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  1. Bokep

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  2. group theory - Sharply $k$-transitive actions on spheres

    Oct 12, 2020 · Then a sharply k -transitive action of G on Sn is obviously the same as a simply transitive action of G on CkSn. Now, if CkSn is a Lie group, then taking G = CkSn, G acts on …

  3. Sharply $2$-transitive subgroup of a group

    1 As a hint: a transitive group is sharply 2 2 -transitive if and only if a point stabiliser acts regularly (sharply 1 1 -transitively).

  4. What does it mean for a group action to be sharply transitive?

    Feb 2, 2017 · I have just become comfortable with the concept of K-transitivity of group actions. Now, as I begin to read more, I find some literature referencing a new term, "Sharply N …

  5. Numerical integration of sharply peaking function:

    May 2, 2018 · Since the integrand sharply peaks close to x = 0 most of the weight of the integral will come from a small region around x = 0 so we can cut the Taylor series at second order …

  6. Approximating integrals with a sharply peaked integrand

    May 24, 2020 · Approximating integrals with a sharply peaked integrand Ask Question Asked 5 years, 1 month ago Modified 4 years, 9 months ago

  7. Sharply-peaked and broad functions - Mathematics Stack Exchange

    Here is my take on this, based on the scaling properties of the Fourier Transform. Note that as ϵ → 0 ϵ → 0, the graph of f(ϵx) f (ϵ x) stretches out along the x x -axis, thus becomes more …

  8. How to approximate a sharply peaked function with deltas?

    Mar 5, 2021 · From your comment on delta distributions being desirable, it seems fair to ask if you're interested in f itself, or maybe ∫ fgdx as a → ∞, or something else.

  9. Frobenius groups - Mathematics Stack Exchange

    Nov 19, 2019 · (Indeed, PGL(2, 3) acts sharply 3-transitively on the 4 points of the projective line over F3; this identifies it with S4; and PGL(2, 3) is the quotient of GL(2, 3) by its center, which …

  10. calculus - Length of an Astroid - Mathematics Stack Exchange

    A potentially easier way to do this is to parametrize the astroid by taking advantage of the trig identity cos2(θ) +sin2(θ) = 1 cos 2 (θ) + sin 2 (θ) = 1. Take x =cos3(t) x = cos 3 (t) and y = …

  11. How can I find the average y value of a function on a given domain?

    I suppose you call f(x) f (x) as your y y. Then one (interpreted) way would be to calculate the area in that range and divide it by the width. To find the area, integrate the function over the …