Tie‐Hong Zhao

17 ta ish

Hangzhou Normal University

1. Comparative study of ferromagnetic hybrid (manganese zinc ferrite, nickle zinc ferrite) nanofluids with velocity slip and convective conditions

   Tie‐Hong Zhao, M. Ijaz Khan, Sumaira Qayyum +3

   MaqolaOAOchiq kirish20217 iqtibos

   ABIABI:AkademIndex/2026.other.149255

2. Artificial neural networking (ANN) analysis for heat and entropy generation in flow of non‐Newtonian fluid between two rotating disks

   Tie‐Hong Zhao, M. Ijaz Khan, Yu‐Ming Chu

   Maqola20215 iqtibos

   ABIABI:AkademIndex/2026.other.036265

3. On some refinements for inequalities involving zero-balanced hypergeometric function

   Tie‐Hong Zhao, Zai-Yin He, Yu‐Ming Chu

   MaqolaOAOchiq kirish20204 iqtibos

   ABIABI:AkademIndex/2026.other.036253

4. Concavity and bounds involving generalized elliptic integral of the first kind

   Tie‐Hong Zhao, Miao-Kun Wang, Yu‐Ming Chu

   MaqolaOAOchiq kirish20214 iqtibos

   ABIABI:AkademIndex/2026.other.036271

5. Sharp power mean bounds for the tangent and hyperbolic sine means

   Tie‐Hong Zhao, Yu‐Ming Chu, Wei-Mao Qian

   MaqolaOAOchiq kirish20214 iqtibos

   ABIABI:AkademIndex/2026.other.036286

6. On the Bounds of the Perimeter of an Ellipse

   Tie‐Hong Zhao, Miaokun Wang, Yu‐Ming Chu

   Maqola20224 iqtibos

   ABIABI:AkademIndex/2026.other.036294

7. Concavity of the error function with respect to Hölder means

   Yu‐Ming Chu, Tie‐Hong Zhao

   MaqolaOAOchiq kirish20163 iqtibos

   ABIABI:AkademIndex/2026.other.036184

8. Quadratic transformation inequalities for Gaussian hypergeometric function

   Tie‐Hong Zhao, Miao-Kun Wang, Wen Zhang +1

   MaqolaOAOchiq kirish20183 iqtibos

   ABIABI:AkademIndex/2026.other.036228

9. Sharp bounds for the Toader mean of order 3 in terms of arithmetic, quadratic and contraharmonic means

   Hong-Hu Chu, Tie‐Hong Zhao, Yu‐Ming Chu

   Maqola20203 iqtibos

   ABIABI:AkademIndex/2026.other.036258

10. Sharp Bounds for the Weighted Hölder Mean of the Zero-Balanced Generalized Complete Elliptic Integrals

    Tie‐Hong Zhao, Zai-Yin He, Yu‐Ming Chu

    Maqola20203 iqtibos

    ABIABI:AkademIndex/2026.other.036260

11. Convexity and concavity of the modified Bessel functions of the first kind with respect to Hölder means

    Tie‐Hong Zhao, Lei Shi, Yu‐Ming Chu

    Maqola20202 iqtibos

    ABIABI:AkademIndex/2026.other.036243

12. A sharp double inequality involving generalized complete elliptic integral of the first kind

    Tie‐Hong Zhao, Miao-Kun Wang, Yu‐Ming Chu

    MaqolaOAOchiq kirish20202 iqtibos

    ABIABI:AkademIndex/2026.other.036247

13. Landen inequalities for Gaussian hypergeometric function

    Tie‐Hong Zhao, Miao-Kun Wang, Guo-Jing Hai +1

    Maqola20212 iqtibos

    ABIABI:AkademIndex/2026.other.036288

14. Optimal Bounds for Neuman‐Sándor Mean in Terms of the Convex Combinations of Harmonic, Geometric, Quadratic, and Contraharmonic Means

    Tie‐Hong Zhao, Yu‐Ming Chu, Baoyu Liu

    MaqolaOAOchiq kirish20122 iqtibos

    ABIABI:AkademIndex/2026.other.245088

15. Optimal bounds for Neuman-Sándor mean in terms of the convex combination of logarithmic and quadratic or contra-harmonic means

    Yu‐Ming Chu, Tie‐Hong Zhao, Baoyu Liu

    MaqolaOAOchiq kirish20142 iqtibos

    ABIABI:AkademIndex/2026.other.245108

16. Sharp bounds for neuman-sándor mean in terms of the convex combination of quadratic and first Seiffert means

    Yu‐Ming Chu, Tie‐Hong Zhao, Ying-Qing Song

    Maqola20142 iqtibos

    ABIABI:AkademIndex/2026.other.245109

17. A note on the Neuman-Sándor mean

    Hui Sun, Tie‐Hong Zhao, Yu‐Ming Chu +1

    MaqolaOAOchiq kirish20142 iqtibos

    ABIABI:AkademIndex/2026.other.245118