6 edition of **The Fractal Structure of Data Reference:** found in the catalog.

- 343 Want to read
- 1 Currently reading

Published
**September 30, 2000**
by Springer
.

Written in English

- Databases & data structures,
- Memory hierarchy (Computer sci,
- Database Engineering,
- Science/Mathematics,
- Computer Architecture,
- Computers,
- Computers - Data Base Management,
- Information Storage & Retrieval,
- General,
- Database Management - General,
- Computers / Computer Science,
- Computers / Information Storage & Retrieval,
- Computers : Database Management - General,
- Medical : General,
- Memory hierarchy (Computer science),
- Computer Architecture - General,
- Data structures (Computer scie,
- Data structures (Computer science),
- Database management

The Physical Object | |
---|---|

Format | Hardcover |

Number of Pages | 160 |

ID Numbers | |

Open Library | OL9669804M |

ISBN 10 | 0792379454 |

ISBN 10 | 9780792379454 |

A multifractal system is a generalization of a fractal system in which a single exponent (the fractal dimension) is not enough to describe its dynamics; instead, a continuous spectrum of exponents (the so-called singularity spectrum) is needed.. Multifractal systems are common in nature. They include the length of coastlines, fully developed turbulence, real-world scenes, the Sun's magnetic. In chaos theory, the correlation dimension (denoted by ν) is a measure of the dimensionality of the space occupied by a set of random points, often referred to as a type of fractal dimension. For example, if we have a set of random points on the real number line between 0 .

fractals With regard to computer graphics, fractals are a lossy compression method used for color images. Providing ratios of or greater, fractals are especially suited to natural objects, such as trees, clouds and rivers. Fractals turn an image into a set of data . The fractal geometry, makes reference to geometrical objects fractured, is a mathematical tool very powerful to represent in a computer and, with fidelity, structures that we can find, either in the nature or some things created by the man. Furthermore allows realize simulations more accurate of all kind of natural phenomenons. Also it's applied, in certain situations, to resolve all kind of.

The cosmic web structure is studied with the concepts and methods of fractal geometry, employing the adhesion model of cosmological dynamics as a basic reference. The structures of matter clusters and cosmic voids in cosmological N-body simulations or the Sloan Digital Sky Survey are elucidated by means of multifractal geometry. A nonlacunar multifractal geometry can encompass three Author: Jose Gaite. In addition, seepage pores’ experimental and theoretical fractal dimension values are between – and –, respectively, and adsorption pores’ experimental and theoretical fractal dimensions are between – and – by: 6.

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The Fractal Structure of Data Reference: Applications to the Memory Hierarchy both introduces, and justifies empirically, an alternative modeling framework in which arrivals are driven by a statistically self-similar underlying process, and are transient in nature.

The substance of this book comes from the ability of the model to impose a mathematically tractable structure on important problems involving the 4/4(2). The Fractal Structure of Data Reference: Applications to the Memory Hierarchy both introduces, and justifies empirically, an alternative modeling framework in which arrivals are driven by a The Fractal Structure of Data Reference: book self-similar underlying process, and are transient in nature.

The substance of this book comes from the ability of the model to impose a mathematically tractable structure on important problems involving the Cited by: The Fractal Structure of Data Reference: Applications to the Memory Hierarchy both introduces, and justifies empirically, an alternative modeling framework in which arrivals are driven by a statistically self-similar underlying process, and are transient in nature.

The substance of this book comes from the ability of the model to impose a mathematically tractable structure on important problems involving the Brand: Springer US.

The Fractal Structure of Data Reference: Applications to the Memory Hierarchy both introduces, and justifies empirically, an alternative modeling framework in which arrivals are driven by a statistically self-similar underlying process, and are transient in nature.

The substance of this book comes from the ability of the model to impose a mathematically tractable structure on important problems involving the. The Fractal Structure of Data Reference: Applications to the Memory Hierarchy may be of curiosity to professionals working in the area of utilized laptop effectivity and functionality planning, notably these with a consider disk storage.

The book can be an outstanding reference for these in database and data development evaluation. The Fractal Organization: Creating Sustainable Organizations with the Viable System Model A great book on the theory and the practical application of the Viable System Model.

The book of Hoverstadt is divided into three main parts. In the first part the Viable System Model (VSM) is presented fundamentally/5(5). This is an example of the kind of mathematical puzzles that this book addresses.

The Fractal Geometry of Nature is a mathematics text. But buried in the deltas and lambdas and integrals, even a layperson can pick out and appreciate Mandelbrot's point: that somewhere in mathematics, there is Cited by: The Fractal Organization and millions of other books are available for Amazon Kindle.

Enter your mobile number or email address below and we'll send you a link to download the free Kindle App. Then you can start reading Kindle books on your smartphone, tablet, or computer - no Kindle device by: A fractal is an object or a structure that is self‐similar in all length scales.

Fractal geometry is an excellent mathematical tool used in the study of irregular geometric objects. The concept of the fractal dimension, D, as a measure of complexity is defined.

The concept of fractal geometry is closely linked to scale invariance, and it provides a framework for the analysis of natural Cited by: 2. In this expression, τ is the time interval between two measurements and x is a generic function of the price S(t).

This function is often chosen to be the log price: It is a well-known fact that the variance of stock price returns depends strongly on the frequency one chooses to measure it.

Computer Book Summary: The Fractal Structure of Data Reference:: Applications to the Memory Hierarchy (Advances in Database Systems) by Bruce McNutt. Chapter 8. Fractals “Pathological monsters. cried the terrified mathematician Every one of them a splinter in my eye I hate the Peano Space and the Koch Curve I fear the Cantor Ternary Set The Sierpinski Gasket makes me wanna cry And a million miles away a butterfly flapped its wings On a cold November day a man named Benoit Mandelbrot was born” — Jonathan Coulton, lyrics from.

In computer science, a fractal tree index is a tree data structure that keeps data sorted and allows searches and sequential access in the same time as a B-tree but with insertions and deletions that are asymptotically faster than a B-tree. Like a B-tree, a fractal tree index is a generalization Invented by: Michael A.

Bender, Martin Farach-Colton. Fractal structures may be detected and described either by means of a non-nested detector/observer or by a nested one.

A non-nested detector/observer registers the fractal structure on one level of description and thus detects inherent correlations only on that level.

In mathematics, a fractal is a subset of a Euclidean space for which the Hausdorff dimension strictly exceeds the topological dimension. Fractals tend to appear nearly the same at different levels, as is illustrated here in the successively small magnifications of the Mandelbrot set; because of this.

Get this from a library. The fractal structure of data reference: applications to the memory hierarchy. [Bruce McNutt]. Publisher Summary. Iterated function systems can be used to produce a representation of complex images.

It has been recently shown that visual representation of the structure of long ( K) sequences by reversing the iterated function system (IFS) technique can be produced, using a fixed set of affine maps and having map selection controlled by the sequence. The fractal dimension informs us about the compacticity of a fractal structure.

We have calculated it by means of the box counting method described by Falconer () as follows: Let us assume that the glycogen molecule is a sphere on which the ends of the glycosidic chains are homogeneously distributed.

We can represent the domains for phosphorylase attack as regular hexagons ().Cited by: This book contains eight chapters showing the recent applications of the fractal or mutifractal analysis in geosciences.

Two chapters are devoted to applications of the fractal analysis in climatology, two of them to data of cosmic and solar geomagnetic data from observatories. Fractal model of blood vessel system is a certain geometrical simplification but it suffices for acceptable blood flow analysis.

This analysis permits to understand the influence of hemodynamic forces and its role in the development of heart human vascular system can be geometrically depicted as a complex network of vessels that irregularly branch with systematic reduction in Cited by:. Fractals could be added to the strategy: the trader only takes trades if a fractal reversal occurs near the % retracement, with all the other conditions being met.

The chart below shows this.Search the world's most comprehensive index of full-text books. My library. The fractal globule is a long-lived intermediate that gradually converts into an equilibrium globule (Fig.

6), which lacks many of the properties of the fractal globule and is not consistent with the experimental data. Activity of the topo II enzyme significantly accelerates this process, while crosslinking between remote chromosomal loci slows Cited by: