Interleukin -33 is a new member of the IL-1 superfamily of cytokines that is expressed mainly by stromal cells.Its expression is upregulated following pro-inflammatory stimulation. Aim of the present study was to assess the serum IL-33 level and its relationship with inflammatory biomarker CRP in Iraqi females patients with celiac disease. Thirty five patients with celiac disease (CD) and thirty healthy individuals as control group were enrolled in this study,their age ranged (20-35) year.Anti-Gliadin IgA ,IgG and Anti-Tissue IgA ,IgG were estimated in all subjects as diagnostic parameters .ESR and CRP were assayed as inflammatory biomarkers. IL-33 was determined in patients and control groups. The results of the present study revealed a highly significant increase in anti-gliadin (IgA , IgG) , anti-tissue (IgA, IgG) ,ESR,and CRP levels in CD patients compared to control. While no significant increase in IL-33 level in CD patients compared to control was found. In conclusion, IL-33 could be considered as a biomarker for Celiac Diseases, and it is correlated positively with inflammatory biomarker"CRP" in Iraqi women patients with CD.
Relationship Between Interleukin -33( IL-33) and C- Reactive Protein in Iraqi Women Patients with Celiac Disease.
IL-33
Celiac disease
C- Reactive Protein
autoimmune inflammatory diseases.
Publication Date
Tue Jan 30 2024
Journal Name
Iraqi Journal Of Science
Further properties of the fuzzy complete a-fuzzy normed algebra
Character of a-fuzzy normed algebra
Structure of a-fuzzy normed algebra
ω^*-fuzzy topology on afb(Z
C)
Fuzzy Tychonoff Theorem
fuzzy Gelfand transform
In this paper further properties of the fuzzy complete a-fuzzy normed algebra have been introduced. Then we found the relation between the maximal ideals of fuzzy complete a-fuzzy normed algebra and the associated multiplicative linear function space. In this direction we proved that if is character on Z then ker is a maximal ideal in Z. After this we introduce the notion structure of the a-fuzzy normed algebra then we prove that the structure, st(Z) is -fuzzy closed subset of fb(Z, ) when (Z, , , ) is a commutative fuzzy complete a-fuzzy normed algebra with identity e.
