Humaira Kalsoom

Nanjing Forestry University — China

Mathematics · Physical Sciences

21h-index1.3kcitations69works1.32yr avg
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Research Topics

Mathematical Inequalities and Applications(43), Mathematical functions and polynomials(23), Functional Equations Stability Results(20), Optimization and Variational Analysis(8), Multi-Criteria Decision Making(6)

Publications69 total

Tunable two-dimensional Compton-azimuthal atomic localization via three-level atomic medium
Journal of Applied Physics·2026
Sub-Wavelength Atomic Localization in a Four-Level Tripod System for Advanced Atomic Manipulation
Brazilian Journal of Physics·2025
Compton scattering induced ultra-high-resolution two-dimensional atomic localization
Chinese Journal of Physics·2025· 2 cited
Quantum calculus approaches to Ostrowski-type inequalities for strongly <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" altimg="si9.svg" display="inline" id="d1e89"><mml:mi>n</mml:mi></mml:math>-polynomial convex functions with applications in quantum physics
Chinese Journal of Physics·2025· 2 cited
Differential Response of Micronutrients and Novel Insecticides to Reduce Cotton Leaf Curl Virus Disease and its Vector in Gossypium hirsutum Varieties
International Journal of Agriculture and Biology·2025· 3 citedOpen Access
NEW FRACTIONAL-TYPE INEQUALITIES FOR GENERALIZED n-POLYNOMIAL CONVEXITY IN INTERVAL-VALUED FUNCTIONS
Fractals·2025
Epidemiological Characterization of Turnip Leaf Spot Disease and its Management
Journal of agriculture and biology.·2024Open Access
Understanding the Spread and Impact of Stemphylium Leaf Blight in Onion Crops: An Epidemiological Study
Sarhad Journal of Agriculture·2024Open Access
Morphological Assessment of Resistance Potential in Tomato Against Early Blight Disease and Its Management
Pakistan Journal of Agricultural Research·2024· 5 citedOpen Access
NEW INEQUALITIES OF HERMITE–HADAMARD TYPE FOR n-POLYNOMIAL s-TYPE CONVEX STOCHASTIC PROCESSES
Fractals·2023· 5 citedOpen Access
SOME NEW INEQUALITIES FOR n-POLYNOMIAL s-TYPE CONVEXITY PERTAINING TO INTER-VALUED FUNCTIONS GOVERNED BY FRACTIONAL CALCULUS
Fractals·2023· 7 citedOpen Access
Some weighted Hadamard and Ostrowski-type fractional inequalities for quasi-geometrically convex functions
Filomat·2023· 5 citedOpen Access
Hermite–Hadamard-Type Inequalities Involving Harmonically Convex Function via the Atangana–Baleanu Fractional Integral Operator
Symmetry·2022· 9 citedOpen Access
Montgomery Identity and Ostrowski-Type Inequalities for Generalized Quantum Calculus through Convexity and Their Applications
Symmetry·2022· 8 citedOpen Access
New Hermite–Hadamard Integral Inequalities for Geometrically Convex Functions via Generalized Weighted Fractional Operator
Symmetry·2022· 5 citedOpen Access
On the Global Well-Posedness of Rotating Magnetohydrodynamics Equations with Fractional Dissipation
Fractal and Fractional·2022· 3 citedOpen Access
Refinement Mappings Related to Hermite-Hadamard Type Inequalities for GA-Convex Function
Mathematics·2022· 9 citedOpen Access
q1q2-Ostrowski-Type Integral Inequalities Involving Property of Generalized Higher-Order Strongly n-Polynomial Preinvexity
Symmetry·2022· 8 citedOpen Access
On new generalized quantum integrals and related Hermite-Hadamard inequalities
2022· 2 citedOpen Access
Generalized Full Order Observer Subject to Incremental Quadratic Constraint (IQC) for a Class of Fractional Order Chaotic Systems
Fractal and Fractional·2022· 6 citedOpen Access
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Frequent Co-authors

Yu‐Ming Chu(20), Saima Rashid(12), Muhammad Amer Latif(10), Muhammad Idrees(8), Zareen A. Khan(8), Miguel Vivas–Cortez(6), Dumitru Bǎleanu(6), Muhammad Aamir Ali(5), Hüseyin Budak(5), Fahd Jarad(4), Muhammad Riaz(3), Dragan Pamučar(3), Sabir Hussain(3), Saima Akram(3), Hasan Kara(3), Muhammad Zainul Abidin(3), Muhammad Aslam Noor(2), Hafiz Muhammad Athar Farid(2), Praveen Agarwal(2), Zakia Hammouch(2)