All Stories

  1. The Paradigm of Octonionic Probability: A Model of Transcendent Order
  2. The Paradigm of Sedenionic Probability: A Formulation of Continuous Order
  3. The Paradigm of Quaternionic Probability: Transcending Chaos
  4. The Paradigm of Complex Probability and Monté Carlo Methods: Taming Chaos
  5. The Framework of the Paradigm of Complex Probability and Monté Carlo Methods, Edition 1
  6. The Paradigm of Complex Probability and Markov Chains, Edition 1
  7. Fundamental Mathematical Methods and Concepts
  8. The Paradigm of Complex Probability and Markov Chains Transition Matrices
  9. The Paradigm of Complex Probability and Regular Markov Chains
  10. The Paradigm of Complex Probability and Absorbing Markov Chains
  11. The Paradigm of Complex Probability, Numerical Analysis, and Chaos Theory
  12. The Paradigm of Complex Probability, Prognostic, and Dynamic Logic
  13. The Paradigm of Complex Probability, Prognostic, and Dynamic Logic
  14. The Paradigm of Complex Probability and the Novel Dynamic Logic – The Model
  15. The Paradigm of Complex Probability and the Novel Dynamic Logic – The Simulations
  16. The Paradigm of Complex Probability and Analytic Nonlinear Prognostic for Unburied Petrochemical Pipelines – A Relation to Dynamic Logic
  17. The Paradigm of Complex Probability and Metarelativity
  18. The Paradigm of Complex Probability, the Law of Large Numbers, and the Central Limit Theorem
  19. The Paradigm of Complex Probability and the Weak and Strong Law of Large Numbers
  20. The Paradigm of Complex Probability and The Central Limit Theorem
  21. The Paradigm of Complex Probability, the Law of Large Numbers, and the Central Limit Theorem
  22. The Paradigm of Complex Probability and the Quantum Entropic Uncertainty Principle
  23. The Paradigm of Complex Probability and Quantum Mechanics
  24. The Paradigm of Complex Probability and Quantum Mechanics: The Infinite Potential Well Problem – The Position Wavefunction
  25. The Paradigm of Complex Probability and Quantum Mechanics: The Infinite Potential Well Problem – The Momentum Wavefunction and The Wavefunction Entropies
  26. The Paradigm of Complex Probability and Quantum Mechanics: The Quantum Harmonic Oscillator with Gaussian Initial Condition – The Position Wavefunction
  27. The Paradigm of Complex Probability and Quantum Mechanics: The Quantum Harmonic Oscillator with Gaussian Initial Condition – The Momentum Wavefunction and The Wavefunction Entropies
  28. The Paradigm of Complex Probability and Heisenberg’s Quantum Uncertainty Principle
  29. The Paradigm of Complex Probability and Quantum Mechanics
  30. Recent Advances in Monte Carlo Methods
  31. Simulation Modeling - Recent Advances, New Perspectives, and Applications
  32. The Paradigm of Complex Probability and Quantum Mechanics: The Quantum Harmonic Oscillator with Gaussian Initial Condition – The Momentum Wavefunction and The Wavefunction Entropies
  33. The Paradigm of Complex Probability and Quantum Mechanics: The Quantum Harmonic Oscillator with Gaussian Initial Condition – The Position Wavefunction
  34. Operator Theory - Recent Advances, New Perspectives and Applications
  35. The Paradigm of Complex Probability and the Theory of Metarelativity: The General Model and Some Consequences of MCPP
  36. The Paradigm of Complex Probability and the Theory of Metarelativity: A Simplified Model of MCPP
  37. Applied Probability Theory - New Perspectives, Recent Advances and Trends
  38. The Paradigm of Complex Probability and Quantum Mechanics: The Infinite Potential Well Problem - The Position Wave Function
  39. The Paradigm of Complex Probability and Quantum Mechanics: The Infinite Potential Well Problem - The Momentum Wavefunction and the Wavefunction Entropies
  40. The Paradigm of Complex Probability and Isaac Newton’s Classical Mechanics
  41. The Paradigm of Complex Probability and Thomas Bayes’ Theorem
  42. Forecasting in Mathematics - Recent Advances, New Perspectives and Applications
  43. The Monte Carlo Methods - Recent Advances, New Perspectives and Applications
  44. The Monte Carlo Techniques and The Complex Probability Paradigm
  45. Analytic Prognostic in the Linear Damage Case Applied to Buried Petrochemical Pipelines and the CPP
  46. The paradigm of complex probability and Monte Carlo methods
  47. The Paradigm of Complex Probability and Ludwig Boltzmann’s Entropy
  48. The paradigm of complex probability and analytic linear prognostic for unburied petrochemical pipelines
  49. The paradigm of complex probability and Claude Shannon’s information theory
  50. The paradigm of complex probability and analytic nonlinear prognostic for unburied petrochemical pipelines
  51. The paradigm of complex probability and Chebyshev’s inequality
  52. The paradigm of complex probability and analytic nonlinear prognostic for vehicle suspension systems
  53. The paradigm of complex probability and the Brownian motion
  54. The Complex Probability Paradigm and Analytic Linear Prognostic for Vehicle Suspension Systems
  55. Analytic and linear prognostic model for a vehicle suspension system subject to fatigue
  56. COMPLEX PROBABILITY THEORY AND PROGNOSTIC
  57. Stochastic and nonlinear-based prognostic model
  58. THE COMPLEX STATISTICS PARADIGM AND THE LAW OF LARGE NUMBERS
  59. THE THEORY OF COMPLEX PROBABILITY AND THE FIRST ORDER RELIABILITY METHOD
  60. THE THEORY OF METARELATIVITY: BEYOND ALBERT EINSTEIN’S RELATIVITY
  61. STOCHASTIC PROGNOSTIC PARADIGM FOR PETROCHEMICAL PIPELINES SUBJECT TO FATIGUE
  62. ANALYTIC AND NONLINEAR PROGNOSTIC FOR VEHICLE SUSPENSION SYSTEMS
  63. Lifetime Analytic Prognostic for Petrochemical Pipes Subject to Fatigue
  64. Prediction in Complex Dimension Using Kolmogorov's Set of Axioms
  65. A Novel SFEM Algorithm Using the Probabilistic Transformation Method
  66. Life Time Estimation under Probabilistic Fatigue of Cracked Plates for Multiple Limits States