Some New Quantum Hermite-Hadamard-Type EstimatesWithin a Class of Generalized (s, m)-Preinvex Functions. - Yongping Deng; Humaira Kalsoom; Shanhe Wu 001 (Symmetry, 2019)

Simpson's Type Inequalities for Co-Ordinated Convex Functions on Quantum Calculus. - Humaira Kalsoom; Jun-De Wu; Sabir Hussain; Muhammad Amer Latif (Symmetry, 2019)

Quantum Analogs of Ostrowski-Type Inequalities for Raina's Function correlated with Coordinated Generalized Φ-Convex Functions. - Honghu Chu; Humaira Kalsoom; Saima Rashid; Muhammad Idrees; Farhat Safdar; Yu-Ming Chu 001; Dumitru Baleanu (Symmetry, 2020)

Two-Variable Quantum Integral Inequalities of Simpson-Type Based on Higher-Order Generalized Strongly Preinvex and Quasi-Preinvex Functions. - Humaira Kalsoom; Saima Rashid; Muhammad Idrees; Yu-Ming Chu 001; Dumitru Baleanu (Symmetry, 2020)

Post Quantum Integral Inequalities of Hermite-Hadamard-Type Associated with Co-Ordinated Higher-Order Generalized Strongly Pre-Invex and Quasi-Pre-Invex Mappings. - Humaira Kalsoom; Saima Rashid; Muhammad Idrees; Farhat Safdar; Saima Akram; Dumitru Baleanu; Yu-Ming Chu 001 (Symmetry, 2020)

T-Spherical Fuzzy Einstein Hybrid Aggregation Operators and Their Applications in Multi-Attribute Decision Making Problems. - Muhammad Munir; Humaira Kalsoom; Kifayat Ullah 001; Tahir Mahmood 002; Yu-Ming Chu 001 (Symmetry, 2020)

New Multi-Parametrized Estimates Having pth-Order Differentiability in Fractional Calculus for Predominating ℏ-Convex Functions in Hilbert Space. - Saima Rashid; Humaira Kalsoom; Zakia Hammouch; Rehana Ashraf; Dumitru Baleanu; Yu-Ming Chu 001 (Symmetry, 2020)

A Robust q-Rung Orthopair Fuzzy Einstein Prioritized Aggregation Operators with Application towards MCGDM. - Muhammad Riaz 002; Hafiz Muhammad Athar Farid; Humaira Kalsoom; Dragan Pamucar; Yu-Ming Chu 001 (Symmetry, 2020)

Linear Diophantine Fuzzy Soft Rough Sets for the Selection of Sustainable Material Handling Equipment. - Muhammad Riaz 002; Masooma Raza Hashmi; Humaira Kalsoom; Dragan Pamucar; Yuming Chu (Symmetry, 2020)

q-Rung Orthopair Fuzzy Geometric Aggregation Operators Based on Generalized and Group-Generalized Parameters with Application to Water Loss Management. - Muhammad Riaz 002; Ayesha Razzaq; Humaira Kalsoom; Dragan Pamucar; Hafiz Muhammad Athar Farid; Yuming Chu (Symmetry, 2020)

New Parameterized Inequalities for η-Quasiconvex Functions via (p, q)-Calculus. - Humaira Kalsoom; Miguel J. Vivas-Cortez; Muhammad Idrees; Praveen Agarwal (Entropy, 2021)

Trapezoidal-Type Inequalities for Strongly Convex and Quasi-Convex Functions via Post-Quantum Calculus. - Humaira Kalsoom; Miguel J. Vivas-Cortez; Muhammad Amer Latif (Entropy, 2021)

Some New Hermite-Hadamard and Related Inequalities for Convex Functions via (p, q)-Integral. - Miguel J. Vivas-Cortez; Muhammad Aamir Ali; Hüseyin Budak; Humaira Kalsoom; Praveen Agarwal (Entropy, 2021)

New Hermite-Hadamard Integral Inequalities for Geometrically Convex Functions via Generalized Weighted Fractional Operator. - Humaira Kalsoom; Muhammad Amer Latif; Zareen A. Khan; Areej A. Al-Moneef (Symmetry, 2022)

q1q2-Ostrowski-Type Integral Inequalities Involving Property of Generalized Higher-Order Strongly n-Polynomial Preinvexity. - Humaira Kalsoom; Miguel J. Vivas-Cortez (Symmetry, 2022)

Montgomery Identity and Ostrowski-Type Inequalities for Generalized Quantum Calculus through Convexity and Their Applications. - Humaira Kalsoom; Miguel J. Vivas-Cortez; Muhammad Zain-ul-Abidin; Muhammad Marwan; Zareen A. Khan (Symmetry, 2022)

Hermite-Hadamard-Type Inequalities Involving Harmonically Convex Function via the Atangana-Baleanu Fractional Integral Operator. - Muhammad Amer Latif; Humaira Kalsoom; Muhammad Zain-ul-Abidin (Symmetry, 2022)