# one variable

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## 1—10 of 298 matching pages

##### 1: Mourad E. H. Ismail

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►His well-known book Classical and Quantum Orthogonal Polynomials in One Variable was published by Cambridge University Press in 2005 and reprinted with corrections in paperback in Ismail (2009).
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##### 2: 18.36 Miscellaneous Polynomials

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►These are polynomials in one variable that are orthogonal with respect to a number of different measures.
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##### 3: 21.8 Abelian Functions

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►In consequence, Abelian functions are generalizations of elliptic functions (§23.2(iii)) to more than one complex variable.
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##### 4: Bibliography I

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Classical and Quantum Orthogonal Polynomials in One Variable.
Encyclopedia of Mathematics and its Applications, Vol. 98, Cambridge University Press, Cambridge.
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Classical and Quantum Orthogonal Polynomials in One Variable.
Encyclopedia of Mathematics and its Applications, Vol. 98, Cambridge University Press, Cambridge.
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##### 5: 1.4 Calculus of One Variable

###### §1.4 Calculus of One Variable

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1.4.1
$$f(c+)\equiv \underset{x\to c+}{lim}f(x)=f(c),$$

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

… ►##### 6: 31.16 Mathematical Applications

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►By specifying either $\theta $ or $\varphi $ in (31.16.1) and (31.16.2) we obtain expansions in terms of one variable.
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##### 7: 8.27 Approximations

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##### 8: 18.22 Hahn Class: Recurrence Relations and Differences

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###### §18.22(ii) Difference Equations in $x$

…##### 9: 18.37 Classical OP’s in Two or More Variables

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►Orthogonal polynomials associated with root systems are certain systems of trigonometric polynomials in several variables, symmetric under a certain finite group (Weyl group), and orthogonal on a torus.
In one variable they are essentially ultraspherical, Jacobi, continuous $q$-ultraspherical, or Askey–Wilson polynomials.
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