1) 
covid.params<-c(q=0.2,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=10000)
ystart<-c(S.h=(.2)*100000,E.h=0,I.h=1,S.l=(1-0.2)*100000,E.l=0,I.l=0,Q=0,R=0,V=0)
covid.out <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params))
```

Changing g to 0, 0.2, 0.4, 0.6, 0.8, & 1
```{r}
covid.params.g1 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)
covid.params.g2 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0.2,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)
covid.params.g3 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0.4,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)
covid.params.g4 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0.6,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)
covid.params.g5 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=0.8,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)
covid.params.g6 <- c(q=0.5,beta=13,p=.2,c=0,lambda=1/4.43,b=1/0.77,g=1,gammaQ=0.1,gammah=1/2.7,aQ=1/1.93,aH=1/2.7,h=0.00082,omega=0,delta=1,K=1000000)
```

Creating data frame for each value of g
```{r}
covid.out.g1 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g1))
covid.out.g2 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g2))
covid.out.g3 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g3))
covid.out.g4 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g4))
covid.out.g5 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g5))
covid.out.g6 <- as.data.frame(lsoda(ystart,times,SARSCOV2Model,covid.params.g6))
```

Plotting all classes
```{r}
## SUSCEPTIBLES ##
op1 <- par(fig=c(0,0.5,0,1), mar=c(4,4,1,1))
plot(covid.out.g1$S.h~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Susceptible (High)")
lines(covid.out.g2$S.h~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$S.h~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$S.h~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$S.h~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$S.h~covid.out.g6$time, type="l", col="green")
legend(110, 16000,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)

par(fig=c(0.5,1,0,1), mar=c(4,4,1,1), new=T)
plot(covid.out.g1$S.l~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Susceptible (Low)")
lines(covid.out.g2$S.l~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$S.l~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$S.l~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$S.l~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$S.l~covid.out.g6$time, type="l", col="green")
legend(110, 65000,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op1)

## EXPOSED ##
op2 <- par(fig=c(0,0.5,0,1), mar=c(4,4,1,1))
plot(covid.out.g1$E.h~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Exposed (High)")
lines(covid.out.g2$E.h~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$E.h~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$E.h~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$E.h~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$E.h~covid.out.g6$time, type="l", col="green")
legend(100, 6000,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)

par(fig=c(0.5,1,0,1), mar=c(4,4,1,1), new=T)
plot(covid.out.g1$E.l~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Exposed (Low)")
lines(covid.out.g2$E.l~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$E.l~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$E.l~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$E.l~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$E.l~covid.out.g6$time, type="l", col="green")
legend(100, 2.5,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op2)

## INFECTED ##
op3 <- par(fig=c(0,0.5,0,1), mar=c(4,4,1,1))
plot(covid.out.g1$I.h~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Infected (High)")
lines(covid.out.g2$I.h~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$I.h~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$I.h~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$I.h~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$I.h~covid.out.g6$time, type="l", col="green")
legend(100, 3500,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)

par(fig=c(0.5,1,0,1), mar=c(4,4,1,1), new=T)
plot(covid.out.g1$I.l~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Infected (Low)")
lines(covid.out.g2$I.l~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$I.l~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$I.l~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$I.l~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$I.l~covid.out.g6$time, type="l", col="green")
legend(100, 0.45,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op3)

## SELF-ISOLATING ##
op4 <- par(mar=c(6,6,2,2))
plot(covid.out.g1$Q~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Self-Isolating", ylim=c(0,4500))
lines(covid.out.g2$Q~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$Q~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$Q~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$Q~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$Q~covid.out.g6$time, type="l", col="green")
legend(0, 4000,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op4)

## RECOVERED ##
op5 <- par(mar=c(6,6,2,2))
plot(covid.out.g1$R~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Recovered")
lines(covid.out.g2$R~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$R~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$R~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$R~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$R~covid.out.g6$time, type="l", col="green")
legend(0, 17000,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op5)

## VIRUS IN ENVIRONMENT ##
op6 <- par(mar=c(6,6,2,2))
plot(covid.out.g1$V~covid.out.g1$time,type="l", col="blue", xlab="Days", ylab = "Virus in Environment")
lines(covid.out.g2$V~covid.out.g2$time, type="l", col="red")
lines(covid.out.g3$V~covid.out.g3$time, type="l", col="darkturquoise")
lines(covid.out.g4$V~covid.out.g4$time, type="l", col="orange")
lines(covid.out.g5$V~covid.out.g5$time, type="l", col="purple")
lines(covid.out.g6$V~covid.out.g6$time, type="l", col="green")
legend(125, 3500,legend = c("g=0","g=0.2","g=0.4","g=0.6","g=0.8","g=1"), col = c("blue", "red", "darkturquoise", "orange", "purple", "green"), lty=1, cex=0.8)
par(op6)

```

Results of Plots
```{r}
# first dataframe lists highest values
# second dataframe lists lowest values
# third dataframe lists ending values

results.g1 <- data.frame(
  S.h = c(max(covid.out.g1[ ,2]), max(covid.out.g2[ ,2]), max(covid.out.g3[ ,2]), max(covid.out.g4[ ,2]), max(covid.out.g5[ ,2]), max(covid.out.g6[ ,2])),
  E.h = c(max(covid.out.g1[ ,3]), max(covid.out.g2[ ,3]), max(covid.out.g3[ ,3]), max(covid.out.g4[ ,3]), max(covid.out.g5[ ,3]), max(covid.out.g6[ ,3])),
  I.h = c(max(covid.out.g1[ ,4]), max(covid.out.g2[ ,4]), max(covid.out.g3[ ,4]), max(covid.out.g4[ ,4]), max(covid.out.g5[ ,4]), max(covid.out.g6[ ,4])),
  S.l = c(max(covid.out.g1[ ,5]), max(covid.out.g2[ ,5]), max(covid.out.g3[ ,5]), max(covid.out.g4[ ,5]), max(covid.out.g5[ ,5]), max(covid.out.g6[ ,5])),
  E.l = c(max(covid.out.g1[ ,6]), max(covid.out.g2[ ,6]), max(covid.out.g3[ ,6]), max(covid.out.g4[ ,6]), max(covid.out.g5[ ,6]), max(covid.out.g6[ ,6])),
  I.l = c(max(covid.out.g1[ ,7]), max(covid.out.g2[ ,7]), max(covid.out.g3[ ,7]), max(covid.out.g4[ ,7]), max(covid.out.g5[ ,7]), max(covid.out.g6[ ,7])),
  Q = c(max(covid.out.g1[ ,8]), max(covid.out.g2[ ,8]), max(covid.out.g3[ ,8]), max(covid.out.g4[ ,8]), max(covid.out.g5[ ,8]), max(covid.out.g6[ ,8])),
  R = c(max(covid.out.g1[ ,9]), max(covid.out.g2[ ,9]), max(covid.out.g3[ ,9]), max(covid.out.g4[ ,9]), max(covid.out.g5[ ,9]), max(covid.out.g6[ ,9])),
  V = c(max(covid.out.g1[ ,10]), max(covid.out.g2[ ,10]), max(covid.out.g3[ ,10]), max(covid.out.g4[ ,10]), max(covid.out.g5[ ,10]), max(covid.out.g6[ ,10]))
)
results.g2 <- data.frame(
  S.h = c(min(covid.out.g1[ ,2]), min(covid.out.g2[ ,2]), min(covid.out.g3[ ,2]), min(covid.out.g4[ ,2]), min(covid.out.g5[ ,2]), min(covid.out.g6[ ,2])),
  E.h = c(min(covid.out.g1[ ,3]), min(covid.out.g2[ ,3]), min(covid.out.g3[ ,3]), min(covid.out.g4[ ,3]), min(covid.out.g5[ ,3]), min(covid.out.g6[ ,3])),
  I.h = c(min(covid.out.g1[ ,4]), min(covid.out.g2[ ,4]), min(covid.out.g3[ ,4]), min(covid.out.g4[ ,4]), min(covid.out.g5[ ,4]), min(covid.out.g6[ ,4])),
  S.l = c(min(covid.out.g1[ ,5]), min(covid.out.g2[ ,5]), min(covid.out.g3[ ,5]), min(covid.out.g4[ ,5]), min(covid.out.g5[ ,5]), min(covid.out.g6[ ,5])),
  E.l = c(min(covid.out.g1[ ,6]), min(covid.out.g2[ ,6]), min(covid.out.g3[ ,6]), min(covid.out.g4[ ,6]), min(covid.out.g5[ ,6]), min(covid.out.g6[ ,6])),
  I.l = c(min(covid.out.g1[ ,7]), min(covid.out.g2[ ,7]), min(covid.out.g3[ ,7]), min(covid.out.g4[ ,7]), min(covid.out.g5[ ,7]), min(covid.out.g6[ ,7])),
  Q = c(min(covid.out.g1[ ,8]), min(covid.out.g2[ ,8]), min(covid.out.g3[ ,8]), min(covid.out.g4[ ,8]), min(covid.out.g5[ ,8]), min(covid.out.g6[ ,8])),
  R = c(min(covid.out.g1[ ,9]), min(covid.out.g2[ ,9]), min(covid.out.g3[ ,9]), min(covid.out.g4[ ,9]), min(covid.out.g5[ ,9]), min(covid.out.g6[ ,9])),
  V = c(min(covid.out.g1[ ,10]), min(covid.out.g2[ ,10]), min(covid.out.g3[ ,10]), min(covid.out.g4[ ,10]), min(covid.out.g5[ ,10]), min(covid.out.g6[ ,10]))
)

results.g3 <- data.frame( # ending values
  S.h = c(tail(covid.out.g1[ ,2],n=1), tail(covid.out.g2[ ,2],n=1), tail(covid.out.g3[ ,2],n=1), tail(covid.out.g4[ ,2],n=1), tail(covid.out.g5[ ,2],n=1), tail(covid.out.g6[ ,2],n=1)), 
  E.h = c(tail(covid.out.g1[ ,3],n=1), tail(covid.out.g2[ ,3],n=1), tail(covid.out.g3[ ,3],n=1), tail(covid.out.g4[ ,3],n=1), tail(covid.out.g5[ ,3],n=1), tail(covid.out.g6[ ,3],n=1)),
  I.h = c(tail(covid.out.g1[ ,4],n=1), tail(covid.out.g2[ ,4],n=1), tail(covid.out.g3[ ,4],n=1), tail(covid.out.g4[ ,4],n=1), tail(covid.out.g5[ ,4],n=1), tail(covid.out.g6[ ,4],n=1)),
  S.l = c(tail(covid.out.g1[ ,5],n=1), tail(covid.out.g2[ ,5],n=1), tail(covid.out.g3[ ,5],n=1), tail(covid.out.g4[ ,5],n=1), tail(covid.out.g5[ ,5],n=1), tail(covid.out.g6[ ,5],n=1)),
  E.l = c(tail(covid.out.g1[ ,6],n=1), tail(covid.out.g2[ ,6],n=1), tail(covid.out.g3[ ,6],n=1), tail(covid.out.g4[ ,6],n=1), tail(covid.out.g5[ ,6],n=1), tail(covid.out.g6[ ,6],n=1)), 
  I.l = c(tail(covid.out.g1[ ,7],n=1), tail(covid.out.g2[ ,7],n=1), tail(covid.out.g3[ ,7],n=1), tail(covid.out.g4[ ,7],n=1), tail(covid.out.g5[ ,7],n=1), tail(covid.out.g6[ ,7],n=1)),
  Q = c(tail(covid.out.g1[ ,8],n=1), tail(covid.out.g2[ ,8],n=1), tail(covid.out.g3[ ,8],n=1), tail(covid.out.g4[ ,8],n=1), tail(covid.out.g5[ ,8],n=1), tail(covid.out.g6[ ,8],n=1)),
  R = c(tail(covid.out.g1[ ,9],n=1), tail(covid.out.g2[ ,9],n=1), tail(covid.out.g3[ ,9],n=1), tail(covid.out.g4[ ,9],n=1), tail(covid.out.g5[ ,9],n=1), tail(covid.out.g6[ ,9],n=1)),
  V = c(tail(covid.out.g1[ ,10],n=1), tail(covid.out.g2[ ,10],n=1), tail(covid.out.g3[ ,10],n=1), tail(covid.out.g4[ ,10],n=1), tail(covid.out.g5[ ,10],n=1), tail(covid.out.g6[ ,10],n=1))
)

`.rowNamesDF<-`(results.g1,make.names=FALSE,c('g = 0','g = 0.2','g = 0.4','g = 0.6','g = 0.8','g = 1'))
`.rowNamesDF<-`(results.g2,make.names=FALSE,c('g = 0','g = 0.2','g = 0.4','g = 0.6','g = 0.8','g = 1'))
`.rowNamesDF<-`(results.g3,make.names=FALSE,c('g = 0','g = 0.2','g = 0.4','g = 0.6','g = 0.8','g = 1'))
```

Plotting highest, lowest, and ending values of classes
```{r}
## HIGHEST ##
op7 <- par(mar=c(6,6,2,2))
plot(results.g1$S.h,type="b", col="blue", xlab="q values", ylab = "Individuals", main="Highest", ylim=c(0,80000))
lines(results.g1$E.h, type = "b", col="red")
lines(results.g1$I.h, type = "b", col="green")
lines(results.g1$S.l, type = "b", col="purple")
lines(results.g1$E.l, type = "b", col="orange")
lines(results.g1$I.l, type = "b", col="forestgreen")
lines(results.g1$Q, type = "b", col="darkturquoise")
lines(results.g1$R, type = "b", col="pink2")
lines(results.g1$V, type = "b", col="yellow")

legend(3, 70000,legend = c("Susceptibles (High)","Exposed (High)","Infected (High)","Susceptibles (Low)","Exposed (Low)","Infected (Low)", "Self-Isolating","Recovered","Virus"), col = c("blue", "red", "green","purple","orange","forestgreen","darkturquoise","pink2","yellow"), lty=1, cex=0.6)

par(op7)

## LOWEST
op8 <- par(mar=c(6,6,2,2))
plot(results.g2$S.h,type="b", col="blue", main="Lowest", xlab="q values", ylab = "Individuals", ylim=c(0,80000))
lines(results.g2$E.h, type = "b", col="red")
lines(results.g2$I.h, type = "b", col="green")
lines(results.g2$S.l, type = "b", col="purple")
lines(results.g2$E.l, type = "b", col="orange")
lines(results.g2$I.l, type = "b", col="forestgreen")
lines(results.g2$Q, type = "b", col="darkturquoise")
lines(results.g2$R, type = "b", col="pink2")
lines(results.g2$V, type = "b", col="yellow")

legend(3, 70000,legend = c("Susceptibles (High)","Exposed (High)","Infected (High)","Susceptibles (Low)","Exposed (Low)","Infected (Low)", "Self-Isolating","Recovered","Virus"), col = c("blue", "red", "green","purple","orange","forestgreen","darkturquoise","pink2","yellow"), lty=1, cex=0.6)

par(op8)

## ENDING ##
op9 <- par(mar=c(6,6,2,2))
plot(results.g3$S.h, type="b", col="blue", main="Ending", xlab="q values", ylab = "Individuals", ylim=c(0,80000))
lines(results.g3$E.h, type = "b", col="red")
lines(results.g3$I.h, type = "b", col="green")
lines(results.g3$S.l, type = "b", col="purple")
lines(results.g3$E.l, type = "b", col="orange")
lines(results.g3$I.l, type = "b", col="forestgreen")
lines(results.g3$Q, type = "b", col="darkturquoise")
lines(results.g3$R, type = "b", col="pink2")
lines(results.g3$V, type = "b", col="yellow")

legend(3, 70000,legend = c("Susceptibles (High)","Exposed (High)","Infected (High)","Susceptibles (Low)","Exposed (Low)","Infected (Low)", "Self-Isolating","Recovered","Virus"), col = c("blue", "red", "green","purple","orange","forestgreen","darkturquoise","pink2","yellow"), lty=1, cex=0.6)

par(op9)
```