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Dipartimento Di Matematica E Informatica Universita Di Salerno | 論文
- ASYMPTOTICS AND EVALUATIONS OF FPT DENSITIES THROUGH VARYING BOUNDARIES FOR GAUSS-MARKOV PROCESSES
- MODELING REFRACTORINESS FOR STOCHASTICALLY DRIVEN SINGLE NEURONS
- ON THE TWO-BOUNDARY FIRST-PASSAGE TIME FOR A CLASS OF MARKOV PROCESSES
- ON THE CONSTRUCTION OF FIRST-PASSAGE-TIME DENSITIES FOR DIFFUSION PROCESSES
- A MARKOV CHAIN-BASED MODEL FOR ACTOMYOSIN DYNAMICS
- NEURONAL MODELING IN THE PRESENCE OF RANDOM REFRACTORINESS
- AN OUTLINE OF THEORETICAL AND ALGORITHMIC APPROACHES TO FIRST PASSAGE TIME PROBLEMS WITH APPLICATIONS TO BIOLOGICAL MODELING
- TOWARDS A STOCHASTIC TWO-COMPARTMENT MODEL IN TUMOR GROWTH
- TOWARS DEAD TIME INCLUSION IN NEURONAL MODELING
- ON THE FIRING ACTIVITY OF A STATE-DEPENDENT STOCHASTIC NEURONAL MODEL
- Independent component analysis for artefact separation in astrophysical images
- REGULARITY AND EXHAUSTIVITY FOR FINITELY ADDITIVE FUNCTIONS : THE DIEUDONNE' S CONVERGENCE THEOREM