A Review of First-Passage Theory for the Segerdahl-Tichy Risk Process and Open Problems
The Segerdahl-Tichy Process, characterized by exponential claims and state dependent drift, has drawn a considerable amount of interest, due to its economic interest (it is the simplest risk process which takes into account the effect of interest rates).
Florin Avram, Jose-Luis Perez-Garmendia
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Factorial Structure of the EOCL-1 Scale to Assess Executive Functions
The process of assessing executive functions through behavioral observation scales is still under theoretical and empirical construction. This article reports on the analysis of the factorial structure of the EOCL-1 scale that assesses executive ...
Carlos Ramos-Galarza +4 more
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Fluctuation Theory for Upwards Skip-Free Lévy Chains
A fluctuation theory and, in particular, a theory of scale functions is developed for upwards skip-free Lévy chains, i.e., for right-continuous random walks embedded into continuous time as compound Poisson processes.
Matija Vidmar
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Surface Family with Bertrand Curves as Joint Asymptotic Curves in 3D Galilean Space
The primary objective of this work is to discuss a surface family with the similarity of Bertrand curves in 3D Galilean space. Subsequently, by applying the Serret–Frenet frame, we estimate the sufficient and necessary statuses of a surface family with ...
Awatif Al-Jedani, Rashad A. Abdel-Baky
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Optimal Scale Selection in Random Multi-scale Ordered Decision Systems [PDF]
Aiming at the knowledge acquisition problem of multi-scale ordered information system obtained from random experiments,concepts of random multi-scale ordered information systems and dominance-equivalence-relations-based random multi-scale ordered ...
FANG Lian-hua, LIN Yu-mei, WU Wei-zhi
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Scale-Invariant Divergences for Density Functions
Divergence is a discrepancy measure between two objects, such as functions, vectors, matrices, and so forth. In particular, divergences defined on probability distributions are widely employed in probabilistic forecasting.
Takafumi Kanamori
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Surface Pencil Couple with Bertrand Couple as Joint Principal Curves in Galilean 3-Space
A principal curve on a surface plays a paramount role in reasonable implementations. A curve on a surface is a principal curve if its tangents are principal directions.
Nadia Alluhaibi, Rashad A. Abdel-Baky
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New discrete inequalities of Hermite–Hadamard type for convex functions
We introduce new time scales on Z $\mathbb{Z}$ . Based on this, we investigate the discrete inequality of Hermite–Hadamard type for discrete convex functions.
Pshtiwan Othman Mohammed +3 more
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Development and Validation of a Two-Dimensional Scale to Measure Family Functions [PDF]
Background: Family has a great impact on the formation of people's expectations and beliefs, and its role in the health, well-being, and promotion of various skills in children is very prominent.
Abbas Akbari +3 more
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Surface Family Pair with Bertrand Pair as Mutual Curvature Lines in Three-Dimensional Lie Group
This paper is on deducing the necessary and sufficient conditions of a surface family pair with a Bertrand pair as mutual curvature lines in three-dimensional Lie group G.
Awatif Al-Jedani, Rashad A. Abdel-Baky
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