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...urrence relation]]s are a modified (or "sieved") version of the recurrence relations for [[ultraspherical polynomials]]. ==Recurrence relations== ...

...taken for granted)<ref>Gi, Segura, Temme (2007), Chapter 4.1</ref> is a [[recurrence relation]] of the form ...he TTRR is a [[linear recurrence with constant coefficients#Order 2|Linear recurrence with constant coefficients of order 2]]. Arguably the simplest, and most pr ...

===Recurrence relations=== <math>K_v(x,y)</math> satisfy this [[recurrence relation]]: ...

==Recurrence and difference relations== ...

...he backward calculation of a rapidly decreasing solution of a [[three-term recurrence relation]] developed by [[J. C. P. Miller]].<ref name=Miller/> It was origi Many families of special functions satisfy a recurrence relation that relates the values of the functions of different orders with ...

=== Recurrence relations === ...e 3</math>, <math>\mathcal N_n(z)</math> satisfies the following nonlinear recurrence relation:<ref name="Coker"/> ...

==Recurrence== The numbers in this triangle obey the [[recurrence relation]]s ...

==Recurrence relations== The Anger function satisfies this inhomogeneous form of [[recurrence relation]]<ref name=DLMF/> ...

...overed by mathematician [[Michael Somos]]. From the form of their defining recurrence (which involves division), one would expect the terms of the sequence to be ==Recurrence equations== ...

=== Addition and recurrence relations === The polynomials also satisfy the [[recurrence relation]] ...

...Göbel sequence''' is a sequence of [[rational number]]s defined by the [[recurrence relation]] [[Category:Recurrence relations]] ...

==Recurrence and difference relations== The sequence of continuous Hahn polynomials satisfies the recurrence relation<ref>Koekoek, Lesky, & Swarttouw (2010), p. 201.</ref> ...

=== Recurrence relations === ...als <math>x_n</math> and <math>y_n</math> satisfy the following recurrence relations: ...

==Relations to circular and hyperbolic trigononometric functions== ...use sine and cosine relations, and hyperbolic orbits use the sinh and cosh relations. Parabolic orbits (marginal escape orbits) formulas are a special in-betwee ...

...mer | first1=Peter B. | last2=Mrowka | first2=Tomasz S. | title=Recurrence relations and asymptotics for four-manifold invariants | doi=10.1090/S0273-0979-1994- ...

By using the relations ({{harvtxt|Gasper|Rahman|2004}}): ===Recurrence Relations=== ...

{{short description|The zeros of a linear recurrence relation mostly form a regularly repeating pattern}} This sequence can be generated by the linear recurrence relation ...

===Recurrence relations=== The [[Orthogonal polynomials#Recurrence relation|recurrence relation]] for the Jacobi polynomials of fixed <math>\alpha</math>, <math>\ ...

{{Short description|Linear recurrence equation}} ...ursive equations are linear [[recurrence equation]]s (or linear recurrence relations or linear difference equations) with polynomial coefficients. These equatio ...

...thogonal polynomials]]. In fact, the solution <math>p_n(x)</math> of the [[recurrence relation]] This recurrence relation is also commonly written as ...