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1. Complex Systems and Society : Modeling and Simulation
by Nicola Bellomo, Giulia Ajmone Marsan, Andrea Tosin
出版情報: New York, NY : Springer New York : Imprint: Springer, 2013
シリーズ名: SpringerBriefs in Mathematics ;
オンライン: http://dx.doi.org/10.1007/978-1-4614-7242-1
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1. The Role of Individual Behaviors in Socio-Economic Sciences
2. Mathematical Tools for Modeling Social Complex Systems
3. Modeling Cooperation and Competition in Socio-Economic Systems
4. Welfare Policy: Applications and Simulations
5. Forward Look at Research Perspectives
References
1. The Role of Individual Behaviors in Socio-Economic Sciences
2. Mathematical Tools for Modeling Social Complex Systems
3. Modeling Cooperation and Competition in Socio-Economic Systems
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2. Multiscale Modeling of Pedestrian Dynamics
by Emiliano Cristiani, Benedetto Piccoli, Andrea Tosin
出版情報: Cham : Springer International Publishing : Imprint: Springer, 2014
シリーズ名: MS&A, Modeling, Simulation and Applications ; 12
オンライン: http://dx.doi.org/10.1007/978-3-319-06620-2
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1 An Introduction to the Modeling of Crowd Dynamics
2 Problems and Simulations
3 Psychological Insights
4 An Overview of the Modeling of Crowd Dynamics
5 Multiscale Modeling by Time-Evolving Measures
6 Basic Theory of Measure-Based Models
7 Evolution in Measure Spaces with Wasserstein Distance
8 Generalizations of the Multiscale Approach
9 Appendices: A Basics of Measure and Probability Theory; B Pseudo-Code for the Multiscale Algorithm
1 An Introduction to the Modeling of Crowd Dynamics
2 Problems and Simulations
3 Psychological Insights
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3. Dispersal, Individual Movement and Spatial Ecology : A Mathematical Perspective
edited by Mark A. Lewis, Philip K. Maini, Sergei V. Petrovskii
出版情報: Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 2013
シリーズ名: Lecture Notes in Mathematics ; 2071
オンライン: http://dx.doi.org/10.1007/978-3-642-35497-7
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Part I: Individual Animal Movement
1. Stochas-tic optimal foraging theory
2. Levy or not? Analysing positional data from animal movement paths
3. Beyond optimal searching: Recent developments in the modelling of animal movement patterns as Levy walks
Part II: From Individuals to Populations
4. The mathematical analysis of biological aggregation and dispersal: progress, problems and perspectives
5. Hybrid modelling of individual movement and collective behaviour
6. From individual movement rules to population level patterns: the case of central-place foragers
7. Transport and anisotropic diffusion models for movement in oriented habitats
8. Incorporating complex foraging of zooplankton in models: role of micro- and mesoscale processes in macroscale patterns
Part III: Populations, Communities and Ecosystems
9. Life on the move: modeling the effects of climate-driven range shifts with integrodifference equations
10. Control of competitive bioinvasion
11. Destruction and diversity: effects of habitat loss on ecological communities
12. Emergence and propagation of patterns in nonlocal reaction-diffusion equations arising in the theory of speciation
13. Numerical study of pest population size at various diffusion rates
Part I: Individual Animal Movement
1. Stochas-tic optimal foraging theory
2. Levy or not? Analysing positional data from animal movement paths
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4. The Many Facets of Complexity Science : In Memory of Professor Valentin Afraimovich. 1st ed. 2021
edited by Dimitri Volchenkov
出版情報: Singapore : Springer Nature Singapore : Imprint: Springer, 2021
シリーズ名: Nonlinear Physical Science ;
オンライン: https://doi.org/10.1007/978-981-16-2853-5
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Chapter 1. Maurice Courbage: The Directional Entropy for Spatially Extended Dynamical Systems
Chapter 2. Olivier Bui, Xavier Leoncini, Detecting Regularity with Complexity Functions
Chapter 3. Raul Rechtman, Local Complexity Functions of the Ehrenfest’s wind-tree model
Chapter 4. Bastien Fernandez, Selective Chaos of Travelling Waves in Feedforward Chains of Bistable Maps
Chapter 5. Yeyin Xu, Albert C.J. Luo, On Periodic Motions in a van der Pol Oscillator Chapter 6. Jianzhe Huang, Fuhong Min , Hidden periodic motions for brushless motor with unsteady torque excitation
Chapter 7. Stefano Boccaletti, H. Bi, T. Qui, I. Bonamassa, Shuguang Guan, Chunking Rhythmic Synchronization: Bellerophon States and Quantized Clusters of Globally Coupled Phase Oscillators
Chapter 8. Shasha Zheng, Xilin Fu, Chatter Dynamics and Stability of the Impulsive van der Pol Equation
Chapter 9. Xilin Fu, Yanyan Zhang, Complex Motions in an Inclined Impact Pair With a Periodic Excitation
Chapter 10. Dmitry V. Kovalevsky, Igor L. Bashmachnikov: Nonlinear Dynamics of Deep Open-Ocean Convection: An Analytical Approach
Chapter 11. Messoud Efendiev, Vitali Vougalter: On the Necessary Conditions for Preserving the Nonnegative Cone: Mixed Diffusion
Chapter 12. Dimitri Volchenkov，Veniamin Smirnov: Multi-scale Analysis of Urban Spatial Structures acquired from OpenStreetMap
Chapter 1. Maurice Courbage: The Directional Entropy for Spatially Extended Dynamical Systems
Chapter 2. Olivier Bui, Xavier Leoncini, Detecting Regularity with Complexity Functions
Chapter 3. Raul Rechtman, Local Complexity Functions of the Ehrenfest’s wind-tree model
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5. Probabilità : Un primo corso attraverso esempi, modelli e applicazioni. 2nd ed. 2021
by Quentin Berger, Francesco Caravenna, Paolo Dai Pra
出版情報: Milano : Springer Milan : Imprint: Springer, 2021
シリーズ名: La Matematica per il 3+2 ; 127
オンライン: https://doi.org/10.1007/978-88-470-4006-9
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Nozioni preliminari
1 Spazi di probabilità discreti: teoria
2 Spazi di probabilità discreti: esempi e applicazioni
3 Variabili aleatorie discrete: teoria
4 Variabili aleatorie discrete: esempi e applicazioni
5 Spazi di probabilità e variabili aleatorie generali
6 Variabili aleatorie assolutamente continue
7 Teoremi limite
8 Applicazioni alla statistica matematica
9 Introduzione alle Catene di Markov
10 Simulazione di variabili aleatorie
Appendice
Tavola della distribuzione normale
Principali distribuzioni notevoli su R.
Nozioni preliminari
1 Spazi di probabilità discreti: teoria
2 Spazi di probabilità discreti: esempi e applicazioni
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6. Multidisciplinary Mathematical Modelling : Applications of Mathematics to the Real World. 1st ed. 2021
edited by Francesc Font, Tim G. Myers
出版情報: Cham : Springer International Publishing : Imprint: Springer, 2021
シリーズ名: ICIAM 2019 SEMA SIMAI Springer Series ; 11
オンライン: https://doi.org/10.1007/978-3-030-64272-3
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C. Penella et al., Spatiotemporal dynamics of cancer phenotypic quasispecies under targeted therapy
M. Hennessy and T. Myers, Guyer–Krumhansl heat conduction in thermoreflectance experiments
F. Font et al., A mathematical model of carbon capture by adsorption
C. Fanelli, Diffusion processes at nanoscale
V. Navas-Portella et al., Maximum likelihood estimation of power-law exponents for testing universality in complex systems
C. Penella et al., Spatiotemporal dynamics of cancer phenotypic quasispecies under targeted therapy
M. Hennessy and T. Myers, Guyer–Krumhansl heat conduction in thermoreflectance experiments
F. Font et al., A mathematical model of carbon capture by adsorption
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7. Scale : Understanding the Environment. 1st ed. 2022
by Cristian Suteanu
出版情報: Cham : Springer International Publishing : Imprint: Springer, 2022
オンライン: https://doi.org/10.1007/978-3-031-15733-2
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Chapter 1. The Meanings of Scale
Chapter 2. Scale as Size in Space
Chapter 3. Scale as Size in Time and in Space-Time
Chapter 4. Scale as Ratio in Space
Chapter 5. Scale as Ratio in Time
Chapter 6. Scale as Rank
Chapter 7. Scale, Patterns, and Fractals
Chapter 8. Scale, Symmetry, and Nonlinearity
Chapter 9. The Essence of Scale
Chapter 1. The Meanings of Scale
Chapter 2. Scale as Size in Space
Chapter 3. Scale as Size in Time and in Space-Time