All Stories

  1. Patterns of dengue and SARS-CoV-2 coinfection in the light of deterministic and stochastic models
  2. Digital Escape Room #1 - Integrating Green Energy into Sustainable University Environments
  3. On partial Caputo fractional models
  4. Engaging and inspiring primary school students through the ‘School Band’s project
  5. Work in Progress: Exploring Educators’ Perceptions on Generative Artificial Intelligence in Higher Education
  6. Work in Progress: MATH-DIGGER: Unlocking Mathematical Competencies through Digital Escape Rooms in HEIs
  7. Population and within-host dynamics of biological systems
  8. Introduction to the Special Issue on Mathematical Aspects of Computational Biology and Bioinformatics-II
  9. Inverse uncertainty quantification for stochastic systems by resampling. Applications to modeling of alcohol consumption and infection by HIV
  10. Escape Rooms and Students Competencies
  11. On the interpretation of Caputo fractional compartmental models
  12. NAVIGATING THE SHIFTING LANDSCAPE OF TEACHER PROFESSIONALITY IN PORTUGUESE HIGHER EDUCATION: A CASE STUDY
  13. Exploring HEIs Students' Perceptions of Artificial Intelligence on their Learning Process
  14. HEIs teachers' and students' current experience of AI introduction in teaching and learning
  15. Integrals Applications: A STEAM Activity to Teach/Learn Mathematics in Higher Education
  16. Empowering Engineering Students' Math Literacy with Digital Escape Rooms
  17. Reconfiguring Teacher Professionality in Higher Education in Portugal: A Case Study on Pedagogical Innovation and Hybrid Learning
  18. Work in Progress: Leveraging Virtual Escape Rooms for Innovative Computer Programming Learning Environments
  19. Corrigendum to “A new population model for urban infestations” [Chaos, Solit. Fractals 175 (2023) 113939]
  20. Corrigendum to “New trends on mathematical modeling and simulation of biological systems” [Chaos Solit. Fractals 172 (2023) 113568]
  21. Preface: International Conference on Recent Trends in Mathematics, Statistics, and Engineering
  22. Students’ Perceptions of PBL Usefulness
  23. Flexible Automation and Intelligent Manufacturing: Establishing Bridges for More Sustainable Manufacturing Systems
  24. Editorial of the special issue on modelling, analysis, and applications
  25. Enhanced fractional prediction scheme for effective matrix factorization in chaotic feedback recommender systems
  26. A new population model for urban infestations
  27. Creating a Culture of Innovation
  28. Fostering Pedagogy Through Micro and Adaptive Learning in Higher Education
  29. New trends on mathematical modeling and simulation of biological systems
  30. Computing the probability density function of a random compartmental model to describe the dynamics of HIV. Application to real-world data*
  31. Focus point on uncertainty quantification of modeling and simulation in physics and related areas: from theoretical to computational techniques
  32. Introduction to the Special Issue on Mathematical Aspects of Computational Biology and Bioinformatics
  33. MATHematics DIGital Escape Rooms—Empowering Students
  34. Design of auxiliary model based normalized fractional gradient algorithm for nonlinear output-error systems
  35. Insights on the use of wind speed vertical extrapolation methods
  36. HIGHER PROFESSIONAL TECHNICAL COURSES: STUDENTS’ PROFILE AND MATHEMATICS SELF-CONCEPT
  37. Probabilistic analysis of a foundational class of generalized second-order linear differential equations in classic mechanics
  38. Is CoI framework a sign of deep and meaning learning outcomes?
  39. Analyzing the Implementation of Lean Methodologies and Practices in the Portuguese Industry: A Survey
  40. A model for type I diabetes in an HIV-infected patient under highly active antiretroviral therapy
  41. Modified SIQR model for the COVID‐19 outbreak in several countries
  42. In memory of Professor José António Tenreiro Machado (1957–2021)
  43. DrIVE-MATH Project: Case Study from the Polytechnic of Porto, PT
  44. DriVE-MATH: Reimagining Education
  45. STUDY OF THE SOCIAL, TEACHING AND COGNITIVE PRESENCES IN A HYBRID LEARNING FRAMEWORK
  46. Use of Hands-on and Remote Lab with an Inquiry-Based Approach to Learn Statistics in Engineering
  47. Editorial note on the special issue: ‘‘Fractional calculus models for the dynamics of complex systems”
  48. Role of the Immune System in AIDS-defining Malignancies
  49. Adaptation to emergency remote teaching by students with distinct ICT backgrounds
  50. Computational Mathematics and Neural Systems
  51. ONLINE MATH COURSES: ADVANTAGES AND OBSTACLES IN AN INFORMATICS BACCALAUREATE
  52. Tuberculosis pulmonar presentada como neumotórax masivo
  53. IS COVID-19 SHAPING OUR STUDENTS' LEARNING PROCESS?
  54. ENGINEERING STUDENTS´ AWARENESS OF THEIR PRESENT AND FUTURE PROFESSIONAL EXPERTISES
  55. INDUSTRY 5.0 EXPECTATIONS OF ENGINEERING CRITICAL THINKING
  56. MOTIVATING ENGINEERING STUDENTS TO LEARN MATH: HINTS FROM A CALCULUS COURSE
  57. Assessment practices in higher education: a case study
  58. TRENDS OF ACTIVE-LEARNING TEACHING PRACTICES AMONG ENGINEERING STUDENTS
  59. Multimedia systems and applications in biomedicine
  60. Analysis of a Non-integer Order Model for the Coinfection of HIV and HSV-2
  61. Fractional Model for Type 1 Diabetes
  62. The effect of aggressive chemotherapy in a model for HIV/AIDS-cancer dynamics
  63. Maintenance of the latent reservoir by pyroptosis and superinfection in a fractional order HIV transmission model
  64. Efficacy of the Post-Exposure Prophylaxis and of the HIV Latent Reservoir in HIV Infection
  65. Diabetes mellitus and TB co-existence: Clinical implications from a fractional order modelling
  66. EDUCATION BY CHALLENGE: INNOVATION DRIVEN SPIRIT
  67. Immune response in HIV epidemics for distinct transmission rates and for saturated CTL response
  68. Time-varying pharmacodynamics in a simple non-integer HIV infection model
  69. Simulation Study of HIV Temporal Patterns Using Bayesian Methodology
  70. Best teaching practices in the first year of the pilot implementation of the project DrIVE-MATH
  71. The impact of pre-exposure prophylaxis (PrEP) and screening on the dynamics of HIV
  72. Non-integer order analysis of the impact of diabetes and resistant strains in a model for TB infection
  73. Fractional Dynamics of an Infection Model With Time-Varying Drug Exposure
  74. IMPACT OF A NEW TEACHING FRAMEWORK FOR MATH COURSES IN HIGHER EDUCATION
  75. Fuzzy Calculus Theory and Its Applications
  76. The role of education on the acquisition of 21st century soft skills by Engineering students
  77. ACTIVE LEARNING: SELF-MOTIVATION IN MATH COURSES
  78. HIV/HCV coinfection model: a fractional-order perspective for the effect of the HIV viral load
  79. The burden of the HIV viral load and of cell-to-cell spread in HIV/HCV coinfection
  80. The Burden of the Coinfection of HIV and TB in the Presence of Multi-drug Resistant Strains
  81. Efficacy of PEP on a HIV Epidemic Model with Latent Reservoir
  82. Immune Response in HIV Epidemics for Distinct Transmission Rates and for Saturated CTL Response
  83. Handbook of Applications of Chaos Theory
  84. The HIV/TB coinfection severity in the presence of TB multi-drug resistant strains
  85. New developments on AIDS-related cancers: The role of the delay and treatment options
  86. Novel Results for Asymmetrically Coupled Fractional Neurons
  87. A latency fractional order model for HIV dynamics
  88. Persistence of low levels of plasma viremia and of the latent reservoir in patients under ART: A fractional-order approach
  89. The role of synaptic transmission in a HIV model with memory
  90. Laboratory diagnosis of chronic kidney disease in adults: an overview of hospitals inserted in the Portuguese National Health System
  91. Coupled fractional spiking neurons
  92. Within-host and synaptic transmissions: contributions to the spread of HIV infection
  93. A delay fractional order model for the co-infection of malaria and HIV/AIDS
  94. A note on fractional feed-forward networks
  95. Emergence of drug-resistance in HIV dynamics under distinct HAART regimes
  96. EFFECTS OF TREATMENT, AWARENESS AND CONDOM USE IN A COINFECTION MODEL FOR HIV AND HCV IN MSM
  97. Fractional model for HIV with drug resistance
  98. A review on the characterization of signals and systems by power law distributions
  99. Effects of dynamic quarantine and nonlinear infection rate in a model for computer worms propagation
  100. Dynamics of coinfection of HIV/AIDS and tuberculosis with exogeneous reinfection
  101. Dynamic states of a unidirectional ring of chen oscillators
  102. Virus propagation in a SIQR model with impulse quarantine
  103. Preface of the “Symposium on dynamical systems applications”
  104. Strange Dynamics in a Fractional Derivative of Complex-Order Network of Chaotic Oscillators
  105. Modeling the dynamics of the three stages of HIV infection
  106. Stochastic model for HIV dynamics in HIV specific helper cells
  107. The effect of noise intensity in a stochastic model for HIV-specific helper cells
  108. Effect of drug-resistance in a fractional complex-order model for HIV infection
  109. Strange patterns in one ring of Chen oscillators coupled to a ‘buffer’ cell
  110. A coinfection model for HIV and HCV
  111. Symmetry and order parameter dynamics of the human odometer
  112. New findings on the dynamics of HIV and TB coinfection models
  113. Double power laws, fractals and self-similarity
  114. Exciting dynamical behavior in a network of two coupled rings of Chen oscillators
  115. Fractional dynamics of a model for HIV and TB coinfection
  116. Preliminary results on peculiar patterns in fractional coupled oscillators
  117. Transmission Model for the Co-infection of HIV/AIDS and Tuberculosis
  118. Treatment and Vertical Transmission in a HIV-TB Co-infection Model
  119. Mathematical model for HIV dynamics in HIV-specific helper cells
  120. A Simple Mathematical Model for HIV and HCV Co-Infection
  121. A Delay Mathematical Model for HIV Dynamics in HIV-Specific Helper Cells
  122. Fractional Dynamics of Computer Virus Propagation
  123. Casualties Distribution in Human and Natural Hazards
  124. Multidimensional scaling visualization of earthquake phenomena
  125. Fractional dynamics and MDS visualization of earthquake phenomena
  126. Fractional model for malaria transmission under control strategies
  127. Fractional Model for Malaria Disease
  128. Preface of the "Symposium on dynamical systems applied to robotics"
  129. Numerical Simulations of a Mathematical Model for Co-Infection of Malaria and HIV/AIDS
  130. Power Law and Entropy Analysis of Catastrophic Phenomena
  131. Stability of quadruped robots’ trajectories subjected to discrete perturbations
  132. A review of power laws in real life phenomena
  133. A modified mathematical model for malaria transmission under control strategies
  134. A new mathematical model for co-infection of malaria and HIV
  135. EXOTIC DYNAMICS IN NETWORKS OF COUPLED RINGS OF CELLS
  136. Quadruped robots' modular trajectories: Stability issues
  137. Preface of the "Symposium on dynamical systems: A framework for robot locomotion"
  138. Equivalence of Human Odometry by Walk and Run Is Indifferent to Self-Selected Speed
  139. Self-Similarity in World Economy
  140. Complex-order forced van der Pol oscillator
  141. Modelling gait transition in two-legged animals
  142. COMPLEX ORDER BIPED RHYTHMS
  143. A Modular Approach for Trajectory Generation in Biped Robots
  144. A New CPG Model for the Generation of Modular Trajectories for Hexapod Robots
  145. Impact of Discrete Corrections in a Modular Approach for Trajectory Generation in Quadruped Robots
  146. Preface of the “Symposium on Dynamical systems: a Framework for Robot Locomotion”
  147. Complex order van der Pol oscillator
  148. Fractional central pattern generators for bipedal locomotion
  149. Quasi-periodic states in coupled rings of cells
  150. A brainstem-like modulation approach for gait transition in a quadruped robot
  151. Numerical Simulations in Two CPG Models for Bipedal Locomotion
  152. Two Coupled Neurons
  153. Central pattern generators for bipedal locomotion
  154. BIPEDAL LOCOMOTION
  155. Loss of synchronization in partially coupled Hodgkin–Huxley equations