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• Factorial
  ...along the real axis; for non-negative integer values of the argument, this function has integer values. <ref name="IRENE"> M.Abramowitz and I.Stegun: Handbook of Mathematical Functions. 6. Gamma Function and Related Functions (2010)
  27 KB (3,925 words) - 18:26, 30 July 2019
• SuperFactorial
  Here, the upper index of a function indicates the number of [[iteration]]s. Superfactorial can be expressed through the [[Mathematica]] built-in function [[Nest]],
  18 KB (2,278 words) - 00:03, 29 February 2024
• Absorbing Schroedinger
  \(\Psi\) is wave function, the dot differentiats it with respect to time, ...articles, [[environment]], giving evolution of the component of the [[wave function]] that "did not yet interact" with the environment.
  15 KB (2,070 words) - 18:47, 30 July 2019
• Guiding of waves between absorbing walls
  \(\Psi\) is wave function, the dot differentiats it with respect to time, ...articles, [[environment]], giving evolution of the component of the [[wave function]] of the particle that "did not yet interact" with the environment.
  5 KB (743 words) - 18:47, 30 July 2019
• BesselY0
  '''BesselY0''', called also [[Neumann function]], and also \(\mathrm{BesselY}_0\) or simply \(Y_0\) is kind of [[Bessel function]]
  3 KB (445 words) - 18:26, 30 July 2019
• Bessel function
  '''Bessel function''' referes to a solution \(f\) of the [[Bessel equation]] : \(\displaystyle J_\nu(x)=\frac{2 (x/2)^{-\nu}}{\pi^{1/2} \Gamma(1/2-\nu)}
  13 KB (1,592 words) - 18:25, 30 July 2019
• Amos
  [[Amos]] (or [[amos]]) is special function, defined through function [[Lof]]: Explicit plot of function [[Amos]] of real argument is shown in figure at right wtth black curve.
  6 KB (883 words) - 18:44, 30 July 2019
• Upsilon
  It looks similar to \(\Gamma\) or \(\mathbb\gamma\).
  309 bytes (31 words) - 11:02, 17 May 2021
• Student Distribution
  ...ibution]] is term from scientific [[slang]]; it may refer to hololomorphic function of two variables \frac{\Gamma\left(\frac{\nu+1}{ 2 }\right)}{\sqrt{\pi\ \nu}\ \Gamma\left(\frac{\nu}{2}\right)} \left(1 + \frac{~ t^2}{\nu }\right)^{-(\nu+1)/2}
  12 KB (1,727 words) - 03:21, 11 May 2024