Jianghong Gong
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
Research Subjects
Jianghong Gong has a total of 59 co-authors. Here are the top co-authors by number of shared publications:
Zhenduo Guan
22 shared publicationsHezhuo Miao
19 shared publicationsYing Li
Chinese Academy of Sciences
13 shared publicationsDanyu Jiang
State Key Laboratory of High Performance Ceramics and Superfine Microstructure, Shanghai Institute of Ceramics, Shanghai, China
11 shared publicationsZhe Zhao
Department of Inorganic Chemistry, Arrhenius Laboratory, Stockholm University, SE-106 91 Stockholm, Sweden
10 shared publicationsZhongtai Zhang
9 shared publications
Latest Publications
- 19 June 2026
- Published by Springer Nature in Bulletin of Materials Science
- Vol. 49 (3) , 117
Self-consistent extraction of mechanical properties from nanoindentation load-displacement curves
- 19 June 2026
- Published by Springer Nature in Bulletin of Materials Science
- Vol. 49 (3) , 117
Self-consistent extraction of mechanical properties from nanoindentation load-displacement curves
- Open Access
- 1 January 2026
- Published by National Library of Serbia in Processing and Application of Ceramics
- Vol. 20 (1) , 73-81
Direct determination of the contact area based on the concept of rounded indenter tip correction for Berkovich nanoindentation tests: Case study on silica glass
Determination of the contact area is a key issue for extracting the mechanical properties from the analysis of nanoindentation load-displacement (P-h) curves. In this paper, a new method for the direct determination of the contact area with the empirical equation A = C$ (\mathrm{H_c} + \mathrm{H_d} )^{2} $ was proposed. It is based on the consideration of round indenter tip correction, using the correction factor $ \mathrm{H_d} $ yielded by fitting the loading segment of the measured P-h curve and the contact depth $ \mathrm{H_c} $ determined from the unloading segment of the same curve. Thus, the mechanical properties can be extracted easily and directly without the need of the pre-calibration of area function. The applicability of this new method was examined by statistical analysis of a total of 497 nanoindentation tests performed on silica glass. It was shown that reliable results of Young’s modulus and hardness can be obtained based on the proposed new method.- 1 January 2026
- Published by National Library of Serbia in Processing and Application of Ceramics
- Vol. 20 (1) , 73-81
Open AccessDirect determination of the contact area based on the concept of rounded indenter tip correction for Berkovich nanoindentation tests: Case study on silica glass
Determination of the contact area is a key issue for extracting the mechanical properties from the analysis of nanoindentation load-displacement (P-h) curves. In this paper, a new method for the direct determination of the contact area with the empirical equation A = C$ (\mathrm{H_c} + \mathrm{H_d} )^{2} $ was proposed. It is based on the consideration of round indenter tip correction, using the correction factor $ \mathrm{H_d} $ yielded by fitting the loading segment of the measured P-h curve and the contact depth $ \mathrm{H_c} $ determined from the unloading segment of the same curve. Thus, the mechanical properties can be extracted easily and directly without the need of the pre-calibration of area function. The applicability of this new method was examined by statistical analysis of a total of 497 nanoindentation tests performed on silica glass. It was shown that reliable results of Young’s modulus and hardness can be obtained based on the proposed new method. - 22 August 2024
- Published by Springer Nature in Acta Mechanica Sinica
- Vol. 41 (1) , 1-22
Characterization of elastic modulus and hardness of brittle solids by instrumented indentation
- 22 August 2024
- Published by Springer Nature in Acta Mechanica Sinica
- Vol. 41 (1) , 1-22
Characterization of elastic modulus and hardness of brittle solids by instrumented indentation
- 1 December 2020
- Published by Elsevier in Materials Today Communications
- Vol. 25, 101412
On the efficiency of the "effective truncation length" of indenter tip in mechanical property determination with nanoindentation tests
- 1 December 2020
- Published by Elsevier in Materials Today Communications
- Vol. 25, 101412
On the efficiency of the "effective truncation length" of indenter tip in mechanical property determination with nanoindentation tests
- 25 November 2020
- Published by Springer Nature in Journal of Materials Engineering and Performance
- Vol. 30 (1) , 42-55
The Efficiency of Normal Distribution in Statistical Characterization of the Experimentally Measured Strength for Ceramics
- 25 November 2020
- Published by Springer Nature in Journal of Materials Engineering and Performance
- Vol. 30 (1) , 42-55
The Efficiency of Normal Distribution in Statistical Characterization of the Experimentally Measured Strength for Ceramics
- 1 September 2020
- Published by Elsevier in Journal of Non-Crystalline Solids
- Vol. 544
A universal function for the description of nanoindentation unloading data: Case study on soda-lime glass
- 1 September 2020
- Published by Elsevier in Journal of Non-Crystalline Solids
- Vol. 544
A universal function for the description of nanoindentation unloading data: Case study on soda-lime glass
- 28 August 2020
- Published by Springer Nature in Journal of Materials Science
- Vol. 55 (33) , 16002-16017
Self-calibration of area function for mechanical property determination with nanoindentation tests
- 28 August 2020
- Published by Springer Nature in Journal of Materials Science
- Vol. 55 (33) , 16002-16017
Self-calibration of area function for mechanical property determination with nanoindentation tests
- Open Access
- 1 January 2020
- Published by National Library of Serbia in Processing and Application of Ceramics
- Vol. 14 (4) , 293-302
Description of the statistical variations of the measured strength for brittle ceramics: A comparison between two-parameter Weibull distribution and normal distribution
It is generally assumed that the measured strength of brittle ceramics follows a Weibull distribution. However, there seems to be few sound and direct evidences to support this assumption. Several previous studies have shown that other distributions, such as normal distribution and log-normal distribution may describe more appropriately the strength data than Weibull distribution. In this paper, the efficiency of using a normal distribution to describe the strength which follows a Weibull distribution is examined based on Monte-Carlo simulations. It was shown that there exist strong correlations between the parameters of normal distribution and those of Weibull distribution. For the designed fracture probability not lower than 0.01, analyses based on both normal distribution and Weibull distribution may give nearly identical predictions for the applicable stress levels. For lower fracture probabilities, the differences between the predictions of both distributions are not significant. It was suggested that, if there is no evidence to confirm that the measured strength follows a certain distribution, normal distribution and Weibull distribution seem to have the same efficiency in analysing the statistical variations in the measured strength of ceramics.
- 1 January 2020
- Published by National Library of Serbia in Processing and Application of Ceramics
- Vol. 14 (4) , 293-302
Open AccessDescription of the statistical variations of the measured strength for brittle ceramics: A comparison between two-parameter Weibull distribution and normal distribution
It is generally assumed that the measured strength of brittle ceramics follows a Weibull distribution. However, there seems to be few sound and direct evidences to support this assumption. Several previous studies have shown that other distributions, such as normal distribution and log-normal distribution may describe more appropriately the strength data than Weibull distribution. In this paper, the efficiency of using a normal distribution to describe the strength which follows a Weibull distribution is examined based on Monte-Carlo simulations. It was shown that there exist strong correlations between the parameters of normal distribution and those of Weibull distribution. For the designed fracture probability not lower than 0.01, analyses based on both normal distribution and Weibull distribution may give nearly identical predictions for the applicable stress levels. For lower fracture probabilities, the differences between the predictions of both distributions are not significant. It was suggested that, if there is no evidence to confirm that the measured strength follows a certain distribution, normal distribution and Weibull distribution seem to have the same efficiency in analysing the statistical variations in the measured strength of ceramics.
- 1 April 2018
- Published by Elsevier in Journal of the European Ceramic Society
- Vol. 38 (4) , 2234-2242
Is a three-parameter Weibull function really necessary for the characterization of the statistical variation of the strength of brittle ceramics?
- 1 April 2018
- Published by Elsevier in Journal of the European Ceramic Society
- Vol. 38 (4) , 2234-2242
Is a three-parameter Weibull function really necessary for the characterization of the statistical variation of the strength of brittle ceramics?
- 1 September 2014
- Published by Elsevier in Materials Chemistry and Physics
- Vol. 147 (1-2) , 268-272
Nanoindentation characterization of tetragonal zirconia polycrystalline implanted by titanium ions with MEVVA sources
- 1 September 2014
- Published by Elsevier in Materials Chemistry and Physics
- Vol. 147 (1-2) , 268-272
Nanoindentation characterization of tetragonal zirconia polycrystalline implanted by titanium ions with MEVVA sources