All Stories

  1. Generalized functions in the qualitative study of heterogeneous populations
  2. Algorithms for asset replacement under limited technological forecast
  3. HEALTH, WORK INTENSITY, AND TECHNOLOGICAL INNOVATIONS
  4. Modeling of Environmental Adaptation versus Pollution Mitigation
  5. Optimal harvesting in forestry: steady-state analysis and climate change impact
  6. Optimal Investment in Heterogeneous Capital and Technology Under Restricted Natural Resource
  7. MODELING OF ENVIRONMENTAL ADAPTATION: AMENITY VERSUS PRODUCTIVITY AND MODERNIZATION
  8. Forest management for timber and carbon sequestration in the presence of climate change: The case of Pinus Sylvestris
  9. Solvability of Integral Equations with Endogenous Delays
  10. Mathematical Modeling in Economics, Ecology and the Environment
  11. On the Optimal Control of the Vintage Capital Growth Model with Endogenous Labour Supply
  12. Mathematical Models of Biological Populations
  13. Modeling of Technological Change
  14. Introduction: Principles and Tools of Mathematical Modeling
  15. Optimization of Economic Renovation
  16. Modeling of Nonrenewable Resources
  17. Aggregate Models of Economic Dynamics
  18. Modeling of Environmental Protection
  19. Models with Heterogeneous Capital
  20. Models of Water Pollution Propagation
  21. Models of Air Pollution Propagation
  22. Modeling of Heterogeneous and Controlled Populations
  23. Models of Global Dynamics: From Club of Rome to Integrated Assessment
  24. Adaptation and Mitigation in Long-term Climate Policy
  25. Sustainable dynamics of size-structured forest under climate change
  26. Energy substitutability and modernization of energy-consuming technologies
  27. BANG-BANG, IMPULSE, AND SUSTAINABLE HARVESTING IN AGE-STRUCTURED POPULATIONS
  28. Investment in vintage capital
  29. Fleet replacement under technological shocks
  30. Economic life replacement under improving technology
  31. Scarcity, regulation and endogenous technical progress
  32. Technological modernization under resource scarcity
  33. A Review of: “Optimal Control of Age-Structured Populations in Economy, Demography, and the Environment edited by R. Boucekkine, N. Hritonenko, and Y. Yatsenko.”
  34. Technological innovations, economic renovation, and anticipation effects
  35. Age-Structured PDEs in Economics, Ecology, and Demography: Optimal Control and Sustainability
  36. Discrete–continuous analysis of optimal equipment replacement
  37. MAINTENANCE OF AGE-STRUCTURED POPULATIONS: OPTIMAL CONTROL, STATE CONSTRAINTS, AND BANG–BANG REGIME
  38. A bang–bang regime in optimal harvesting of size-structured populations
  39. On explosive dynamics in R&D-based models of endogenous growth
  40. Technological Breakthroughs and Asset Replacement
  41. Integral equation of optimal replacement: Analysis and algorithms
  42. From Linear to Nonlinear Utility in Vintage Capital Models
  43. Maximum principle for a size-structured model of forest and carbon sequestration management
  44. The dynamics of asset lifetime under technological change
  45. Anticipation echoes in vintage capital models
  46. The optimal economic lifetime of vintage capital in the presence of operating costs, technological progress, and learning
  47. Optimal control of Solow vintage capital model with nonlinear utility
  48. Properties of optimal service life under technological change
  49. Hybrid approach to the rational management of machine replacement
  50. Editorial
  51. Can Technological Change Sustain Retirement in an Aging Population?
  52. Using the Escalator Boxcar Train to Determine the Optimal Management of a Size-Distributed Forest When Carbon Sequestration Is Taken into Account
  53. The structure of optimal time- and age-dependent harvesting in the Lotka–McKendrik population model
  54. Analysis of the properties of a linear system using the method of artificial basis matrices
  55. Bifurcations in nonlinear integral models of biological systems
  56. Optimal equipment replacement without paradoxes: A continuous analysis
  57. Network economics and optimal replacement of age-structured IT capital
  58. Optimization in a vintage capital model with piecewise linear cost function
  59. Creative destruction of computing systems: analysis and modeling
  60. Optimization of Harvesting Return from Age-Structured Population
  61. Concavity in a vintage capital model with nonlinear utility
  62. Stability analysis of stochastic Ricker population model
  63. Non-linear integral models with endogenous delay in economics and finance
  64. Optimization of the lifetime of capital equipment using integral models
  65. Turnpike and Optimal Trajectories in Integral Dynamic Models with Endogenous Delay
  66. Optimization of harvesting age in an integral age-dependent model of population dynamics
  67. Maximum principle for Volterra integral equations with controlled delay time
  68. Structure of optimal trajectories in a nonlinear dynamic model with endogenous delay
  69. Applied Mathematical Modelling of Engineering Problems
  70. Appendix
  71. Models Of Continuum Mechanical Systems
  72. Integral Models Of Physical Systems
  73. Modelling in Bioengineering
  74. Variational Models and Structural Stability
  75. Modelling Of Technological Renovation In Production Systems
  76. Some Basic Models Of Physical Systems
  77. Mathematical Modeling in Economics, Ecology and the Environment
  78. Principles of Model Construction
  79. Models of Controlled Technological Renovation
  80. Models of Air Pollution Propagation
  81. Modeling of Environmental Impact and Resource Extraction
  82. Mathematical Models of Biological Communities
  83. Modeling of Technological Change
  84. Models for Pollution Propagation Control in Air and Water
  85. Aggregate Models of Economic Dynamics
  86. Models of Water Pollution Propagation
  87. Economic Control of Ecological Populations
  88. Models of World Dynamics: Structure And Results
  89. Multi-Sector Linear Economic Models
  90. Optimization Models of Economic Renovation
  91. Environmental Impact in Models of Technological Renovation
  92. Turnpike theorems in an integral dynamic model of economic renovation
  93. Spline collocation methods for nonlinear Volterra integral equations with unknown delay
  94. Modeling and Optimization of the Lifetime of Technologies
  95. Numerical Algorithms for Integral Dynamical Models
  96. Open Problems and Perspectives of Integral Models
  97. Integral Dynamical Models in Mathematical Ecology
  98. Optimization in Three-Sector Model with Endogenous Technical Change
  99. Optimization in Multi-Sector Models
  100. Optimization of Technological Renovation in Hierarhical Ecological-Economic System
  101. Asymptotical Behavior of Optimal Trajectories and Turnpike Theorems
  102. Other Optimization Problems in One-Sector Models
  103. Optimization in Two-Sector Models
  104. Integral Dynamical Models in Control Theory
  105. Integral Dynamical Models of Economic Systems
  106. Basic Optimization Problem in One-Sector Model
  107. The Volterra Integral Equations with Sought-For Lower Limits of Integration
  108. Optimization of Industry Conversion Rates
  109. Application of Integral Models to Optimization of Technological Renovation
  110. Integral-functional equations for optimal renovation problems
  111. Optimizing Equipment In-Service Durations and Costs while Taking Technological Progress into Account
  112. Optimization in integral model of develops systems
  113. Sustainable Growth and Modernization Under Environmental Hazard and Adaptation
  114. Adaptation and Mitigation in Long-Term Climate Policies
  115. Investment, Replacement and Scrapping in a Vintage Capital Model With Embodied Technological Change