Emergent nature patterns, growth and scaling in the sciences
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| Sprache: | English |
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Singapur [u.a.]
World Scientific Pr.
2001
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| 245 | 1 | 0 | |a Emergent nature |b patterns, growth and scaling in the sciences |c ed. by Miroslav M. Novak |
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Datensatz im Suchindex
| _version_ | 1804142772198834177 |
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| adam_text | IDIROSLAU IH. NOUAK SCHOOL OF MATHEMATICS, KINGSTON UNIVERSITY, UK
EDITOR EMERGENT NATURE PATTERNS, GROWTH AND SCALING IN THE SCIENCES
UNIVERSITATS3I3LIOTHEK HANNOVER TECHNISCHE INFORMAT1ONSBIBLIOTHEK WORLD
SCIENTIFIC NEW JERSEY * LONDON * SINGAPORE * HONG KONG CONTENTS PREFACE
V MODELING CEREBELLAR DYNAMICS M. G. VELARDE, V. A. MAKAROV AND R. R.
LLINAS 1 TWO AND THREE DIMENSIONAL COMPUTER SIMULATION OF CANCER GROWTH
S 1 . FLORES ASCENCIO, H. PEREZ MEANA AND M. NAKANO MIYATAKE 2 1
STRUCTURAL AND DYNAMIC COMPLEXITY OF AN ELASTIN-RELATED PEPTIDE A.
BONELLI, L. D ALESSIO, S. RUFFO AND A. M. TAMBURRO 33 CUMULATIVE
EFFECTIVE HOLDER EXPONENT BASED INDICATOR FOR REAL-TIME FETAL HEARTBEAT
ANALYSIS DURING LABOUR Z. R. STRUZIK AND W. J. VAN WIJNGAARDEN 45
FRACTAL FEATURES IN THE NONSTATIONARITY OF PHYSIOLOGICAL TIME SERIES P.
CH. IVANOV, P. BERNAOLA-GALVDN, L. A. NUNES AMARAL AND H. E. STANLEY 55
FRACTAL ANALYSIS OF AGGREGATES OF NON-UNIFORMLY SIZED PARTICLES: AN
APPLICATION TO MACAQUE MONKEY CORTICAL PYRAMIDAL NEURONS B. I. HENRY, P.
R. HOF, P. G. ROTHNIE AND S. L. WEARNE 65 SOCIAL, BIOLOGICAL AND
PHYSICAL META-MECHANISMS: A TALE OF TAILS B. J. WEST 11 TOWARDS A
UNIVERSAL LAW OF TREE MORPHOMETRY BY COMBINING FRACTAL GEOMETRY AND
STATISTICAL PHYSICS J. DUCHESNE, P. RAIMBAULT AND C. FLEURANT 93 AN
ATTEMPT TO CHARACTERIZE HEDGEROW LATTICE BY MEANS OF FRACTAL GEOMETRY B.
ROLAND 103 CONTRASTING SELF-SIMILARITY AND RANDOMNESS: SPECIES-AREA
RELATIONS IN A CALIFORNIAN SERPENTINE GRASSLAND J. L. GREEN 113
DYNAMICAL REGIMES IN THE METABOLIC CYCLE OF A HIGHER PLANT ARE
CHARACTERIZED BY DIFFERENT FRACTAL DIMENSIONS M.-T. HIITT, U. RASCHER
AND U. LIITTGE 123 APPLICATION OF THE JOINT MULTIFRACTAL THEORY TO STUDY
RELATIONSHIPS BETWEEN CROP GRAIN YIELDS, SOIL ELECTRICAL CONDUCTIVITY
AND TOPOGRAPHY A. N. KRAVCHENKO 135 A HOMOGRAPHIC-WEIBULL MODEL FOR
RARENESS T. HUILLET 143 POWER-LAWS AND SCALING IN FINANCE: EMPIRICAL
EVIDENCE AND SIMPLE MODELS J.-P. BOUCHAUD 157 FACING NON-STATIONARY
CONDITIONS WITH A NEW INDICATOR OF ENTROPY INCREASE: THE CASSANDRA
ALGORITHM P. ALLEGRINI, P. GRIGOLINI, P. HAMILTON, L. PALATELLA, G.
RAFFAELLI AND M. VIRGILIO 173 RANDOM WALK MODELS FOR TIME-FRACTIONAL
DIFFUSION F. MAINARDI, R. GORENFLO, D. MORETTI AND P. PARADISI 185
DYNAMICS OF SOLAR MAGNETIC FIELD FROM SYNOPTIC CHARTS TV. G. MAKARENKO,
L. M. KARIMOVA 197 OBSERVING EXTREME VARIABILITY IN NONLINEAR SYSTEMS K.
P. GEORGAKAKOS AND A. A. TSONIS 209 GAMMA/HADRON SEPARATION USING THE
MULTIFRACTAL SPECTRUM FROM 1/F FLUCTUATIONS IN SIMULATED EXTENSIVE AIR
SHOWERS E. FALEIRO, J. M. G. GOMEZ AND A. RELAHO 223 A LATTICE GAS MODEL
OF ELECTROCHEMICAL CELLS: MEAN-FIELD KINETIC APPROACH M.-O. BERNARD, M.
PLAPP AND J.-F. GOUYET 235 FLAME FRONT INSTABILITIES AND DEVELOPMENT OF
FRACTAL FLAMES V. BYCHKOV 247 FRACTAL FUNCTIONS USING CONTRACTION METHOD
IN PROBABILISTIC METRIC SPACES J. KOLUMBDN AND A. SODS 255 GROWTH
DYNAMICS OF ROTATING DLA-CLUSTERS A. LOSKUTOV, D. ANDRIEVSKY, V. IVANOV
AND A. RYABOV 263 XI THE PRESENCE OF THE SELF-SIMILARITY IN
ARCHITECTURE: SOME EXAMPLES N. SALA 273 AN APPROACH TO RAY TRACING
AFFINE IFS FRACTALS T. MARTYN 283 MODELING AND APPROXIMATION OF FRACTAL
SURFACES WITH PROJECTED IFS ATTRACTORS E. GUERIN, E. TOSAN AND A.
BASKURT 293 RESCALED RANGE ANALYSIS OF THE FREQUENCY OF OCCURRENCE OF
MODERATE-STRONG EARTHQUAKES IN THE MEDITERRANEAN AREA Y XU AND P. W.
BURTON 305 LOCALIZED PRINCIPAL COMPONENTS A. SAUCIER 315 CLUSTER
FORMATION AND CLUSTER SPLITTING IN A SYSTEM OF GLOBALLY COUPLED MAPS O.
POPOVYCH, YU. MAISTRENKO AND E. MOSEKILDE 325 THE HIERARCHY STRUCTURES
OF THE JULIA SETS S. S. LIAW 335 SOME NEW FEATURES OF INTERFACE
ROUGHENING DYNAMICS IN PAPER WETTING, BURNING, AND RUPTURING EXPERIMENTS
A. S. BALANKIN AND D. MORALES MATAMOROS 345 SIDEBRANCHING IN THE
NONLINEAR ZONE: A SELF-SIMILAR REGION IN DENDRITIC CRYSTAL GROWTH R.
GONZDLEZ-CINCA 357 SCALING LAWS AND FREQUENCY DECOMPOSITION FROM WAVELET
TRANSFORM MAXIMA LINES AND RIDGES M. HAASE, J. WIDJAJAKUSUMA AND R.
BADER 365 RANDOM WAVELET SERIES: THEORY AND APPLICATIONS J.-M. AUBRY AND
S. JAFFARD 37 5 SELF-AFFINE FRACTAL MEASUREMENTS ON FRACTURE SURFACES OF
POLYMERS AND OPAL-GLASS E. REYES, C. GUERRERO AND M. HINOJOSA 385
SELF-AFFINE PROPERTIES ON FRACTURE SURFACES OF IONIC EXCHANGED GLASS F.
J. GARZA, M. HINOJOSA AND L CHAVEZ 393 XII CORRELATION DIMENSION OF
DISSIPATIVE CONTINUOUS DYNAMICAL SYSTEMS STOCHASTICALLY EXCITED BY
TEMPORAL INPUTS K. GOHARA AND J. NISHIKAWA 403 ANOMALOUS DIFFUSION ON A
ONE-DIMENSIONAL FRACTAL LORENTZ GAS WITH TRAPPING ATOMS V. V. UCHAIKIN
411 IS FRACTAL ESTIMATION OF A GEOMETRY WORTH FOR ACOUSTICS? P. WOLOSZYN
423 WIND VELOCITY TIME SERIES ANALYSIS A. M. TARQUIS, R. M. BENAVENTE,
A. ROMERO, J. L. GARCIA AND P. BAVEYE 425 SPATIAL LEAF AREA DISTRIBUTION
OF A FABA BEAN CANOPY A. M. TARQUIS, V. MENDEZ, C. H. DIAZ-AMBRONA, M.
RUIZ-RAMOS AND I. MINGUEZ 427 POPULATION CHANGE OF ARTIFICIAL LIFE
CONFORMING TO A PROPAGATING RULE * GENERATION OVERLAPPING AND FRACTAL
STRUCTURE CHANGE K. KAMIJO AND M. YONEYAMA 429 DO THE MESOAMERICAN
ARTISTIC AND ARCHITECTURAL WORKS HAVE FRACTAL DIMENSION? G.
BURKLE-ELIZONDO AND R. D. VALDEZ-CEPEDA 431 DOES RANDOMNESS IN
MULTINOMIAL MEASURES IMPLY NEGATIVE DIMENSIONS? W.-X. ZHOU AND Z.-H. YU
433 SHAPE PREDICTABLE IFS REPRESENTATIONS L. M. KOCIC AND A. C.
SIMONCELLI 435 USE OF FRACTALS TO CAPTURE AND ANALYSE BIODIVERSITY IN
PLANT MORPHOLOGY A. BARI, A. MARTIN, D. BARRANCO, J. L.
GONZALEZ-ANDUJAR, G. AYAD AND S. PADULOSI 431 THE NATURE OF THE GRAY
TONES DISTRIBUTION IN SOIL IMAGES A. M. TARQUIS, A. SAA, D. GIMENEZ, R.
PROTZ, M. C. DIAZ, CH. HONTORIA AND J. M. GASCO 439 ON THE FRACTALITY OF
MONTHLY MINIMUM TEMPERATURE R. D. VALDEZ-CEPEDA, D. HERNANDEZ-RAMIREZ,
B. E. MENDOZA-ORTEGA, J. F. VALDES-GALICIA AND D. MARAVILLA 441 AUTHOR
INDEX 443
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| spelling | Emergent nature patterns, growth and scaling in the sciences ed. by Miroslav M. Novak Singapur [u.a.] World Scientific Pr. 2001 XII, 444 S. Ill., graph. Darst. txt rdacontent n rdamedia nc rdacarrier 1\p (DE-588)1071861417 Konferenzschrift gnd-content Novak, Miroslav M. edt GBV Datenaustausch application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=020187306&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis 1\p cgwrk 20201028 DE-101 https://d-nb.info/provenance/plan#cgwrk |
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| subject_GND | (DE-588)1071861417 |
| title | Emergent nature patterns, growth and scaling in the sciences |
| title_auth | Emergent nature patterns, growth and scaling in the sciences |
| title_exact_search | Emergent nature patterns, growth and scaling in the sciences |
| title_full | Emergent nature patterns, growth and scaling in the sciences ed. by Miroslav M. Novak |
| title_fullStr | Emergent nature patterns, growth and scaling in the sciences ed. by Miroslav M. Novak |
| title_full_unstemmed | Emergent nature patterns, growth and scaling in the sciences ed. by Miroslav M. Novak |
| title_short | Emergent nature |
| title_sort | emergent nature patterns growth and scaling in the sciences |
| title_sub | patterns, growth and scaling in the sciences |
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