The input from Quantum Field Theory
The Greek heritage in mathematics
The golden period of the Hindus and the Arabs in mathematics
European mathematics in the Renaissance
Mathematics and the scientific revolution
The tools of calculus are developed and consolidated
Abstract mathematical structures emerges
Fundamental mathematical research
Mathematics in the physical sciences
Mathematics in the life sciences
Matrices, Vectors and their Basic Operations
Curves in Euclidean Plane and Euclidean Space
Tensor Fields and Differential Forms
Convergence of sequences, continuity of maps, general topology
Connectedness and homotopy theory
Analytic Functions of One Complex Variable
Analytic Functions of Several Complex Variables
Germs of Holomorphic Functions
Complex manifolds and analytic varieties
Vector Fields and Differential Forms
Chern Classes of Complex Vector Bundles
Complete Intersections and Local Complete Intersections
de Rham and Dolbeault Theorems
Function Spaces and Some Examples
Basic Concepts in Functional Analysis
Stable Algorithms and Stable Problems
Application to Numerical Solution of Linear Systems
Ising Model and Monodromy Preserving Deformation
Soliton Equations and Vertex Operators
Conformal Coinvariants and Vertex Operators
The Birth of First Order Logic
Gödel’s First Incompleteness Theorem
Computability and Unsolvability
Semantics of Intuitionistic Logic
Intuitionistic (Heyting) Arithmetic, HA
Recursive and Recursively Enumerable Sets
Scaling, hierarchies and formal derivations
Stabilities and instabilities of macroscopic solutions
Hamiltonian Systems and Symplectic Geometry
Local Spectral Statistics of Quantum Systems with Completely Integrable Classical Limit
Spectral Statistics of Quantum Systems with Chaotic Classical Limit
The Morphology of High Energy Eigenstates and Quantum Unique Ergodicity
Units and Variables: The Basic Nature of the Problem
The Pessimistic Way (The Curse of Dimensionality)
Modeling the Cell Membrane and Ion Channels
The Minimal Ca2+ Signal Generating System
Ca2+ Carries Information via Diffusion
The Relationship between Molecular Geometry and Ca2+ Sensitivity
The Passive Properties of Biological Membranes
The Repertoire of Ionic Channels
Excitable Cells as Dynamical Systems
Modeling of the Cardiac Pumping Mechanism
Electrical Circuit Model of the Vascular System
Circulatory System Organization and Physiology
Connections to Other Physiological Systems
Clinical Issues Related to Cardiovascular System Function
Cardiovascular System and Hemodynamics
Examples of Hemodynamic Modeling
How did Mathematical Models come to be used in Hematopoiesis?
Hematopoiesis as a Control System: Feeback Loops, Robustness and Flexibility
Hematopoiesis as an Ecosystem: Cell Division, Mutations, Migration, Survival and Death
Respiratory physiology: key concepts and important clinical issues
Postural Adjustments and Stability
Mechanisms of Postural Stability
Mechanisms of Pattern Formation in Development
Gradient-Based Patterning as a Paradigm
Sequences of Stochastic Quantities
From Stochastic Models to Statistical Inference
Classical Statistical Inference
Bayesian Statistical Inference
Types of Uncertainty and Data Quality
Introduction: Chance Mechanisms
The First Steps Towards a Theory of Probability
The Axiomatization of Probability Theory
Probability and Statistics in Life Support Systems
The distribution function of a random variable.
Classification of random variables.
Some special discrete probability distributions.
Some special continuous probability distributions.
Location characteristics of a real-valued random variable.
Dispersion characteristics of a real-valued random variable.
Independence of Random Variables
Random Variables in Statistics
The moments and the characteristic function of a random variable.
Introduction and Preliminaries
Important Concepts and Methods
A Property of the Solution of a Stochastic Differential Equation
Ergodic Theory for Stationary Processes
Processes with Independent Increments
Stochastic Differential Equation
Non Uniform Random Variate Generation
A Tutorial on Mathematical Finance without Formula
Probability and philosophical foundations
Statistical populations and samples
Sampling from the normal distribution
Confidence statements and statistical tests
Parametric and Nonparametric Inference
Classical Statistical Inference
Errors of the First and the Second Kind
The Power Function, the Power and the Significance Level of the Test
Imprecise numbers and characterizing functions
Construction of characterizing functions
Multivariate data, imprecise vectors, and combination of imprecise samples
Generalized inference procedures for imprecise samples
The Future of Applied Statistics
Correlation Between Two Random Variables (Simple Correlation)
Introduction: Quality Control and Statistical Quality Control
Inspection and Prevention in Quality Control
Decision Making and its Statistical Tools in Quality Control
Statistical Lot Inspection Schemes
How to measure the information obtained in an experiment modeled linearly
The design of experiments with uncorrelated observations and non-restricted replications
Optimal design in linear models under a given covariance structure
Basic Principles of Mathematical Modeling
Mathematical Models in Water Sciences
Mathematical Models of Atmosphere and Climate
Mathematical Models in Energy Sciences
Mathematical Models in Food and Agricultural Sciences
Mathematical Models in Biological, Health, and Medical Sciences
Mathematical Models in Human Social Relations and Global Biosphere Processes
Physical and mathematical models
Fundamental and applied models
Using computers in mathematical modeling
Mathematical methods in experimental studies
Computational experiment in science and technology
Types of computational experiment: an example
Constructing mathematical models
Previous study of mathematical models
Mathematical Models in Hydrodynamics
Mathematical Models of Flows in Rivers, Lakes, and Coastal Waters
Mathematical Models of Circulation in Oceans and Seas
Mathematical Models of Water Waves
Mathematical Models for Water Resources Management
Mathematical Modeling of Oceanic and Marine General Circulation
Solvability of Problems of the Ocean and Sea Dynamics
Alternative and Generalized Models of the General Circulation in Oceans and Seas
Mathematical modeling in water resources planning
Water resources management in the face of climatic/ hydrological uncertainties
Mathematical model for regional transport and transformations of gaseous pollutants and aerosols
Equation system used in the hydrodynamic atmospheric models
Hydrodynamical Modeling of large-scale weather-producing mechanisms
Atmospheric models based on the primitive hydrodynamic equations
Application of hydrodynamical models to forecasting of local weather patterns
Mathematical model for global transport of persistent organic pollutants in the Northern Hemisphere
Classification of Agricultural Models
Typical Theoretical Models in Agriculture
Balance models of calculation of the irrigation regime and crops productivity.
Simulation of water and salts transport in unsaturated-saturated soils.
Static models: empirical-statistical approach
Dynamical models: An approach oriented to process account
Deterministic models of energy and mass exchange for plant environment
Models and decision making in agriculture
Mathematical models of optimization and allocation of sown areas
Mathematical models of fertilization optimization
Complex optimization of resource allocation in crop growing
Economic-mathematical models of optimization of structure of herds and flocks
Economic-mathematical models of optimization of rations of cattle feeding
Economic-mathematical models of optimization of combination of several branches in a farm
Economic efficiency of precision agriculture farm application
Specificity of mathematical modeling of living systems
Basic models in mathematical biophysics
Oscillations and rhythms in biological systems
Space-time self-organization of biological systems
Construction of Mathematical Population Models and the Main Tasks of Their Study
Deterministic Models of Population Genetics
Stochastic Models of Population Genetics
Mathematical Models of Biological Populations and Communities
Empirical principles of determination of insurance premiums.
Optimization and operations research: history and organizations
Optimization and operations research: impact and excellence
Operations research: scientific decision-making and the role of modeling
Optimization: the mathematical theory of models and algorithms
Optimization and computers: complexity and efficiency
Operations research and information systems: the implementation issue
Operations research and decision support systems: a case study
Selected WWW sites related to optimization and operations research
Discrete Optimization and Integer Programming
Implementation Aspects: Efficiency and Productivity
Seminal Development-Discrete Optimization
Infinite-Dimensional Optimization Problems
Necessary Optimality Conditions
Value Function and Bellman’s Principle
Optimization Problems Governed by Distributed Processes
Foundations of Non-cooperative Game Theory
Evolution and Learning in Games
Equivalencies in Atomless Economies
Biological Contexts: A Static Approach
Biological Contexts: A Dynamic Approach
Problem Definition and Examples
Finite Horizon Decision Problems
Infinite Horizon Markov Decision Problems
Mean-Variance Portfolio Selection
Portfolio Selection in Discrete Time
Decision Making Under Uncertainty
Graphical Representation of Decision Problems
Decision Behavior: Are Lottery Tasks and Quasi-Realistic Tasks Comparable?
An Outline of the Decision Process in Quasi-Realistic Risky Decision Tasks
Fishburn’s Measures of Pure Risk
Fishburn’s Measures of Speculative Risk
Introduction: Mathematics and Civilization
Mathematics and Civilization: Case Studies
The beginnings: invention of script, numbers, and metrological systems
Mathematical Texts: education and mathematical practices
Beyond the School: Mathematics in Daily Life, Literature and Art
Egyptian And Mesopotamian Mathematics in the Graeco-Roman Periods
The beginnings (seventh to sixteenth century)
Textbooks of Commercial arithmetic
The construction of a learned tradition
Three Visions of Geometry in the late Nineteenth Century
Creating a Theory of Geometric Topology
The middle ages and the renaissance
Early Methods of Solution- Linear Differential Equations
Newton’s Second Law as a Differential Equation- The Method of Perturbations
The Vibrating String- Partial Differential Equations
The Vibrating String-Trigonometric Series
Potential Theory- Laplace’s equation
The Parsimonious Universe- Calculus of Variations
Electrostatics- Poisson’s equation
Fourier on Heat Conduction and Fourier Series
Orthogonal Functions and Curvilinear Coordinates
Sturm-Liouville Theory- The Qualitative Theory
Continuum Mechanics- Elasticity
Hydrodynamics- The Navier-Stokes Equation
Electromagnetism- Maxwell’s Equations
Quantum Mechanics- The Schrodinger Equation
Distributions- Generalized Solutions of Differential Equations
The qualitative theory of dynamical systems
Some recent extensions and applications of dynamical systems
The beginning of OR in Britain: The use of radar in anti-aircraft warfare
OR’s move to the US military: The mobilisation of civilian scientists
ASWORG: Philip Morse’s OR group
The Applied Mathematics Panel: OR training courses during Word War II
Game theory: The significance of John von Neumann
The origin of linear programming: Logistic planning in the Army Air Force
Mathematical programming in academia: ONR project and game theory
Operations research in academia: Societies, journals, and conferences
Operations research and linear programming outside academia: some examples
The role of mathematical programming and game theory in OR: Disputes
The History of Mathematical Proof
The Golden Age of the Nineteenth Century
The Incredible Successive Enlargements of the Notions of Space and Of Point
Studying Subspaces: Classification, Measuring Them, Optimality
Some Geometric Spaces Which Are Surprising Extremely Rich Crossroads
Groups and Geometry: A Journey There And Back
Information Granularity and Granular Computing
Formal Approaches to Information Granulation: An Overview and Generalizations
A Design of Information Granules
Information granularity in signal representation and processing
History of Mathematics Education in Brazil: The Republican Period
The Role of Mathematics in the Italian Educational System
Mathematics in Primary School and the Training of the Teachers
Main features of Italian mathematical instruction
Contributions of the Development of Algebraic Notation
Early Development of Logarithms: Independent Invention
The Pioneer Period in the Introduction of History in Mathematics Education
International Cooperation in the Studies on the Use of History in Mathematics Education
History of Mathematics in Mathematics Education: Why, How, for Whom, When?
End of the 1970's: a Therapy against Dogmatism
Since 1980: other Types of Panacea for the History of Mathematics
Contribution of an Epistemological History to Teaching
History for a Cultural Approach of Mathematics
The History of Mathematics as an Instrument of a Pluridisciplinary Approach
The Introduction of a Historical Perspective into Mathematics Teaching
Combination of the discretization and solution process
Analytical methods for problems of mathematical physics
Fundamentals of the Potential Theory
Application of the Potential Theory to the Classical Problems of Mathematical Physics
The method of eigenfunctions for some problems of the theory of electromagnetism
The method of eigenfunctions for the heat conductivity problem
The method of eigenfunctions for problems of the oscillation theory
The application of integral transforms to problems of the oscillation theory
The application of integral transforms to heat conductivity problems
The application of integral transforms in the theory of neutron slow-down and diffusion
The application of integral transforms to problems of hydrodynamics
The application of integral transforms in the elasticity theory
The application of integral transforms in the coagulation kinetics
Brief instructions for the application of integral transforms
The solution of systems of linear equations
The solution of nonlinear equations and systems
Interpolation and approximation of functions
Two-sided methods and interval analysis
Numerical methods for ordinary differential equations
Other one-dimensional boundary problems
Higher order elements in one dimension
Two or Three-dimensional Elliptic Problems
Two-dimensional Lagrange Elements
Advection equation and method of characteristics.
Finite volumes for linear hyperbolic systems.
Degenerate Kernels. Projection and Collocation Methods
Iterative methods for linear and nonlinear integral equations
Numerical Algorithms for Solving Inverse and Ill-Posed Problems
Two-dimensional electrostatics problems
Three-dimensional electrostatics problems
Two-dimensional magnetostatics problems
Three-dimensional magnetostatics problems
Basic aspects of continuum mechanics
The three-dimensional linearized elasticity
A Brief Description of the Solutions
Numerical Schemes for 1-D Problems
Phenomenology and Quasi-chemical representation of the Boltzmann equation
Methods of reduced description
MHD model of solar wind flow around the magnetosphere
Mathematical statement of the flow problem: Basic equations
Climate, Climatic Variability and Climate Changes
Atmosphere & Ocean Circulation Models
Numerical Modeling of Climatic Variability and Climate Changes
Models of Global Dynamics by Club of Rome
The Problem of the Earth's Biosphere Stability
Global Models of Biosphere Dynamics
Problems of Biosphere Dynamics Prediction
Numerical Simulation and Experimental Models of the Biosphere
Biometric Data Collection and Analysis
Clinical Trials and Case Control Studies
Longitudinal Studies and Time Series
Linear Regression, Generalized Linear Models, Exponential Family and Logistic Regression
Simple Linear Regression model
Diagnostics and Remedial Measures
Multiple Linear Regression Model
A Corner Stone: the Exponential Family of Distributions
Inference for a Single Proportion
Analysis of 2 × 2 Contingency Tables
Analysis of R x C Contingency Tables
Basic concepts of survival analysis
The Kaplan-Meier Method and the Log-rank Test
The Cox proportional hazards model
Evaluating the proportional hazards assumption
Extension of the Cox Proportional Hazards Model for Time-dependent Variables
Some Models for Continuous Data
Computer Language and Systems Past, Present and Future
Changing Views of Statistical Computing
Statistical Computing in the Larger Context of Scientific Computing
Directions for Future Development
Chapters Included Under This Theme
Graphs for models involving two or more variables
Graphs for models involving several covariates
Graphs for modelling data developing in time or space
Resampling and Monte Carlo methods
Numerical optimization and integration
Advances in Routines Used for Statistical Computation
Languages and Systems for Statistical Computing
Key Ideas for Statistical Systems
Desiderata for Statistical Systems
Gaussian Random Process Models
Biostatistical Research Strategies
Statistical Models and Methods
The dependent happening relation
Applications of Biostatistics to Toxicology
Design and analysis of experiments
Modeling Individual Tree Characteristics
Simple Stories but Challenging Concerns
Ecological Sampling and Statistical Inference
Biodiversity Measurement and Comparison
Environmental Data and Cost-Effective Acquisition
Landscape Ecology and Multi-Scale Assessment
Echelon Analysis for Multispectral Environmental Change Detection
Statistics as an Instrument to Deal with Environmental and Ecological Crisis
Defining and Measuring Ecological diversity
Statistical Inference on Diversity
Parameter Estimation for a Multivariate Normal Population
Tests of Hypotheses for Mean Vectors and Covariance Matrices
Design Considerations in Water-Quality Monitoring Networks
The Concept of Stochastic Modelling
SM Metaphors and Reality Levels
Spatiotemporal Random Field Models
Mathematical Forms of Natural Laws Considered in SM Applications
SM in Genetic Research, Carcinogenesis and Toxicokinetics applications
The Importance of Physical Geometry and Space/Time Scales
Knowledge Integration and the Epistemic Approach to Space/time
Decision Making, Geographical Information Systems, and Sampling Design
Population Indicator Functions
Risk Assessment and Environmental Exposure-Health Effect Associations
Setting Environmental Standards
The Global Atmospheric Gases Experiment
Nitrous Oxide Levels at Mace Head
Why Do We Resort to Mathematical Modeling of Life Support Systems?
What Kinds of Life Support Systems Can Be Described by Mathematical Models?
How Is Mathematical Modeling Done?
Understanding Uncertainty Accompanying Mathematical Models
The mathematical concept of dynamical system
Modeling in automatic control (Mathematical systems theory)
Flow in Watersheds and Channels
Deterministic and Statistical Modeling
Deterministic Modeling of Flow in Watersheds
Deterministic Modeling of Flow in Channels
Statistical Modeling of Flow in Watersheds
Approximate Systems of Equations
Physical principles of free surface waves
Forcing functions for wave modeling
A Short Introduction to Turbulence Theory
Mathematical Modelling of the Transport of Pollution
Elements of an Electric Power System
Link between Energy and Kinetics of Reaction
Breaking of Chains in a Volume and at the Surface
Development of Chains with Time
Models Based upon Energy Balance
Atmospheric General Circulation Models
History of Numerical Weather Prediction
The Green and Ampt (1911) Model
Green and Ampt Model and Richards’ Equation
Richards’ Equation and Profile Analysis
Effects of Boundary Conditions
Interaction of Surface Water and Chemical Transport in Soils
Steady State Solutions of the Rose - Hairsine Model
Archetypical models of evolution and ecology
Introduction: Purposes of Mathematical Modeling in the study of Marine Ecosystems.
Processes and Fluxes in Marine Ecosystems
Various Approaches to Marine Ecosystems Modeling
More about Population-level Models
Models for Infectious Diseases
Models for Vector-Born Infections
Posing the Question and Design of the Answer
Policy Adoption and Implementation
Tailoring Models for Policy - the Intervener as Part of the System
Introduction and Overview of the Underlying Chapters
Mathematics, general equilibrium and dynamical system theory
Ecological-economic interaction models
Dynamic macro and micro simulation models
Optimization Theory - Job Amenity and Moonlighting
Operations Research - The Job Assignment Problem
Game Theory - Political Competition
Positive and Negative Externalities
Socially Optimum Provision of Environmental Bads
Mechanisms to Achieve the Optimal Level of an Environmental Bad
Socially Optimum Provision of Environmental Public Goods
A Unified Framework for the Optimal Management of Natural Resources
Global Trends and Global Change
Modeling of Global Trends and Global Changes
The Essential Features of the Systemic Method
The Universal Scope of Systems
The Social System Concept: Differential Characteristics
Social Synergy as a Rational Design
Content and Structure of Contributions to this Theme
Application of Systems Science and Cybernetics: Modeling Society
Needs and Values: the Reference Pattern of Values
System Outputs: Raison D tre of "Systems Science and Cybernetics"
An Axiological Model of the World Pseudosystem
A New Model for the World System?
The Snake of Rational Curiosity in the Medieval Garden
The Slow Dawn of Technology in Medieval Europe
Descartes, the not very Systemic Systemist
The Expansion of the Universe of Knowledge
The Twilight of Scientific Simplicity: A can of Worms in 20th Century Science
Contributions of General System Theory to the Philosophy of Science
Applications and Policy Implications: The Knowledge Problematique vis--vis Complex Systems
Ethics as Emergent Property of Social Systems
Growth, Development, and Sustainable Development in Economic Systems: The Role of Ethics
Relationship between Ethics and Quality
Systemic View of Ethics to Detect, Improve, and Design Quality of Life
Fundamental Principles of Axiological Systems Theory
The Basic Transformation Model
Self-contained Conceptualization
Multiplicity of Evolutionary Complex Systems and Sustainability
Integrating Epistemology of Thermodynamics and of Biological Evolutionary Systems
The Role of Automation of Work Processes
The Requirement of Flexible Human Skills: Road to a Socio-Technical View
The Socio-Technical System Approach with Respect to Information- and Communication Technologies
Epistemic Implications of Systems Approaches
The Relevance of the Systems Sciences
Systems Sciences as a Field of Inquiry
The Breadth and Diversity of the Systems Sciences
The Social Dimension of Systems Thinking
Simplistic Generalizations have Engendered Civilizations
An Organismic Biology Emerged from GSW
Behavioral and Social Sciences Urgently Need GSW
What is Social Systems Design?
What is the Product of Design?
What is the Process of Design?
Macrosocial Issues and Their Inherent Values and Morals
Utopianism and Ideals without Illusions
Social Enginnering: Piecemil and Systemic
Introduction: The Role of Critical Systems Thinking within the Systems Movement
Origins: Opposition to the Hard Systems Approach, Improvement of Soft Approach
Confrontation: Different Approaches Compared
The Five Commitments of Critical Systems Thinking
Total Systems Intervention (TSI 1)
The State of Systemic Problem-solving
Dimensions of Human Life-support Systems and Sustainability
A Template to Analyze General Systems Approaches
Current General Systems Approaches
The Basic General Systems Concepts
Quantification, Mathematization and Measurement
The Scientific Imperative and the Quantification Problem
Quantification Means Representation and Evaluation
Quantification. Formal Definition
Adequacy in the form of Quantification
Quantification of Attributes in Soft System Domains
The Formalization and Quantification of Complexity
The Failure in Modeling Large Scale Systems
Traditional Approaches to the Evaluation Problem. The Theory of Measurement
The Application of Qualitative and Quantitative Reasoning
Quantification Theory and Quantifiers in Logic
Implicit Quantification and Implicit Quantifiers
A [Not Quite] "New" Quantification Approach. Implicit Quantification
An outstanding example of the chaotic dynamic system: the logistic map
Rationales to Unifying Transdisciplinarily
External and Internal Constraints
Applications of Cybernetic Principles
Introduction: What Second Order Cybernetics is, and What it Offers
Background—the Logical Basis for Second Order Cybernetics
Second Order Cybernetics—Historical Overview
Theory of Second Order Cybernetics
Praxis of Second Order Cybernetics
Autopoiesis (Self-Production) of Networks
Cybernetic Explanation and the Concept of Mechanism
The First Order Study of Natural Systems
Approaches to the Study of Social Systems
Cybernetics and the Arts, Humanities and Vocational Disciplines
Computability, Decidability, and Complexity
Computational Intelligence and Knowledge-based Systems
Computational Intelligence and Neural Networks
Computational Life and Genetic Programming
Computational Intelligence and Life in the World Wide Web
Definition and Understanding of Computational Intelligence
Goals of Computational Intelligence and their Accomplishment to date
Other Views of Computational Intelligence
Computational Intelligence and Soft Computing: Combinations of different Components
Introduction: Nervous Systems and Neurons
Perceptrons and More General Models of Neurons
Multilayered Perceptrons and General Neural Networks
Complexities of Problems and Algorithms
Introduction to Global Search Methods
Contribution of Statistical Physics and Thermodynamics
The Simulated Annealing Algorithm
Examples of Problems Solved Thanks to Simulated Annealing
Comparisons with Other Heuristics and SA Performance Improvements
A Modern Treatment of Walras’ General Equilibrium Theory
A Generalization of Ricardo’s Economic Theory
A Generalization of Malthus’ Population Dynamics with Chaos
Von Thunen’s Spatial Economics and a Short-Run Dynamics of Land Prices
The Ramsey Growth Model and Neoclassical Growth Theory
Monetary Economic Growth and Business Cycles
A Growth Model with Solow’s and Schumpeter’s Growth Mechanism
Economic Growth with Arrow’s Learning by Doing and Uzawa’s Education
A Nonlinear Keynesian Economic Dynamics and Chaos
Traditional Trade Theories and the Core Trade Theorems
On Gneralization of Economic Theories
The Origins of Mathematical Economics
Scalar Linear Equations and Their Applications to Economics
Scalar Nonlinear Equations and Their Applications to Economics
Planar Linear Equations and Their Applications to Economics
Two-dimensional Nonlinear Equations and Their Applications to Economics
Higher-Dimensional Linear Equations and Their Applications to Economics
Higher-Dimensional Nonlinear Equations And Their Applications to Economics
Optimality properties of equilibrium
Uniqueness properties of equilibrium
The Behavior of Single-Person Households
A Simple Walrasian General Equilibrium Model
Cost Benefit Analysis of Small Projects in General Equilibrium
The First and Second Welfare Theorem
Simulation Models and Normative Modeling
Tragedy of the Commons – Global Warming
Money in Walrasian general equilibrium theory
Demand and supply of money in Keynesian Macroeconomics
Investment demand in Keynesian Macroeconomics
R&D-based Growth with Horizontal and Vertical Differentiation
The Neoclassical Model of Economic Growth
Understanding Technical Progress: An Early Attempt
Fundamental Decision-Making Concepts and Models
Models with Asymmetric Link Costs
A Transportation Network Efficiency Measure and the Importance of Network Components
The Modeling Revolution in Economics
The Evolution of Models in Regional Economic Research
