1. Angelini, P. and F. Maturo, 2022. The price of risk based on multilinear measures. Int. Rev. Econ. Finance, 81: 39-57.
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2. Angelini, P. and F. Maturo, 2022. The consumer's demand functions defined to study contingent consumption plans. Qual. Quantity, 56: 1159-1175.
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3. Angelini, P. and F. Maturo, 2022. Jensen's inequality connected with a double random good. Math. Methods Stat., 31: 74-90.
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4. Angelini, P. and F. Maturo, 2021. Summarized distributions of mass: A statistical approach to consumers’ consumption spaces. J. Intell. Fuzzy Syst., 41: 3093-3105.
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5. Angelini, P., 2020. Metric representations of a preference ordering. Int. J. Stat. Econ., 21: 54-69.
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6. Angelini, P., 2020. Geometrical foundations of the sampling design with fixed sample size. Ratio Math.-J. Math. Stat. Appl., 38: 261-285.
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7. Angelini, P., 2020. A reinterpretation of principal component analysis connected with linear manifolds identifying risky assets of a portfolio. Int. J. Appl. Math., 33: 709-731.
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8. Angelini, P., 2020. A quadratic and linear metric characterizing the sampling design with fixed sample size considered from a geometric viewpoint. Eur. Sci. J., 16: 1-19.
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9. Angelini, P., 2020. A portfolio of risky assets and its intrinsic properties. J. Math. Res., 12: 61-74.
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10. Angelini, P., 2020. A mathematical approach to two indices concerning a portfolio of two univariate risky assets. Appl. Math. Sci., 14: 271-290.
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11. Pierpaolo, A., 2019. An original and additional mathematical model characterizing a Bayesian approach to decision theory. J. Math. Res., 11: 1-13.
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12. Pierpaolo, A. and A. de Sanctis, 2019. An essential analogy between coherent previsions of random gains and well-behaved preferences. Int. J. Stat. Probab., 8: 46-53.
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13. Angelini, P., 2019. Space of alternatives as a foundation of a mathematical model concerning decision-making under conditions of uncertainty. J. Math. Comput. Sci., 9: 501-532.
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14. Angelini, P., 2019. Fundamental metric expressions of a generic quadruple divided random quantity. EPH-Int. J. Math. Stat., 5: 17-32.
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15. Angelini, P., 2018. Probabilities obtained by means of hyperhomographies into a quadruple random quantity. Math. Stat., 6: 50-60.
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16. Angelini, P., 2018. A new meaning and role of the notion of coherent prevision of multiple random quantities. Trans. Mach. Learn. Artif. Intell., 6: 56-68.
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17. Angelini, P. and A. de Sanctis, 2018. Subjective probability and geometry: Three metric theorems concerning random quantities. J. Math. Res., 10: 7-14.
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18. Angelini, P. and A. de Sanctis, 2018. On the real nature of probability concept: Is it mathematical or not. Int. J. Econ. Bus. Manage. Res., 2: 157-168.
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19. Angelini, P. and A. de Sanctis, 2018. On a geometric representation of probability laws and of a coherent prevision-function according to subjectivistic conception of probability. Ratio Mat.-J. Math. Stat. Appl., 34: 35-47.
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20. Angelini, P. and A. de Sanctis, 2018. On a geometric extension of the notion of exchangeability referring to random events. Int. J. Stat. Probab., 7: 50-55.
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21. Angelini, P. and A. Maturo, 2016. The monetary scale and the scale of utility with respect to the additivity property of subjective probability. JP J. Fundam. Appl. Stat., 9: 1-20.
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22. Angelini, P. and A. Maturo, 2016. On the dichotomy between the psychological or empirical aspect of subjective probability and the logical or geometrical one. Int. J. Stat. Probab., 5: 59-66.
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23. Angelini, P. and A. Maturo, 2016. Geometric interpretation of subjective probability: Random numbers and objective conditions of coherence. Int. J. Adv. Stat. Probab., 4: 90-94.
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