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integration of "e" raise to power "x" square

Mathematics
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\[\huge \int e^{x^2}dx\] ???
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Other answers:

..this isn't solveable by natural means...
well how do i slove it?
numerical analysis was the term if i remember it right
erf...?
yup. those kinds of functions
only mathematicians solve this. Because they love solving imaginary problems.
well i am solving an ode and the question is if the given y satisfies it and it contains.. inte^x^2...
they give these stuffs in ode now? are you by any chance from a premier university?
haha well Ph.D.. i have forgotten the basics.. was just revising
http://www.wolframalpha.com/input/?i=error+function&dataset=&asynchronous=false&equal=Submit
http://www.wolframalpha.com/input/?i=integrate+e^%28x^2%29 imaginary error function !!
I am a PhD myself. However, I'm from Liberal Arts...
i think @gaurangnaware wants to know how to get that erf function....
lol Algebraic
use series
Thanx Mukushla.. go it!
no problem :)
series expantion of ex2 is: \[e ^{x ^{2}}=1+\frac{x ^{2}}{1!}+\frac{x ^{4}}{2!}+\frac{x ^{6}}{3!}+....\] this is a uniformly convergent series, so you can integrate it term by term. So just integrate each term to get your answer.
or use polar

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