Informacja

Drogi użytkowniku, aplikacja do prawidłowego działania wymaga obsługi JavaScript. Proszę włącz obsługę JavaScript w Twojej przeglądarce.

English (EN)·Polski (PL)·Yкраїнський (UK)
Przejdź do strony domowej biblioteki Pedagogiczna Biblioteka Wojewódzka im. Komisji Edukacji Narodowej w Lublinie Link otwiera się w nowym oknie Logo biblioteki Prolib Integro - strona głównaPedagogiczna Biblioteka Wojewódzka im. Komisji Edukacji Narodowej w Lublinie
Zmień bibliotekę

Wyszukujesz frazę "fractals" wg kryterium: Temat

  Lista filtrów
Dostawca treści
Wyrównaj
Wyświetlanie 1-10 z 40
Tytuł:
Metodyka
Geometria fraktali i niektóre jej zastosowania w ekologii
Fractal geometry and some of its applications in ecology
Autorzy:
Gazda, Anna
Współwytwórcy:
Polska Akademia Nauk. Instytut Ekologii
Wydawca:
Oficyna Wydawnicza Instytut Ekologii PAN
Powiązania:
Mandelbrot B. B. 1990 - Fractals - a geometry of nature - New Scientist, 1734: 38-43.
Langlet G. 1992 - The fractal laws in genetics - Rev. Bio-Math. 30: 57-71.
Gardner R. H., Milne B. T., Turner M. G., O’Neill R. V. 1987 - Neutral models for the analysis of broad-scale landscape pattern - Landsc. Ecol. 1: 19-28.
Klinkenberg B., Goodchild M. F. 1992 - The fractal properties of topography: a comparison of methods - Earth Surface Processes and Landforms, 17: 217-234.
Crawford J. W., Young I. M. 1983 - A multiple scaled fractal tree - J. Theor. Biol. 145: 199-206.
Kaye B. H. 1989 - A random walk through fractal dimensions - VCH, Weinham, New York.
Hentschel H. G. E., Proacaccia I. 1984 - Relative diffusion in turbulent madia: The fractal dimension of clouds - Phys. Rev. A, 29: 1461-1470.
Tsonis A. A., Tsonis P. A. 1987 - Fractals: A new look at biological shape and pattering - Perspect. Biol. Med. 30: 355-361.
Decampo L., de Bikuna B. G. 1994 - Development and application of a diversity index (D) to the benthic macroinvertebrates communities in the rivers of Biscay (North of Spain) - Arch. Hydrobiol. 129: 353-371.
Weiss S. B., Murphy D. D. 1988 - Fractal geometry and caterpillar dispersal: or how many inches can inchworms inch? - Funct. Ecol. 2: 116-118.
Milne B. T. 1988 - Measuring the fractal geometry of landscapes - Appl. Math. Comput. 27: 67-79.
Sugihara G., May M. M. 1990 - Applications of fractals in ecology - TREE, 5: 79-86.
Kaandrop J. A. 1994 - Fractal modelling. Growth and form in biology - Springer-Verlag, Berlin, Heidelberg, New York.
Korvin G. 1992 - Fractal models in the Earth sciences - Elsevier, Amsterdam.
Mandelbrot B. B. 1977 - Fractals. Form, chance and dimension - Freeman and Co., San Francisco.
Strand L. 1990 - Crown density and fractal dimension - Medd. Nor. Inst. Skogforsk. 43: 1-11.
Frontier S. 1985 - Diversity and structure in aquatic ecosystems - Oceanogr. Mar. Biol. Ann. Rev. 23: 253-312.
Mandelbrot B. B. 1983 - The fractal geometry of nature - W. H. Freeman & Co., New York.
Bradbury R. H., Reichelt R. E., Green D. G. 1984 - Fractals in ecology: methods and interpretation - Mar. Ecol. Progr. Ser. 14: 295-296.
Hastings H. M., Sugihara G. 1993 - Fractals a user's guide for the natural sciences - Oxford University Press.
Gee J. M., Warwick R. M. 1994 - Body-size distribution in a marine metazoan community and the fractal dimensions of macroalgae - J. Exp. Mar. Biol. Ecol. 178: 247-259.
Green D. M. 1991 - Chaos, fractals and nonlinear dynamics in evolution and phylogeny - TREE, 6: 333-337.
Greborgi C., Ott E., Yorke J. A. 1984 - Chaos, strange attractors, and fractal basin boundaries in nonlinear dynamics - Science, 238: 632-638.
Mandelbrot B. B. 1975 - Les objects fractals: forme, chance et dimension - Flammarion, Paris.
Fitter A. H., Stickland T. S. 1992 - Fractal characterization of root system architecture - Funct. Ecol. 6: 632-635.
Milne B. T., Turner M. G., Wiens J. H., Johnson A. R. 1992 - Interactions between the fractal geometry of landscapes and allometric herbivory - Theor. Popul. Biol. 41: 337-353.
Palmer M. W. 1992 - The coexistence of species in fractal landscapes - Am. Nat. 139: 375-397.
Krummel J. R., Gardner R. H., Sugihara G., O'Neill R. V., Coleman P. R. 1987 - Landscape patterns in a disturbed environment - Oikos, 48: 321-324.
Corona P. 1991 - Studio del'architectura della chioma arborea mediante L'analisis frattale - L'Italia Forestale e Montana, 4: 291-308.
Zeide B. 1990 - Fractal analysis of crown structure (W: Proc. sessions "Mensuration, growth and yield", IUFRO, Red. H. E. Burkhart) - School of Forestry and Wildlife Resources, Virginia Politechnic Institute and State University Blacksburg, Virginia, 24061-0324, U.S.A., 232-241.
Wiadomości Ekologiczne
Turner M. G. 1987 - Spatial simulation of landscape changes in Georgia: A comparison of 3 transition models - Landsc. Ecol. 1: 29-36.
Shorocks B., Marsters J., Ward L, Evennett P. J. 1991 - The fractal dimension of lichenes and the distribution of arthropod body lengths - Funct. Ecol. 5: 457-460.
Falconer K. J. 1990 - Fractal geometry: Mathematical foundations and applications - Willey and Sons Ltd., London.
Loehle C. 1983 - The fractal dimension and ecology - Speculat. Sci. Technol. 6: 131-142.
Burrough P. A. 1981 - Fractal dimension of landscapes and other environmental data - Nature, 294: 240-242.
Vedyushkin M. A. 1994 - Fractal properties of forest spatial structure - Vegetatio, 113: 65-70.
Zeide B. 1991 - Fractal geometry in forestry applications - For. Ecol. Manage. 46: 179-188.
Frontier S. 1987 - Applications of fractal theory to ecology (W: Developments in numerical ecology. Red. P. Legendre, L. Legendre) - Springer-Verlag, Berlin, Heidelberg, New York, 335-378.
West B. J., Goldberg A. L. 1987 - Physiology in fractal dimensions - Am. Sci. 75: 354-356.
Walat A. 1987 - Fraktale - Instytut Kształcenia Nauczycieli im. W. Spasowskiego, Warszawa.
Bassendorf M. H. 1987 - Stochastic and fractal analysis of fracture trajectories - Int. J. Engng. Sci. 25: 667-672.
Keipes M., Ries F., Dicato M. 1993 - On the British coastline and the interest of fractals in medicine - Biomed. Pharmath. 47: 409-415.
Loehle C., Wein G. 1994 - Landscape habitat diversity: a multiscale information theory approach - Ecol. Model. 73: 311-329.
With K. A. 1994 - Ontogenetic shifts in low grasshoppers interact with landscape structure: an analysis of movement patterns - Funct. Ecol. 8: 477-485.
Yfantis E. A., Flatman G. T., Englund E. J. 1988 - Simulation of geological surfaces using fractals - Math. Geol. 20: 667-672.
Hauge A. 1993 - Chaos and fractals: Are these concepts of interest to medical science? - Tidsskr. Nor. Laegeforen. 113: 3678-3686.
Long A. C. 1994 - Leonardo da Vinci's rule and fractal complexity in dichotomous trees - J. Theor. Biol. 167: 107-113.
Mandelbrot B. B. 1986 - Fractals and the rebirth of iteration theory (W: The beauty of fractals. Red. H.-O. Peitgen, P. H. Richter) - Springer-Verlag, Berlin, Heidelberg, New York, 151-160.
Peitgen H.-O., Richter P. H. 1986 - The beauty of fractals - Springer-Verlag, Berlin, Heidelberg, New York.
Prusinkiewicz P., Lindenmayer A. 1990 - The algorithmic beauty of plants - Springer-Verlag, Berlin, Heidelberg, New York.
Peitgen H.-O., Soupe D. 1988 - The science of fractal images - Springer-Verlag, Berlin, Heidelberg, New York.
Ciesielski K., Pogoda Z. 1989 - Złamany wymiar - Wiedza i Życie, 11-12: 60-68.
Jeffries M. 1993 - Invertebrate colonization of artificial pondweeds of differing fractal dimension - Oikos, 67: 142-148.
Pennycuick C. J., Kline N. C. 1986 - Units of measurement for fractal extent, applied to the coastal distribution of bald eagle nests in the Aleutian Islands, Alaska - Oecologia (Berk), 68: 254-258.
Taylor C. C., Taylor S. J. 1991 - Estimating the dimension of a fractal - J. R. Statist. Soc. B, 53: 353-364.
Carr J. R., Benzer W. B. 1991 - On the practice of estimating fractal dimension - Math. Geol. 23: 945-958.
Rex K. D., Malanson G. P. 1990 - The fractal shape of riparian forest patches - Landsc. Ecol. 4: 249-258.
Loehle C. 1990 - Home range: A fractal approach - Landsc. Ecol. 5: 39-52.
Burrough P. A. 1983a - Multiscale sources of spatial variation in soil. I. The application of fractal concepts to nested levels of soil variation - J. Soil Sci. 34: 577-597.
Burrough P. A. 1985 - Faces, facsimiles and facts: fractal models of geophisical phenomena (W: Science and untercertainty. Red. S. Nash) - IBM UK Ltd, Science Reviews Ltd.
Palmer M. W. 1988 - Fractal geometry: a tool for describing spatial pattern of plant communities - Vegetatio, 75: 91-102.
Milne B. T. 1991 - Lessons from applying fractal models to landscape patterns (W: Quantitative methods in landscape ecology. Red. M. G. Turner, R. H. Gardner) - Springer-Verlag, Berlin, Heidelberg, New York, 199-235.
Dicke M., Burrough P. A. 1988 - Using fractal dimensions for characterizing tortuosity of animal trails - Physiol. Entomol. 13: 393-398.
Frontier S. 1993 - Species diversity as a fractal property of biomass (W: Fractal'93 Conference) - Elsevier, Kingston.
Gunnarsson B. 1992 - Fractal dimension of plants and body size distribution of plants and body size distribution in spiders - Funct. Ecol. 6: 636-641.
Scheuring I., Riedi R. R. 1994 - Application of multifractals to the analysis of vegetation pattern - J. Veget. Sci. 5: 489-496.
Feder J. 1988 - Fractals - Plenum Press, New York & London.
Burrough P. A. 1983b - Multiscale sources of spatial variation in soil. II. A non-Brownian fractal model and its application in soil survey - J. Soil Sci. 34: 599-620.
Haslett J. R. 1994 - Community structure and the fractal dimensions of mountain habitats - J. Theor. Biol. 167: 407-411.
Pennycuick C. J. 1992 - Newton rules biology - Oxford University Press.
Pastor J., Broschart M. 1990 - The spatial pattern of a northern conifer-hardwood landscape - Landsc. Ecol. 4: 55-68.
Burlando B. 1990 - The fractal dimension of taxonomic systems - J. Theor. Biol. 146: 99-114.
Lovejoy S. 1982 - Area-perimeter relationship for rain and cloud areas - Science, 216: 185-187.
Prusinkiewicz P., Hanan J. 1989 - Lindenmayer systems, fractals, and plants - Lect. Notes Biomath. 79: 1-120.
Voss R. F. 1988 - Fractals in nature: From characterization to simulation (W: The science of fractal images. Red. H.-O. Peitgen, D. Soupe) - Springer-Verlag, Berlin, Heidelberg, New York, 21-70.
Armstrong A. C. 1986 - On the fractal dimensions of some transient soil properties - J. Soil Sci. 37: 641-652.
Kudrewicz J. 1993 - Fraktale i chaos - Wydawnictwa Naukowo-Techniczne, Warszawa.
Burlando B. 1993 - The fractal geometry of evolution - J. Theor. Biol. 163: 161-172.
Jeffrey H. J. 1992 - Fractals and genetics in the future - Spec. Sci. Technol. 15: 311-318.
Gunnarsson B. 1993 - Spiders thrive in a fractal world - Fauna Flora (Stokh.), 88: 30-35.
Morse D. R., Lawton J. H., Dodson M. M., Williamson M. H. 1985 - Fractal dimension of vegetation and the distribution of arthropod body lengths - Nature, 314: 731-733.
De Cola L. 1989 - Fractal analysis of classified landsat scene - Photogr. Eng. Remote Sens. 55: 601-610.
Opis:
Streszczenie w języku angielskim
Bibliografia na stronach 175-178
Abstract in English
Bibliographical references (pages 175-178)
Strony 163-178 : ilustracje ; 24 cm
Pages 163-178 : illustrations ; 24 cm
Dostawca treści:
RCIN - Repozytorium Cyfrowe Instytutów Naukowych
Książka
Tytuł:
Fractal dimensions of cave for exemplary gypsum cave-mazes of Western Ukraine
Autorzy:
Andreychouk, V.
Błachowicz, T.
Domino, K.
Tematy:
fractals
gypsum caves
speleology
karst
Ukraine
Pokaż więcej
Wydawca:
Stowarzyszenie Geomorfologów Polskich
Powiązania:
https://bibliotekanauki.pl/articles/294468.pdf  Link otwiera się w nowym oknie
Opis:
Gypsum labyrinthine caves are characterized by a complex spatial structure, which can be treated as fractals and can be studied using appropriate mathematical tools. Capacitance and correlation fractal dimensions of largest gypsum caves of the Western Ukraine (as well as the World’s largest ones) were calculated. The results were used to predict findings of new, undiscovered cave mazes parts.
Dostawca treści:
Biblioteka Nauki
Artykuł
Tytuł:
On a visualization of the convergence of the boundary of generalized Mandelbrot set to (n-1)-sphere
Autorzy:
Katunin, A.
Fedio, K.
Tematy:
generalized Mandelbrot set
fractals
convergence
generalized sphere
Pokaż więcej
Wydawca:
Politechnika Częstochowska. Wydawnictwo Politechniki Częstochowskiej
Powiązania:
https://bibliotekanauki.pl/articles/122318.pdf  Link otwiera się w nowym oknie
Opis:
In this article we analyze the generalized Mandelbrot set in higher-order hypercomplex number spaces following both the Cayley-Dickson construction algebraic spaces and the spaces defined by Clifford algebras. The particular case of the generalized 3D quasi-Mandelbrot set was also considered. In particular, we investigated the increase of power of the iterated variable and proved that when this power tends to infinity, the Mandelbrot set is convergent to the unit circle. The same is true for the generalized Mandelbrot sets in higher-dimensional hypercomplex number spaces, i.e. when the power of iterated variable tends to infinity, the generalized Mandelbrot set is convergent to the unit (n-1)- sphere. The results of our investigation were visualized for the generalized Mandelbrot set in a complex number space and the generalized quasi-Mandelbrot set in a 3D Euclidean space.
Dostawca treści:
Biblioteka Nauki
Artykuł
Tytuł:
On the symmetry of bioctonionic Julia sets
Autorzy:
Katunin, A.
Tematy:
Julia sets
hypercomplex fractals
bioctonions
hypercomplex algebra
Pokaż więcej
Wydawca:
Politechnika Częstochowska. Wydawnictwo Politechniki Częstochowskiej
Powiązania:
https://bibliotekanauki.pl/articles/122886.pdf  Link otwiera się w nowym oknie
Opis:
The hypercomplex fractals obtained from generalizations of J- and M-sets, apart from their visual aesthetics, play an important role in the mathematical description in various fields of physics. The generalizations of J- and M-sets to the four-dimensional Euclidean space are well known and well described. However, very few studies were done for the higher-dimensional generalizations. The paper discusses the J-sets generalization to the hypercomplex algebra of bioctonions and completes the previous studies in this domain. The symmetry properties were studied for quadratic mapping of the bioctonionic J-sets. The discussion of limitations of the further generalizations of J-sets to higher hypercomplex spaces was also provided.
Dostawca treści:
Biblioteka Nauki
Artykuł
Tytuł:
Wymiar fraktalny prawdy i kłamstwa w sztuce fly-by Alfonsa Vallejo. Od Derridy i Levinasa do teorii samopodobieństwa jako metafory egzystencji
Autorzy:
Szejko, Natalia
Tematy:
fractals
Alfonso Vallejo
theory of self-similarity
Pokaż więcej
Wydawca:
Uniwersytet Przyrodniczo-Humanistyczny w Siedlcach
Powiązania:
https://bibliotekanauki.pl/articles/1826312.pdf  Link otwiera się w nowym oknie
Opis:
Theatre of Alfonso Vallejo presents complex psychic processes and therefore is barely realistic, on the contrary, it is based upon surrealistic visions adequate to diversity of human being. Although it seems chaotic, this chaos re-sembles network of infinite connections that produce, as a consequence, infinite number of questions and possible answers. To interpret the complexity of Val-lejo's dramas we use theory of fractals and self-similarity in play Fly-by.
Dostawca treści:
Biblioteka Nauki
Artykuł
Tytuł:
Monitoring and Biochemical Treatment of Wastewater
Autorzy:
Dychko, Alina
Remez, Natalya
Kyselov, Volodymyr
Kraychuk, Serhii
Ostapchuk, Nataliia
Kniazevych, Anna
Tematy:
biochemical wastewater treatment
biogas
fractals
monitoring
reliability
Pokaż więcej
Wydawca:
Polskie Towarzystwo Inżynierii Ekologicznej
Powiązania:
https://bibliotekanauki.pl/articles/123219.pdf  Link otwiera się w nowym oknie
Opis:
The present paper provides the methodology for the environmental monitoring of natural and engineering wastewater systems, which involves the determination of the dichotomous fractal structure of the measuring network, the boundaries of the range and the density of pollution on the Peano and Koch curves, based on the data of the measuring network and the corresponding interpolation and smoothing algorithms, as well as determination of the dynamics of the pollution range using the Bayesian theorem. On the basis of the theory of fractals and the theory of sets, the developed algorithms for monitoring allow determining the structure of the measuring network taking into account the features of the controlled range and the sets of fractal isolines of any configuration with a given accuracy of reflection, which allows predicting the change in the composition of the effluent that comes to the reservoirs from the landscapes and improving the functioning of the equipment and environmental safety of water in general. The established dependence of biogas productivity on the different methods for destruction of the active sludge microorganisms allows determining that the maximum output of biogas occurs when applying the chemical destruction of part of the sludge.
Dostawca treści:
Biblioteka Nauki
Artykuł
Wyświetlanie 1-10 z 40

Ta witryna wykorzystuje pliki cookies do przechowywania informacji na Twoim komputerze. Pliki cookies stosujemy w celu świadczenia usług na najwyższym poziomie, w tym w sposób dostosowany do indywidualnych potrzeb. Korzystanie z witryny bez zmiany ustawień dotyczących cookies oznacza, że będą one zamieszczane w Twoim komputerze. W każdym momencie możesz dokonać zmiany ustawień dotyczących cookies