Dawson Function

$F(x)\; =\; e^\{-x^2\}\; \backslash int\_0^x\; e^\{t^2\}\backslash ,dt.$

$F(x)\; =\; \{\backslash sqrt\{\backslash pi\}\; \backslash over\; 2\}\; e^\{-x^2\}\; \backslash mathrm\{erfi\}\; (x)$

  = - {i \sqrt{\pi} \over 2}  e^{-x^2}  \mathrm{erf} (ix)  

External link

• Dawson's Integral (at Mathworld)

<< Previous Word Browser Next >>
interstate 780 matthew le tissier interstate 980 heron (dinghy) prophage sts 41 c john septimus roe silent number plaid (band) instant noodles frederick piesse	katanning, western australia u.s. presidential election, 2008 cocksucker case controlled trial yuri baturin henry winkler odds ratio peter ludwig mejdell sylow fermi problem soyuz tm 28 parramatta river	airy function ekspreso clausen function geometrized unit system evolution to 3g debye function yagan legendre form city university of hong kong the tall guy operation iron hammer	carlson symmetric form complete fermi dirac integral incomplete fermi dirac integral desvres divion virulence carnac island polygamma function digamma function transport function robert crippen