Central limit theorem for Hölder processes on $\mathbb {R}^m$-unit cube

Jana Klicnarová

Skip to main content (access key 's'), Skip to navigation (access key 'n'), Accessibility information (access key '0')

Displaying similar documents to “Central limit theorem for Hölder processes on $ℝ^{m}$ -unit cube”

On solutions of the difference equation $x_{n + 1} = x_{n - 3} / (- 1 + x_{n} x_{n - 1} x_{n - 2} x_{n - 3})$

Cengiz Cinar, Ramazan Karatas, Ibrahim Yalçınkaya (2007)

Mathematica Bohemica

Similarity:

We study the solutions and attractivity of the difference equation $x_{n + 1} = x_{n - 3} / (- 1 + x_{n} x_{n - 1} x_{n - 2} x_{n - 3})$ for $n = 0, 1, 2, \dots$ where $x_{- 3}, x_{- 2}, x_{- 1}$ and $x_{0}$ are real numbers such that $x_{0} x_{- 1} x_{- 2} x_{- 3} \neq 1 .$

A fixed point theorem for a multivalued non-self mapping

Billy E. Rhoades (1996)

Commentationes Mathematicae Universitatis Carolinae

Similarity:

We prove a fixed point theorem for a multivalued non-self mapping in a metrically convex complete metric space. This result generalizes Theorem 1 of Itoh [2].

Fixed point results for generalized contractive multimaps in metric spaces.

Latif, Abdul, Abdou, Afrah A.N. (2009)

Fixed Point Theory and Applications [electronic only]

Similarity:

Displaying similar documents to “Central limit theorem for Hölder processes on ℝ m -unit cube”

On solutions of the difference equation x n + 1 = x n - 3 / ( - 1 + x n x n - 1 x n - 2 x n - 3 )

A fixed point theorem for a multivalued non-self mapping

Fixed point results for generalized contractive multimaps in metric spaces.

Displaying similar documents to “Central limit theorem for Hölder processes on $ℝ^{m}$ -unit cube”

On solutions of the difference equation $x_{n + 1} = x_{n - 3} / (- 1 + x_{n} x_{n - 1} x_{n - 2} x_{n - 3})$