Pages that link to "Item:Q3423553"
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The following pages link to A generalization of Student's<i>t</i>-distribution from the viewpoint of special functions (Q3423553):
Displaying 12 items.
- Polynomial extensions of distributions and their applications in actuarial and financial modeling (Q743164) (← links)
- The product \(t\) density distribution arising from the product of two Student's \(t\) PDFs (Q841003) (← links)
- Uniform convergence of the \(T\)-distributions (Q1407413) (← links)
- Sixth-kind Chebyshev spectral approach for solving fractional differential equations (Q1739901) (← links)
- On the relationship between the generalized Student \(t\)-distribution and the variance gamma distribution in statistical analysis of random-size samples (Q1761082) (← links)
- A generalised student's \(t\)-distribution (Q1933700) (← links)
- A double generalized Pareto distribution (Q2439636) (← links)
- Application of Student's \(t\) and Behrens-Fisher distributions to the analysis of enhanced noise after zero-forcing frequency domain equalisation (Q2852828) (← links)
- Explicit barycentric formulae for osculatory interpolation at roots of classical orthogonal polynomials (Q2981783) (← links)
- A new asymptotic representation and inversion method for the Student's <i>t</i> distribution (Q5094505) (← links)
- Incomplete symmetric orthogonal polynomials of finite type generated by a generalized Sturm–Liouville theorem (Q5110751) (← links)
- The Szegö-Markov-Bernstein inequalities and barycentric representations of the osculatory interpolating operators for classical iterated weights (Q5217462) (← links)
