From bde04aca60ab569368139b9b662c3ea7f667e6e0 Mon Sep 17 00:00:00 2001 From: mhjensen Date: Tue, 11 Sep 2018 22:08:55 +0200 Subject: [PATCH] New iteration --- .../2018/Project1/html/._Project1-bs000.html | 4 ++-- .../2018/Project1/html/Project1-bs.html | 4 ++-- doc/Projects/2018/Project1/html/Project1.html | 4 ++-- .../Project1/ipynb/ipynb-Project1-src.tar.gz | Bin 210 -> 209 bytes doc/Projects/2018/Project1/pdf/Project1.p.tex | 4 ++-- doc/Projects/2018/Project1/pdf/Project1.pdf | Bin 250188 -> 250249 bytes doc/Projects/2018/Project1/pdf/Project1.tex | 4 ++-- .../Projects/2018/Project1/Project1.do.txt | 4 ++-- 8 files changed, 12 insertions(+), 12 deletions(-) diff --git a/doc/Projects/2018/Project1/html/._Project1-bs000.html b/doc/Projects/2018/Project1/html/._Project1-bs000.html index 3086aff06..88e325830 100644 --- a/doc/Projects/2018/Project1/html/._Project1-bs000.html +++ b/doc/Projects/2018/Project1/html/._Project1-bs000.html @@ -178,8 +178,8 @@ the bootstrap methods, in order to perform a proper assessment of our models. The Franke function, which is a weighted sum of four exponentials reads as follows $$ \begin{align*} -f(x,y) = &\frac{3}{4}\exp{\left(-\frac{(9x-2)^2}{4} - \frac{(9y-2)^2}{4}\right)}+\frac{3}{4}\exp{\left(-\frac{(9x+1)^2}{49} \\ -& - \frac{(9y+1)}{10}\right)}+\frac{1}{2}\exp{\left(-\frac{(9x-7)^2}{4} - \frac{(9y-3)^2}{4}\right)} -\frac{1}{5}\exp{\left(-(9x-4)^2 - (9y-7)^2\right) }. +f(x,y) &= \frac{3}{4}\exp{\left(-\frac{(9x-2)^2}{4} - \frac{(9y-2)^2}{4}\right)}+\frac{3}{4}\exp{\left(-\frac{(9x+1)^2}{49}- \frac{(9y+1)}{10}\right)} \\ +&+\frac{1}{2}\exp{\left(-\frac{(9x-7)^2}{4} - \frac{(9y-3)^2}{4}\right)} -\frac{1}{5}\exp{\left(-(9x-4)^2 - (9y-7)^2\right) }. \end{align*} $$ diff --git a/doc/Projects/2018/Project1/html/Project1-bs.html b/doc/Projects/2018/Project1/html/Project1-bs.html index 3086aff06..88e325830 100644 --- a/doc/Projects/2018/Project1/html/Project1-bs.html +++ b/doc/Projects/2018/Project1/html/Project1-bs.html @@ -178,8 +178,8 @@ the bootstrap methods, in order to perform a proper assessment of our models. The Franke function, which is a weighted sum of four exponentials reads as follows $$ \begin{align*} -f(x,y) = &\frac{3}{4}\exp{\left(-\frac{(9x-2)^2}{4} - \frac{(9y-2)^2}{4}\right)}+\frac{3}{4}\exp{\left(-\frac{(9x+1)^2}{49} \\ -& - \frac{(9y+1)}{10}\right)}+\frac{1}{2}\exp{\left(-\frac{(9x-7)^2}{4} - \frac{(9y-3)^2}{4}\right)} -\frac{1}{5}\exp{\left(-(9x-4)^2 - (9y-7)^2\right) }. +f(x,y) &= \frac{3}{4}\exp{\left(-\frac{(9x-2)^2}{4} - \frac{(9y-2)^2}{4}\right)}+\frac{3}{4}\exp{\left(-\frac{(9x+1)^2}{49}- \frac{(9y+1)}{10}\right)} \\ +&+\frac{1}{2}\exp{\left(-\frac{(9x-7)^2}{4} - \frac{(9y-3)^2}{4}\right)} -\frac{1}{5}\exp{\left(-(9x-4)^2 - (9y-7)^2\right) }. \end{align*} $$ diff --git a/doc/Projects/2018/Project1/html/Project1.html b/doc/Projects/2018/Project1/html/Project1.html index 74393b12a..9ed048dbf 100644 --- a/doc/Projects/2018/Project1/html/Project1.html +++ b/doc/Projects/2018/Project1/html/Project1.html @@ -135,8 +135,8 @@ the bootstrap methods, in order to perform a proper assessment of our models. The Franke function, which is a weighted sum of four exponentials reads as follows $$ \begin{align*} -f(x,y) = &\frac{3}{4}\exp{\left(-\frac{(9x-2)^2}{4} - \frac{(9y-2)^2}{4}\right)}+\frac{3}{4}\exp{\left(-\frac{(9x+1)^2}{49} \\ -& - \frac{(9y+1)}{10}\right)}+\frac{1}{2}\exp{\left(-\frac{(9x-7)^2}{4} - \frac{(9y-3)^2}{4}\right)} -\frac{1}{5}\exp{\left(-(9x-4)^2 - (9y-7)^2\right) }. +f(x,y) &= \frac{3}{4}\exp{\left(-\frac{(9x-2)^2}{4} - \frac{(9y-2)^2}{4}\right)}+\frac{3}{4}\exp{\left(-\frac{(9x+1)^2}{49}- \frac{(9y+1)}{10}\right)} \\ +&+\frac{1}{2}\exp{\left(-\frac{(9x-7)^2}{4} - \frac{(9y-3)^2}{4}\right)} -\frac{1}{5}\exp{\left(-(9x-4)^2 - (9y-7)^2\right) }. \end{align*} $$ diff --git a/doc/Projects/2018/Project1/ipynb/ipynb-Project1-src.tar.gz b/doc/Projects/2018/Project1/ipynb/ipynb-Project1-src.tar.gz index 89ca2b6755a78ad6801bd612b5b5345f3de44ea4..358c7b41266537263dcb7c91b6c4ee5b41e63c1c 100644 GIT binary patch literal 209 zcmb2|=3ppPm=Vpu{Pw(W7n7ktTjKS3i~KIA+`7DuHFk$U$_J*4eV0F~7f#~%_V#$# zg{hk-Cw{0klXn$$z52YwW~P64&AGkP1HD31HDmi$^=Gd-xOU&ADwQe=9c|NqU6&T^ zTJ)x~>aHjM@+rQ1=3L5I>wnFD?(Uvkv;A*&?p6B!M}1naw^8(#ot$wsC(1+*`H30k zytR6LNH%)^B&!=&OjU2apWGeRlYjKe*3)_wo8QYP|LA%)q3d7#er5(_kpGzdZ*7$% Ig9ZZw0DnSZlmGw# literal 210 zcmb2|=3wxUpApT#{Pz5LFJ?o5;~(e!7WvF_`pCQan-louT9j%VulU{#@y(j#^!@GK zZ41=*iVE(Zf4V=hE%8}lW%c(BYff!Ev(7E__O5BcWx2(Edv{(*KUR_?*1aqAvZWw^x9vw$>lWHc0 zc3FQ9@p<|^`G$vltevUq&hO3semN3HzwOnxWBYA&fBBC&Z=%;d+y9r30U7*}mUr!a K_KHD+fdK%k8)v8h diff --git a/doc/Projects/2018/Project1/pdf/Project1.p.tex b/doc/Projects/2018/Project1/pdf/Project1.p.tex index d5d47829f..c0bc5a2b4 100644 --- a/doc/Projects/2018/Project1/pdf/Project1.p.tex +++ b/doc/Projects/2018/Project1/pdf/Project1.p.tex @@ -181,8 +181,8 @@ the bootstrap methods, in order to perform a proper assessment of our models. The Franke function, which is a weighted sum of four exponentials reads as follows \begin{align*} -f(x,y) = &\frac{3}{4}\exp{\left(-\frac{(9x-2)^2}{4} - \frac{(9y-2)^2}{4}\right)}+\frac{3}{4}\exp{\left(-\frac{(9x+1)^2}{49} \\ -& - \frac{(9y+1)}{10}\right)}+\frac{1}{2}\exp{\left(-\frac{(9x-7)^2}{4} - \frac{(9y-3)^2}{4}\right)} -\frac{1}{5}\exp{\left(-(9x-4)^2 - (9y-7)^2\right) }. +f(x,y) &= \frac{3}{4}\exp{\left(-\frac{(9x-2)^2}{4} - \frac{(9y-2)^2}{4}\right)}+\frac{3}{4}\exp{\left(-\frac{(9x+1)^2}{49}- \frac{(9y+1)}{10}\right)} \\ +&+\frac{1}{2}\exp{\left(-\frac{(9x-7)^2}{4} - \frac{(9y-3)^2}{4}\right)} -\frac{1}{5}\exp{\left(-(9x-4)^2 - (9y-7)^2\right) }. \end{align*} The function will be defined for $x,y\in [0,1]$. 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