Lecturer, at University of Balochistan, Pakistan.
Dawood Khan is a researcher and mathematician with expertise in integral inequalities and superquadratic functions. His work has applications in information theory and fractional calculus.
Professional Profile
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🎓 Education
– *PhD in Mathematics*, COMSATS University Islamabad, Lahore Campus, Pakistan (2022-2025) 📚 – CGPA: 3.94/4.0 (90%) – Thesis Title: New Variants of Integral Inequalities via Superquadratic Functions- *MPhil in Mathematics*, University of Balochistan, Quetta, Pakistan (2018-2021) 📝 – CGPA: 3.73/4.0 (83%) – Thesis Title: Discrete Dynamical System in BCK-Algebra- *MSc Mathematics*, University of Balochistan, Pakistan (2010-2012) 🔢 – Marks: 761/950 (80.10%)
💼 Experience
– *Researcher*, COMSATS University Islamabad, Lahore Campus, Pakistan (2022-present) 🔬– *Research Collaborator*, Various institutions (2018-present)
🔬 Research Interests
Dawood Khan’s research focuses on:- *Integral Inequalities*: new variants and applications 🔬– *Superquadratic Functions*: properties and applications 📊– *Fractional Calculus*: applications in inequalities and information theory
🏆 Awards
– PhD Scholarship, COMSATS University Islamabad, Lahore Campus, Pakistan 🏆
📚Top Noted Publications
– Analysis of superquadratic fuzzy interval valued function and its integral inequalities 📊
– Fractal perspective of superquadratic functions via generalized probability estimations 🔍
– Hermite–Hadamard-Type Inequalities for Harmonically Convex Functions via Proportional Caputo-Hybrid Operators with Applications 📚
– Properties and integral inequalities of P-superquadratic functions via multiplicative calculus with applications 🔢
– Fractional integral inequalities for Superquadratic functions Via Atangana-Baleanu’s operator with applications 📊
– Superquadratic function and its applications in information theory via interval calculus 📝
– Analysis on Multiplicatively (P, m)-Superquadratic Functions and Related Fractional Inequalities with Applications 🔍
– Properties of Discrete Dynamical System in BCI-Algebra 📝
– A New View of Homomorphic Properties of BCK-Algebra in Terms of Some Notions of Discrete Dynamical System 🔝
– Some Results of Self-Maps in PU-Algebra 📊
Conclusion
The researcher has demonstrated academic excellence, research productivity, and a strong research focus, making her a strong candidate for the Women Researcher Award. By emphasizing interdisciplinary research, collaboration, and mentorship, she could further strengthen her application and demonstrate her potential for continued excellence in research.