AbstractUsing the Poincaré–Perron theorem on the asymptotics of the solutions of linear recurrences it is proved that for a class of q-continued fractions the value of the continued fraction is given by a quotient of the solution and its q-shifted value of the corresponding q-functional equation
Expansion theorem. Every power series (1 · 10) C0 + C1x + C2x2+&ldots;,+Cn xn determines u...
We prove a parametric generalization of the classical Poincar´e- Perron theorem on stabilizing recur...
Abstract In this paper, we provide some new continued fraction approximation and inequalities of the...
Using the Poincaré–Perron theorem on the asymptotics of the solutions of linear recurrences it is p...
In this paper we have established interesting results involving continued fraction. Special cases of...
77 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2001.In this thesis we study genera...
Abstract. By using Euler’s approach of using Euclid’s algorithm to expand a power series into a cont...
We provide explicit solutions for three q-difference equations which arise in Ramanujan and Selberg'...
For 3 different versions of q-tangent resp. q-cotangent functions, we compute the continued fraction...
International audienceWe describe a simple method that produces automatically closed forms for the c...
94 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2001.In Chapter 5, we prove two oth...
Abstract: In the preprint a theorem on asymptotics of solutions of the higher order differ...
We explicitly describe a noteworthy transcendental continued fraction in the field of power series o...
AbstractIn this paper the connection between generalised continued fractions (de Bruin 1974)) and G-...
Abstract: In 1894 Pinkerle proved the theorem, which assist the connection between the exi...
Expansion theorem. Every power series (1 · 10) C0 + C1x + C2x2+&ldots;,+Cn xn determines u...
We prove a parametric generalization of the classical Poincar´e- Perron theorem on stabilizing recur...
Abstract In this paper, we provide some new continued fraction approximation and inequalities of the...
Using the Poincaré–Perron theorem on the asymptotics of the solutions of linear recurrences it is p...
In this paper we have established interesting results involving continued fraction. Special cases of...
77 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2001.In this thesis we study genera...
Abstract. By using Euler’s approach of using Euclid’s algorithm to expand a power series into a cont...
We provide explicit solutions for three q-difference equations which arise in Ramanujan and Selberg'...
For 3 different versions of q-tangent resp. q-cotangent functions, we compute the continued fraction...
International audienceWe describe a simple method that produces automatically closed forms for the c...
94 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2001.In Chapter 5, we prove two oth...
Abstract: In the preprint a theorem on asymptotics of solutions of the higher order differ...
We explicitly describe a noteworthy transcendental continued fraction in the field of power series o...
AbstractIn this paper the connection between generalised continued fractions (de Bruin 1974)) and G-...
Abstract: In 1894 Pinkerle proved the theorem, which assist the connection between the exi...
Expansion theorem. Every power series (1 · 10) C0 + C1x + C2x2+&ldots;,+Cn xn determines u...
We prove a parametric generalization of the classical Poincar´e- Perron theorem on stabilizing recur...
Abstract In this paper, we provide some new continued fraction approximation and inequalities of the...
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