hw4
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24
hw4.Rmd
24
hw4.Rmd
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---
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---
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title: "HW4"
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title: "HW4"
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subtitle: "Software Defined Radio"
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subtitle: "Software Defined Radio"
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output: pdf_document
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output: html_document
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date: "`r Sys.Date()`"
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date: "`r Sys.Date()`"
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---
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---
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@@ -79,11 +79,6 @@ beta <- function(index){
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print(klobuchar_params)
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print(klobuchar_params)
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```
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```
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```{r select-date}
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# TODO
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selected_date <- as.Date("2000-1-1")
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```
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\newpage
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\newpage
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@@ -201,6 +196,7 @@ X_I(1)
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$$ F=\left[1 - (\frac{R_E}{R_E + h} \cos E)^2\right]^{-1/2} $$
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$$ F=\left[1 - (\frac{R_E}{R_E + h} \cos E)^2\right]^{-1/2} $$
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```{r klob-9}
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```{r klob-9}
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# with the given input this becomes constant 1 due to FP inaccuracies
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F = (1- (R_E/(R_E+h) * cos(E) )^2)^(-1/2)
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F = (1- (R_E/(R_E+h) * cos(E) )^2)^(-1/2)
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```
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```
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@@ -219,11 +215,11 @@ $$
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```{r klob-10}
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```{r klob-10}
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I_1 <- function(tGPS){
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I_1 <- function(tGPS){
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if (abs(X_I(tGPS))< pi/2) {
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if (abs(X_I(tGPS))< pi/2) {
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I_1 = (5e-9 + A_I * cos(X_I(tGPS))) * F
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I = (5e-9 + A_I * cos(X_I(tGPS))) * F
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}else{
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}else{
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I_1 = 5e-9 * F
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I = 5e-9 * F
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}
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}
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I_1
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I
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}
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}
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```
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```
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@@ -245,6 +241,14 @@ for (x in xs){
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```{r simulate-demo, echo=FALSE}
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```{r simulate-demo, echo=FALSE}
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head(ys)
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head(ys)
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plot(xs,ys,xlab="Time of Day [Minutes]",ylab="Delay [s]")
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plot(xs[-length(xs)],ys[-length(xs)],xlab="Time of Day [Minutes]",ylab="Delay [s]")
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```
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```
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# Output
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```{r output}
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write.csv(ys, './klobuchar.csv')
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```
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# Results
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Due to the calculation for the _slant factor_ being 1, the output is a constant $5 \cdot 10^{-9} \cdot 1 $.
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