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A Sample Document Using glossaries.sty

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Abstract

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Index of Special Functions and

Notations

Notation Function Name Number of Formula

B(x, y) Beta function 3.1–3.3

Bx(p, q) Incomplete beta function 3.4

C Euler’s constant 9.1

Dp(z) Parabolic cylinder functions 7.1

erf(x) Error function 2.1

erfc Complementary error function 2.2

F (ϕ, k) Elliptical integral of the first kind 8.1

G Catalan’s constant 9.2

Γ(z) Gamma function 1.1,1.2,1.5

γ(α, x) Lower incomplete gamma function 1.3

Γ(α, x) Upper incomplete gamma function 1.4

Hn(x) Hermite polynomials 4.3

kν(x) Bateman’s function 6.2

Φ(α, γ; z) confluent hypergeometric function 6.1

ψ(x) Psi function 1.6

Tn(x) Chebyshev’s polynomials of the first kind 4.1

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INDEX OF SPECIAL FUNCTIONS AND NOTATIONS 2

Notation Function Name Number of Formula

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Chapter 1

Gamma Functions

Γ(z)= Z ∞ 0 e−ttz−1dt (1.1)

\ensuremath is only required here if using hyperlinks.

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CHAPTER 1. GAMMA FUNCTIONS 4

Γ(z)= Γ(α, x) + γ(α, x) (1.5)

ψ(x)= d

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Chapter 3

Beta Function

B(x, y)= 2 Z 1 0 tx−1(1 − t2)y−1dt (3.1) Alternatively: B(x, y)= 2 Z π2 0

sin2x−1ϕ cos2y−1ϕ dϕ (3.2)

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Chapter 5

Bessel Functions

Bessel functions Zν are solutions of

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Chapter 7

Parabolic cylinder functions

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Chapter 8

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Chapter 9

Constants

C = 0.577 215 664 901 . . . (9.1)

G= 0.915 965 594 . . . (9.2)

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