LARGE MAXIMAL SECOND MODULES AND LARGE MAXIMAL SMALL SECOND MODULES
Authorsحوراء عدنان مسلم حمزه الجلابي, وفاء هادي جابر, مروة وبدان عنيد و زينب ناجي حميد
Journal Nonlinear Functional Analysis and Application
Date2026-02-25
AbstractThe notions of large maximal second modules and large maximal small second
modules are submitted as generalizations of essential second modules and small second modules;
respectively, where a T-module V is named a large maximal second module (simply
LM second). If for a proper an ideal H of T, then either V H = (0) or V H <LM V and a
T-module V is named a large maximal small second module (simply LMS second).Further, if
for a proper an ideal H of T, then either V H = (0) or V H <LMS V ,with a number of characteristics
and some fundamental features and theorems of these concepts are given. This
study also shows the relationship between these ideas and other types of second modules
عنوان البحث: GENERALIZED LINDLEY DISTRIBUTION USING PROPORTIONAL HAZARD FAMILY AND INFERENCE OF FAILURE TIME DATA
Authorsأحمد عباس محمد, حوراء عدنان مسلم,دلائل سعد عبد الزهرة و حسنين فلاح
Journal Nonlinear Functional Analysis and Application
Date2023-09-25
AbstractGENERALIZED LINDLEY DISTRIBUTION USING
PROPORTIONAL HAZARD FAMILY AND INFERENCE
OF FAILURE TIME DATA
Properties of measures of association within an extended FGM
AuthorsHawraa A.AL-Challabi, Noor N.Rasoul
Ahmed Aladilee
JournalThe International Journal of Nonlinear Analysis and Applications (IJNAA)
AbstractIn this paper, we propose an extension to the bivariate FGM copula within a polynomial function of degree one. The desired extension depends on the modification that was shown by Sriboonchitta-Kreinovich [12]. We also illustrate a general form of such extension with degree n. We examine various necessary and sufficient conditions which prove that the illustrated function within the extension is the copula. Eventually, we present several calculations of the most popular dependencies within the proposed FGM copula of degree one.
Study of T-norms and Quantum Logic Functions on BL-algebra and Their Relationships to the Classical Probability Structures
AuthorsAhmed AL-Adilee
, Habeeb Kareem Abdullah
Hawraa A. AL-Challabi
JournalIraqi Journal of Science
AbstractThis paper is concerned with the study of the T-norms and the quantum logic functions on BL-algebra, respectively, along with their association with the classical probability space. The proposed constructions depend on demonstrating each type of the T-norms with respect to the basic probability of binary operation. On the other hand, we showed each quantum logic function with respect to some binary operations in probability space, such as intersection, union, and symmetric difference. Finally, we demonstrated the main results that explain the relationships among the T-norms and quantum logic functions. In order to show those relations and their related properties, different examples were built.
