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Analysis of collapse risks under cut and cover method based on multi-state fuzzy Bayesian network. [PDF]
Liu P, Jin X, Shang Y, Zhu J.
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Securing Cyber-Physical Water Infrastructures: A Hybrid Intrusion Detection System for IoT Telemetry and Industrial Protocols. [PDF]
López Rodríguez C +2 more
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Classical and Bayesian Inference for the Two-Parameter Rayleigh Distribution with Random Censored Data. [PDF]
Zhang L, Gui W, Zhao Z, Liu M.
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Inside-out Technique using the Suture Gripping Technique Enabling Withdrawal of Suture from Outside the Joint with a Suture Shuttle for Meniscal Suturing. [PDF]
Sasaki R +7 more
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Dual-loop proportional control for high-precision induction brazing of thin-walled aluminum waveguides. [PDF]
Tynchenko V +6 more
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Improper integral with exponential function
Journal of Intelligent and Fuzzy Systems, 2023In this paper, we explore the improper integral with exponential function f = xx is approached to infinite series, and also prove the convergence of these series. An improper integral converges if the limit defining it exists. We use Maple code to calculate the infinite series.
Hakeem A Othamn
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Undergraduate Texts in Mathematics, 2015
Until now, we have dealt only with integrals of functions that are defined in some closed and bounded interval (except, perhaps, for finitely many points of the interval) and are bounded on that interval. These restrictions are sometimes too strict; there are problems whose solutions require us to integrate functions on unbounded intervals, or that ...
Miklós Laczkovich +2 more
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Until now, we have dealt only with integrals of functions that are defined in some closed and bounded interval (except, perhaps, for finitely many points of the interval) and are bounded on that interval. These restrictions are sometimes too strict; there are problems whose solutions require us to integrate functions on unbounded intervals, or that ...
Miklós Laczkovich +2 more
exaly +2 more sources
Improper Integrals and Integral Functions
Unitext, 2016The notion of improper integral extends the notion of Riemann integral when either f is not bounded on some bounded interval, or the domain of the function is itself not bounded. Again, the notion that lies behind is that of the area below the graph of, say, a non negative function.
Marco Baronti +2 more
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