theorem

♦ 21—30 of 120 matching pages ♦

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21—30 of 120 matching pages

21: 1.10 Functions of a Complex Variable

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Picard’s Theorem

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§1.10(iv) Residue Theorem

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Rouché’s Theorem

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Lagrange Inversion Theorem

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Extended Inversion Theorem

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22: 1.4 Calculus of One Variable

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Mean Value Theorem

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Fundamental Theorem of Calculus

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First Mean Value Theorem

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Second Mean Value Theorem

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§1.4(vi) Taylor’s Theorem for Real Variables

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24: 24.10 Arithmetic Properties

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§24.10(i) Von Staudt–Clausen Theorem

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25: 1.6 Vectors and Vector-Valued Functions

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Green’s Theorem

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Stokes’s Theorem

… ►

Gauss’s (or Divergence) Theorem

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Green’s Theorem (for Volume)

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27: 23.20 Mathematical Applications

… ►

§23.20(ii) Elliptic Curves

… ►The geometric nature of this construction is illustrated in McKean and Moll (1999, §2.14), Koblitz (1993, §§6, 7), and Silverman and Tate (1992, Chapter 1, §§3, 4): each of these references makes a connection with the addition theorem (23.10.1). … ►

K

always has the form

T\times{\mathbb{Z}}^{r}

(Mordell’s Theorem: Silverman and Tate (1992, Chapter 3, §5)); the determination of

r

, the rank of

K

, raises questions of great difficulty, many of which are still open. …

28: 1.12 Continued Fractions

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Pringsheim’s Theorem

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Van Vleck’s Theorem

…

29: 18.2 General Orthogonal Polynomials

… ► … ►Markov’s theorem states that … ►Under further conditions on the weight function there is an equiconvergence theorem, see Szegő (1975, Theorem 13.1.2). … ►Part of this theorem was already proved by Blumenthal (1898). … ►See Szegő (1975, Theorem 7.2). …

30: 17.5 ${{}_{0}\phi_{0}},{{}_{1}\phi_{0}},{{}_{1}\phi_{1}}$ Functions

… ►

$q$ -Binomial Theorem

…

theorem

21—30 of 120 matching pages

21: 1.10 Functions of a Complex Variable

Picard’s Theorem

§1.10(iv) Residue Theorem

Rouché’s Theorem

Lagrange Inversion Theorem

Extended Inversion Theorem

22: 1.4 Calculus of One Variable

Mean Value Theorem

Fundamental Theorem of Calculus

First Mean Value Theorem

Second Mean Value Theorem

§1.4(vi) Taylor’s Theorem for Real Variables

23: 35.2 Laplace Transform

Convolution Theorem

24: 24.10 Arithmetic Properties

§24.10(i) Von Staudt–Clausen Theorem

25: 1.6 Vectors and Vector-Valued Functions

Green’s Theorem

Stokes’s Theorem

Gauss’s (or Divergence) Theorem

Green’s Theorem (for Volume)

26: 14.18 Sums

§14.18(i) Expansion Theorem

§14.18(ii) Addition Theorems

27: 23.20 Mathematical Applications

§23.20(ii) Elliptic Curves

28: 1.12 Continued Fractions

Pringsheim’s Theorem

Van Vleck’s Theorem

29: 18.2 General Orthogonal Polynomials

30: 17.5 ${{}_{0}\phi_{0}},{{}_{1}\phi_{0}},{{}_{1}\phi_{1}}$ Functions

$q$ -Binomial Theorem

theorem

21—30 of 120 matching pages

21: 1.10 Functions of a Complex Variable

Picard’s Theorem

§1.10(iv) Residue Theorem

Rouché’s Theorem

Lagrange Inversion Theorem

Extended Inversion Theorem

22: 1.4 Calculus of One Variable

Mean Value Theorem

Fundamental Theorem of Calculus

First Mean Value Theorem

Second Mean Value Theorem

§1.4(vi) Taylor’s Theorem for Real Variables

23: 35.2 Laplace Transform

Convolution Theorem

24: 24.10 Arithmetic Properties

§24.10(i) Von Staudt–Clausen Theorem

25: 1.6 Vectors and Vector-Valued Functions

Green’s Theorem

Stokes’s Theorem

Gauss’s (or Divergence) Theorem

Green’s Theorem (for Volume)

26: 14.18 Sums

§14.18(i) Expansion Theorem

§14.18(ii) Addition Theorems

27: 23.20 Mathematical Applications

§23.20(ii) Elliptic Curves

28: 1.12 Continued Fractions

Pringsheim’s Theorem

Van Vleck’s Theorem

29: 18.2 General Orthogonal Polynomials

30: 17.5 ϕ 0 0 , ϕ 0 1 , ϕ 1 1 Functions

q -Binomial Theorem

30: 17.5 ${{}_{0}\phi_{0}},{{}_{1}\phi_{0}},{{}_{1}\phi_{1}}$ Functions

$q$ -Binomial Theorem