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The omega constant is a mathematical constant defined as the unique real number that satisfies the equation = It is the value of W(1), where W is Lambert's W function. The name is derived from the alternate name for Lambert's W function, the omega function. The numerical value of Ω is given by
A mathematical constant is a key number whose value is fixed by an unambiguous definition, often referred to by a symbol (e.g., an alphabet letter), or by mathematicians' names to facilitate using it across multiple mathematical problems. [1]
The notation convention chosen here (with W 0 and W −1) follows the canonical reference on the Lambert W function by Corless, Gonnet, Hare, Jeffrey and Knuth. [3]The name "product logarithm" can be understood as follows: since the inverse function of f(w) = e w is termed the logarithm, it makes sense to call the inverse "function" of the product we w the "product logarithm".
chemistry (mass of one atom divided by the atomic mass constant, 1 Da) Bodenstein number: Bo or Bd = / = Max Bodenstein: chemistry (residence-time distribution; similar to the axial mass transfer Peclet number) [2] Damköhler numbers: Da =
The Wright omega function satisfies the relation () = ( +).. It also satisfies the differential equation = + wherever ω is analytic (as can be seen by performing separation of variables and recovering the equation + =), and as a consequence its integral can be expressed as:
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the partial regression coefficient in statistics, also interpreted as an effect size measure for analyses of variance; the eta meson; viscosity; the Dedekind eta function; energy conversion efficiency; efficiency (physics) the Minkowski metric tensor in relativity; η-conversion in lambda calculus [9] the learning rate in machine learning and ...
In mathematics, omega function refers to a function using the Greek letter omega, written ω or Ω. Ω {\displaystyle \Omega } (big omega) may refer to: The lower bound in Big O notation , f ∈ Ω ( g ) {\displaystyle f\in \Omega (g)\,\!} , meaning that the function f {\displaystyle f\,\!} dominates g {\displaystyle g\,\!} in some limit