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Ramanujan theta function

Ramanujan theta function proper noun: a theta function that generalizes the form of the Jacobi theta functions while capturing their general properties. It is defined as: f(a,b)=∑_(n=-∞) ᪲a^( frac )n(n+1)2;b^( frac )n(n-1)2 for |ab| < 1.

Proper noun

the Ramanujan theta function

  1. A theta function that generalizes the form of the Jacobi theta functions while capturing their general properties. It is defined as: f(a,b)=∑_(n=-∞) ᪲a^( frac )n(n+1)2;b^( frac )n(n-1)2 for |ab| < 1.

Origin of Ramanujan theta function

Named after mathematician Srinivasa Ramanujan.

Questions about Ramanujan theta function

What does Ramanujan theta function mean?
Ramanujan theta function means a theta function that generalizes the form of the Jacobi theta functions while capturing their general properties. It is defined as: f(a,b)=∑_(n=-∞) ᪲a^( frac )n(n+1)2;b^( frac )n(n-1)2 for |ab| < 1.
What part of speech is Ramanujan theta function?
Ramanujan theta function is a proper noun.

Words near Ramanujan theta function in the dictionary

  1. Ramanujan graph
  2. Ramanujan graphs
  3. Ramanujan prime
  4. Ramanujan primes
  5. Ramanujan summation
  6. Ramanujan theta function
  7. Ramanujan's constant
  8. Ramanujan's sum
  9. Ramanujan's sums
  10. Ramanujan-Hardy number
  11. Ramanujan-Hardy numbers

Source and license

Adapted from Wiktionary: Ramanujan theta function (page history and authors). Text available under the Creative Commons Attribution-ShareAlike 4.0 license. Word.ws reformatted the entry and added links. Wiktionary data of 2026-09-02.

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