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  • 1
    Unbekannt
    Rijeka : InTech
    Schlagwort(e): fractals ; fractal analysis ; fractal applications
    Beschreibung / Inhaltsverzeichnis: Chapter 1: Applications of Radial Basis Function Schemes to Fractional Partial Differential Equations by Carlos Alberto Torres Martínez and Carlos Fuentes --- Chapter 2: Application of Fractional Calculus to Oil Industry by Benito F. Martínez-Salgado, Rolando Rosas-Sampayo, Anthony Torres-Hernández and Carlos Fuentes --- Chapter 3: Fractals in Antennas and Metamaterials Applications by Wojciech Jan Krzysztofik --- Chapter 4: ASCCC Fractal and Its Application in Antenna Miniaturization by Zeinab Eskandari, Asghar Keshtkar, Javad Ahmadi-Shokouh and Leila Ghanbari --- Chapter 5: Application of Fractal Analysis While Designing of Family of Spacecraft for Needs of Space Industry by Andrew V. Sedelnokov and Ksenia I. Potienko --- Chapter 6: Specific Emitter Identification Based on Fractal Features by Janusz Dudczyk --- Chapter 7: Application of Fractal Dimension in Industry Practice by Vlastimil Hotař --- Chapter 8: Factors Affecting Accuracy and Precision in Measuring Material Surfaces by Jason A. Griggs --- Chapter 9: On the Indicatrixes of Waves Scattering from the Random Fractal Anisotropic Surface by Alexander A. Potapov --- Chapter 10: Fractal Geometry and Porosity by Oluranti Agboola, Maurice Steven Onyango, Patricia Popoola and Opeyemi Alice Oyewo --- Chapter 11: Analysis and Application of Decaying Turbulence with Initial Fractal Geometry by Hiroki Suzuki, Shinsuke Mochizuki, Yasuhiko Sakai and Koji Nagata
    Seiten: Online-Ressource (292 Seiten)
    ISBN: 9789535131922
    Sprache: Englisch
    Standort Signatur Erwartet Verfügbarkeit
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  • 2
    Unbekannt
    Rijeka : InTech
    Schlagwort(e): fractal geometry ; fractal analysis ; fractals ; application ; medicine ; social sciences
    Beschreibung / Inhaltsverzeichnis: Chapter 1: Fractal Analysis of Cardiovascular Signals Empowering the Bioengineering Knowledge by Ricardo L. Armentano, Walter Legnani and Leandro J. Cymberknop --- Chapter 2: Complex Systems with Self-Elimination of Dissipation with Implication in Bio-Structural Behavior Via Nondifferentiability by Maricel Agop, Decebal Vasincu, Daniel Timofte, Elena Simona Bacaita, Andrei Agop and Stefan Andrei Irimiciuc --- Chapter 3: The Fractal Analysis of the Images and Signals in Medical Diagnostics by Tayurskii Dmitrii Albertovich and Rusanova Inna Aleksandrovna --- Chapter 4: Polyadic Cantor Fractals: Characterization, Generation, and Application as Ultrasonic Lenses by Sergio Castiñeira-Ibañez, Daniel Tarrazó-Serrano, José Miguel Fuster, Pilar Candelas and Constanza Rubio --- Chapter 5: Fractal to Non-Fractal Morphological Transitions in Stochastic Growth Processes by José Roberto Nicolás-Carlock, Víctor Dossetti and José Luis Carrillo- Estrada --- Chapter 6: The Altepetl: Fractal Modeling of a Pre-Hispanic Human Agency by Fernando López Aguilar --- Chapter 7: Fractal Analysis Based on Hierarchical Scaling in Complex Systems by Yanguang Chen --- Chapter 8: Characterization of Cultural Traits by Means of Fractal Analysis by Sabrina Farías-Pelayo --- Chapter 9: On Self-Affine and Self-Similar Graphs of Fractal Interpolation Functions Generated from Iterated Function Systems by Sean Dillon and Vasileios Drakopoulos --- Chapter 10: Pair-Pair Angular Correlation Function by Filipe Leoncio Braga and Alexandre Barbosa de Souza
    Seiten: Online-Ressource (224 Seiten)
    ISBN: 9789535132141
    Sprache: Englisch
    Standort Signatur Erwartet Verfügbarkeit
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  • 3
    Publikationsdatum: 2020-12-10
    Beschreibung: In the study of water transference in soil according to Darcy law, the knowledge of hydrodynamic characteristics, formed by the water retention curve θ(ψ), and the hydraulic conductivity curve K(ψ) are of great importance. The first one relates the water volumetric content (θ) with the water-soil pressure (ψ); the second one, the hydraulic conductivity (K) with the water-soil pressure. The objective of this work is to establish relationships between both curves using concepts of probability theory and fractal geometry in order to reduce the number of unknown functions. The introduction of four definitions used at the literature of the pore effective radius that is involve in the general model has permitted to establish four new specials models to predict the relative hydraulic conductivity. Some additional considerations related to the definitions of flow effective area and the tortuosity factor have allow us to deduce four classical models that are extensively used in different studies. In particular, we have given some interpretations of its empirical parameters in the fractal geometry context. The resulting functions for hydrodynamic characteristics can be utilized in many studies of water movement in the soil.
    Digitale ISSN: 2227-7390
    Thema: Mathematik
    Standort Signatur Erwartet Verfügbarkeit
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