## Found 31 Documents (Results 1–31)

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### Some limit relationships between some two-variable finite and infinite sequences of orthogonal polynomials. (English)Zbl 07463887

MSC:  33C45 33C50
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### On finite classes of two-variable orthogonal polynomials. (English)Zbl 1454.33010

MSC:  33C45 33C50
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### Incomplete symmetric orthogonal polynomials of finite type generated by a generalized Sturm-Liouville theorem. (English)Zbl 1439.42039

MSC:  42C05 34B24
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### Some applications of a hypergeometric identity. (English)Zbl 1405.33007

MSC:  33C20 33C05 33C15
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### A finite class of orthogonal functions generated by Routh-Romanovski polynomials. (English)Zbl 1288.33001

MSC:  33C45 33C47 42C05
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### Spectral representation of transition density of Fisher-Snedecor diffusion. (English)Zbl 1291.60161

MSC:  60J60 60H10
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### On orthogonal polynomials and quadrature rules related to the second kind of beta distribution. (English)Zbl 1281.41016

MSC:  41A55 65D30 65D32
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MSC:  33C45
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### Derivatives of a finite class of orthogonal polynomials defined on the positive real line related to $$F$$-distribution. (English)Zbl 1217.33021

MSC:  33C45 42C05
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### A note on finite quadrature rules with a kind of Freud weight function. (English)Zbl 1180.65030

MSC:  65D32 41A55
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### Biorthogonal exponential sequences with weight function $$\exp(ax^2+ibx)$$ on the real line and an orthogonal sequence of trigonometric functions. (English)Zbl 1128.05053

MSC:  05E35 42C05 33C47
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MSC:  41A55
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### A basic class of symmetric orthogonal polynomials using the extended Sturm-Liouville theorem for symmetric functions. (English)Zbl 1131.33005

MSC:  33C45 33C47 42C05
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### A generalization of Student’s $$t$$-distribution from the viewpoint of special functions. (English)Zbl 1109.60010

MSC:  60E05 62E20 33C45
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### Weighted quadrature rules with weight function $$x^{-p} e^{-\frac {1}{x}}$$ on $$[0,\infty )$$. (English)Zbl 1104.41014

MSC:  41A55 65D32
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### A generic polynomial solution for the differential equation of hypergeometric type and six sequences of orthogonal polynomials related to it. (English)Zbl 1099.33007

MSC:  33C45 33C20 33F10
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### On numerical integration methods with $$T$$-distribution weight function. (English)Zbl 1090.65032

MSC:  65D32 41A55
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### Classical orthogonal polynomials with weight function $$((ax+b)^2+(cx+d)^2)^{-p}\exp(q\text{\,Arctg}((ax+b)/(cs+d)))$$, $$x\in(-\infty,\infty)$$ and a generalization of $$T$$ and $$F$$ distributions. (English)Zbl 1055.33009

MSC:  33C45 33C05
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