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Exact(10)
Let be the inverse function of.
Let be the inverse function of for.
Let (t=varphi varsigma)) be the inverse function of (varsigma=t-sigma(t)).
Let the function z = Ψ ( w ) be the inverse function for w = Φ ( z ).
Let (1.2) hold and τ − 1 be the inverse function of τ.
Let σ− 1 be the inverse function of σ, which returns the vertex corresponding to a label.
Similar(50)
In the relation (5), the notations α − 1, β − 1 are meant to be the inverse functions of α, β, respectively.
The quantile function of a random variable is the inverse function of its distribution function.
The cube root function considered here is the inverse function to one we know how to calculate directly, namely the cube.
Here is the inverse function of.
where z(m) is the inverse function of m z).
More suggestions(15)
be the beta function
be the inverse operator
be the extremal function
be the inverse curvelet
be the inverse semigroup
be the inverse image
be the subharmonic function
be the inverse spinel
be the inverse slope
be the inverse matrix
be the metrical function
be the inverse process
be the objective function
be the payoff function
be the refinable function
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com