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Generalized Self-Similarity

✍ Scribed by Carlos A Cabrelli; Ursula M Molter

Publisher
Elsevier Science
Year
1999
Tongue
English
Weight
84 KB
Volume
230
Category
Article
ISSN
0022-247X

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πŸ“œ SIMILAR VOLUMES

Classification of Self Similar Solutions
Classification of Self Similar Solutions to a Generalized Burgers Equation
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A complete classification for the self-similar solutions to the generalized Burgers equation \[ u_{t}+u^{\beta} u_{x}=t^{N} u_{x x} \] of the form \(u(t, \eta)=A_{1} t^{-(1-N) / 2 \beta} F(\eta)\), where \(\eta=A_{2} x t^{-(1+N / 2}, A_{2}=1 / \sqrt{2 A}\), and \(A_{1}=\left(2 A_{2}\right)^{-1 / 6

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## Abstract Locally finite self‐similar graphs with bounded geometry and without bounded geometry as well as non‐locally finite self‐similar graphs are characterized by the structure of their cell graphs. Geometric properties concerning the volume growth and distances in cell graphs are discussed.

Computability of Self-Similar Sets
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The Combinatorics of Discrete Self-Simil
The Combinatorics of Discrete Self-Similarity
✍ John Konvalina πŸ“‚ Article πŸ“… 1997 πŸ› Elsevier Science 🌐 English βš– 186 KB

Given a n = n square divided into n smaller squares i.e., a n = n . chessboard , how many k = k squares does it contain, where 1 The answer itself turns out to be a square, namely, n q 1 y k . Thus, the total number of squares contained in the n = n square is the sum of the squares: 1 2 q 2 2 q ΠΈΠΈΠΈ