Beng Hau Tan
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
Research Interests
Beng Hau Tan has a total of 37 co-authors. Here are the top co-authors by number of shared publications:
- Claus-Dieter Ohl
Department of Soft Matter, Institute of Physics, Otto-von-Guericke University Magdeburg, Magdeburg 39106, Germany
14 shared publications - Hongjie An
School of Environment and Science, Griffith University, 170 Kessels Road, Nathan, QLD 4111, Australia
14 shared publications - Qingyun Zeng
Sanya Nanhai Innovation and Development Base of Harbin Engineering University
5 shared publications Claus-Dieter Ohl
4 shared publications- James Guo Sheng Moo
Division of Chemistry & Biological Chemistry, School of Physical and Mathematical Sciences, Nanyang Technological University, Singapore 637371, Singapore
3 shared publications - Martin Pumera
Advanced Nanorobots & Multiscale Robotics Laboratory, Faculty of Electrical Engineering and Computer Science, VSB – Technical University of Ostrava, 17. listopadu 2172/15, Ostrava 70800, Czech Republic
2 shared publications
Latest Publications
- 4 August 2026
- Published by Cambridge University Press (CUP) in Journal of Fluid Mechanics
- Vol. 1040, A31
How slip length influences wall shear stress from jetting cavitation bubbles
Boundary slip can strongly influence the wall shear stress generated by a collapsing cavitation bubble near a solid surface. Here, we investigate this effect by systematically varying slip length l $l$ and bubble stand-off distance gamma $\gamma$ . We show that boundary slip has negligible influence on bubble dynamics and jet formation prior to jet impact, but markedly alters the near-wall flow during jet spreading. Increasing l $l$ substantially reduces both outward and inward peak shear stresses, suppresses flow separation during fast jet spreading and reorganises the spatio-temporal stress distribution. We derive a scaling for the maximum outward stress tau Subscript m $\tau _m$ with tau Subscript m Baseline almost equals mu upper U 0 upper R e Superscript 0.5 Baseline left parenthesis upper U Subscript e Baseline divided by upper U 0 right parenthesis Superscript 1.5 Baseline divided by left parenthesis 0.3 upper R Subscript italic max Baseline plus l left parenthesis upper U Subscript e Baseline upper R e divided by upper U 0 right parenthesis Superscript 0.5 Baseline right parenthesis $\tau _m\approx {\mu {U}_{0}{Re}^{0.5}(U_e/{U}_{0})^{1.5}}/ ({0.3R_{\textit{max}}+l(U_e {Re}/{U}_{0})^{0.5}})$ , which captures the coupled effects of slip length, maximum bubble radius upper R Subscript italic max $R_{\textit{max}}$ and the outer-edge velocity upper U Subscript e $U_e$ of the spreading wall jet. Combined with a scaling for upper U Subscript e $U_e$ in terms of gamma $\gamma$ and l $l$ , this yields a semi-empirical predictive framework for the maximum wall shear stress. These results clarify how interfacial slip regulates extreme cavitation-driven shear and offer a basis for its prediction and control.- 4 August 2026
- Published by Cambridge University Press (CUP) in Journal of Fluid Mechanics
- Vol. 1040, A31
How slip length influences wall shear stress from jetting cavitation bubbles
Boundary slip can strongly influence the wall shear stress generated by a collapsing cavitation bubble near a solid surface. Here, we investigate this effect by systematically varying slip length l $l$ and bubble stand-off distance gamma $\gamma$ . We show that boundary slip has negligible influence on bubble dynamics and jet formation prior to jet impact, but markedly alters the near-wall flow during jet spreading. Increasing l $l$ substantially reduces both outward and inward peak shear stresses, suppresses flow separation during fast jet spreading and reorganises the spatio-temporal stress distribution. We derive a scaling for the maximum outward stress tau Subscript m $\tau _m$ with tau Subscript m Baseline almost equals mu upper U 0 upper R e Superscript 0.5 Baseline left parenthesis upper U Subscript e Baseline divided by upper U 0 right parenthesis Superscript 1.5 Baseline divided by left parenthesis 0.3 upper R Subscript italic max Baseline plus l left parenthesis upper U Subscript e Baseline upper R e divided by upper U 0 right parenthesis Superscript 0.5 Baseline right parenthesis $\tau _m\approx {\mu {U}_{0}{Re}^{0.5}(U_e/{U}_{0})^{1.5}}/ ({0.3R_{\textit{max}}+l(U_e {Re}/{U}_{0})^{0.5}})$ , which captures the coupled effects of slip length, maximum bubble radius upper R Subscript italic max $R_{\textit{max}}$ and the outer-edge velocity upper U Subscript e $U_e$ of the spreading wall jet. Combined with a scaling for upper U Subscript e $U_e$ in terms of gamma $\gamma$ and l $l$ , this yields a semi-empirical predictive framework for the maximum wall shear stress. These results clarify how interfacial slip regulates extreme cavitation-driven shear and offer a basis for its prediction and control.- 20 February 2025
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 134 (7) , 074001
Contact Angle Measurements of the Apparent Line Tension Are Spurious
Phenomena in diverse contexts such as wetting, biological assembly, and manufacturing are attributed to the three-phase line tension. However, decades of line tension estimates based on contact angles of droplets controversially span 6 orders of magnitude, raising the question of which measurements are authoritative. Here, we show with experiments and calculations that contact angles fail to estimate line tension regardless of length scale, technique, and measurement quality. Line tension measurements based on contact angles are driven by two distinct and spurious mechanisms: body forces under ideal conditions, and data scatter under noisy conditions.
- 20 February 2025
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 134 (7) , 074001
Contact Angle Measurements of the Apparent Line Tension Are Spurious
Phenomena in diverse contexts such as wetting, biological assembly, and manufacturing are attributed to the three-phase line tension. However, decades of line tension estimates based on contact angles of droplets controversially span 6 orders of magnitude, raising the question of which measurements are authoritative. Here, we show with experiments and calculations that contact angles fail to estimate line tension regardless of length scale, technique, and measurement quality. Line tension measurements based on contact angles are driven by two distinct and spurious mechanisms: body forces under ideal conditions, and data scatter under noisy conditions.
- 8 February 2023
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 130 (6) , 064003
Body Forces Drive the Apparent Line Tension of Sessile Droplets
The line tension of a three-phase contact line is implicated in a wide variety of interfacial phenomena, but there is ongoing controversy, with existing measurements spanning six orders of magnitude in both signs. Here, we show that computationally obtained magnitudes, sign changes, and nontrivial variations of apparent line tension can be faithfully reproduced in a parsimonious model that incorporates only liquid-substrate interactions. Our results suggest that the origin for the remarkable variation lies in the failure of a widely used estimation method to eliminate body forces, leading measured line tensions to behave like an extensive quantity.
- 8 February 2023
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 130 (6) , 064003
Body Forces Drive the Apparent Line Tension of Sessile Droplets
The line tension of a three-phase contact line is implicated in a wide variety of interfacial phenomena, but there is ongoing controversy, with existing measurements spanning six orders of magnitude in both signs. Here, we show that computationally obtained magnitudes, sign changes, and nontrivial variations of apparent line tension can be faithfully reproduced in a parsimonious model that incorporates only liquid-substrate interactions. Our results suggest that the origin for the remarkable variation lies in the failure of a widely used estimation method to eliminate body forces, leading measured line tensions to behave like an extensive quantity.
- 26 August 2022
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 129 (9) , 099601
Comment on “Universal Gas Adsorption Mechanism for Flat Nanobubble Morphologies”
DOI: https://doi.org/10.1103/PhysRevLett.129.099601
- 26 August 2022
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 129 (9) , 099601
Comment on “Universal Gas Adsorption Mechanism for Flat Nanobubble Morphologies”
DOI: https://doi.org/10.1103/PhysRevLett.129.099601
- 9 June 2021
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 126 (23) , 234502
Transient Solubility Gradients Mediate Oversaturation during Solvent Exchange
Solvent exchange facilitates high-density nucleation of sessile nanodroplets or nanobubbles by successively wetting a surface with two solvents of contrasting solubility with respect to a target species. Yet the key physical mechanisms underlying its efficacy have yet to be theoretically explained. We develop a minimal model for solvent exchange, for the prototypical example of water and ethanol as the solvents and nitrogen as the target species. Our calculations show that solvent exchange is mediated by transient solubility gradients that dominate over the intrinsic concentration gradient of nitrogen in the incipient moments after exchange. Solubility gradients advect nitrogen toward the substrate during ethanol-water exchange but away from it in water-ethanol exchange, consistent with the directionality observed in experiments.
- 9 June 2021
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 126 (23) , 234502
Transient Solubility Gradients Mediate Oversaturation during Solvent Exchange
Solvent exchange facilitates high-density nucleation of sessile nanodroplets or nanobubbles by successively wetting a surface with two solvents of contrasting solubility with respect to a target species. Yet the key physical mechanisms underlying its efficacy have yet to be theoretically explained. We develop a minimal model for solvent exchange, for the prototypical example of water and ethanol as the solvents and nitrogen as the target species. Our calculations show that solvent exchange is mediated by transient solubility gradients that dominate over the intrinsic concentration gradient of nitrogen in the incipient moments after exchange. Solubility gradients advect nitrogen toward the substrate during ethanol-water exchange but away from it in water-ethanol exchange, consistent with the directionality observed in experiments.
- 9 April 2020
- Published by American Chemical Society (ACS) in Nano Letters
- Vol. 20 (5) , 3478-3484
Direct Measurement of the Contents, Thickness, and Internal Pressure of Molybdenum Disulfide Nanoblisters
Nanoblisters have attracted attention due to their ability to controllably modulate the properties of two-dimensional materials. The accurate measurement or estimation of their properties is non-trivial and largely based on Hencky’s theory. However, these estimates require a priori knowledge of material properties and propagate large errors. Here we show through a systematic atomic force microscopy study, several strategies that lead to vastly enhanced characterisation of nanoblisters. First, we find that nanoblisters may contain both liquid and gas, resolving an ongoing debate in the literature. Second, we demonstrate how to definitively determine the membrane thickness of a nanoblister, and show that Hencky’s theory can only reliably predict membrane thicknesses for small aspect ratios and small membrane thicknesses. Third, we develop a novel technique to measure the internal pressures of nanoblisters, which quantitatively agrees with Hencky’s theory but carries a one order smaller propagated error.
- 9 April 2020
- Published by American Chemical Society (ACS) in Nano Letters
- Vol. 20 (5) , 3478-3484
Direct Measurement of the Contents, Thickness, and Internal Pressure of Molybdenum Disulfide Nanoblisters
Nanoblisters have attracted attention due to their ability to controllably modulate the properties of two-dimensional materials. The accurate measurement or estimation of their properties is non-trivial and largely based on Hencky’s theory. However, these estimates require a priori knowledge of material properties and propagate large errors. Here we show through a systematic atomic force microscopy study, several strategies that lead to vastly enhanced characterisation of nanoblisters. First, we find that nanoblisters may contain both liquid and gas, resolving an ongoing debate in the literature. Second, we demonstrate how to definitively determine the membrane thickness of a nanoblister, and show that Hencky’s theory can only reliably predict membrane thicknesses for small aspect ratios and small membrane thicknesses. Third, we develop a novel technique to measure the internal pressures of nanoblisters, which quantitatively agrees with Hencky’s theory but carries a one order smaller propagated error.
- 3 April 2020
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 124 (13) , 134503
How Bulk Nanobubbles Might Survive
The existence of bulk nanobubbles has long been regarded with scepticism, due to the limitations of experimental techniques and the widespread assumption that spherical bubbles cannot achieve stable equilibrium. We develop a model for the stability of bulk nanobubbles based on the experimental observation that the zeta potential of spherical bubbles abruptly diverges from the planar value below . Our calculations recover three persistently reported—but disputed—properties of bulk nanobubbles: that they stabilize at a typical radius of , that this radius is bounded below , and that it increases with ionic concentration.- 3 April 2020
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 124 (13) , 134503
How Bulk Nanobubbles Might Survive
The existence of bulk nanobubbles has long been regarded with scepticism, due to the limitations of experimental techniques and the widespread assumption that spherical bubbles cannot achieve stable equilibrium. We develop a model for the stability of bulk nanobubbles based on the experimental observation that the zeta potential of spherical bubbles abruptly diverges from the planar value below . Our calculations recover three persistently reported—but disputed—properties of bulk nanobubbles: that they stabilize at a typical radius of , that this radius is bounded below , and that it increases with ionic concentration.- Open Access
- 9 March 2020
- Published by AIP Publishing
- Vol. 116 (10) , 103702
10.1063/1.5135764.1
The merging of two soap bubbles is a fundamental fluid mechanical process in foam formation. In the present experimental study, the liquid films from two soap bubbles are brought together. Once the liquid layers initially separated by a gas sheet are bridged on a single spot, the rapid merging of the two liquid films proceeds. Thereby, the connecting rim is rapidly accelerated into the separating gas layer. We show that, due to the dimple formation, the velocity is not uniform and the high acceleration initially causes a Rayleigh–Taylor instability of the liquid rim. At later times, the rim heals and takes on a circular shape. However, for sufficiently high concentrations of the surfactant, the unstable rim pinches off microbubbles, resulting in a fractal dendritic structure after coalescence.The merging of two soap bubbles is a fundamental fluid mechanical process in foam formation. In the present experimental study, the liquid films from two soap bubbles are brought together. Once the liquid layers initially separated by a gas sheet are bridged on a single spot, the rapid merging of the two liquid films proceeds. Thereby, the connecting rim is rapidly accelerated into the separating gas layer. We show that, due to the dimple formation, the velocity is not uniform and the high acceleration initially causes a Rayleigh–Taylor instability of the liquid rim. At later times, the rim heals and takes on a circular shape. However, for sufficiently high concentrations of the surfactant, the unstable rim pinches off microbubbles, resulting in a fractal dendritic structure after coalescence.
- 9 March 2020
- Published by AIP Publishing
- Vol. 116 (10) , 103702
Open Access10.1063/1.5135764.1
The merging of two soap bubbles is a fundamental fluid mechanical process in foam formation. In the present experimental study, the liquid films from two soap bubbles are brought together. Once the liquid layers initially separated by a gas sheet are bridged on a single spot, the rapid merging of the two liquid films proceeds. Thereby, the connecting rim is rapidly accelerated into the separating gas layer. We show that, due to the dimple formation, the velocity is not uniform and the high acceleration initially causes a Rayleigh–Taylor instability of the liquid rim. At later times, the rim heals and takes on a circular shape. However, for sufficiently high concentrations of the surfactant, the unstable rim pinches off microbubbles, resulting in a fractal dendritic structure after coalescence.The merging of two soap bubbles is a fundamental fluid mechanical process in foam formation. In the present experimental study, the liquid films from two soap bubbles are brought together. Once the liquid layers initially separated by a gas sheet are bridged on a single spot, the rapid merging of the two liquid films proceeds. Thereby, the connecting rim is rapidly accelerated into the separating gas layer. We show that, due to the dimple formation, the velocity is not uniform and the high acceleration initially causes a Rayleigh–Taylor instability of the liquid rim. At later times, the rim heals and takes on a circular shape. However, for sufficiently high concentrations of the surfactant, the unstable rim pinches off microbubbles, resulting in a fractal dendritic structure after coalescence.
- 9 March 2020
- Published by AIP Publishing
- Vol. 116 (10) , 103702
10.1063/1.5135764.2
The merging of two soap bubbles is a fundamental fluid mechanical process in foam formation. In the present experimental study, the liquid films from two soap bubbles are brought together. Once the liquid layers initially separated by a gas sheet are bridged on a single spot, the rapid merging of the two liquid films proceeds. Thereby, the connecting rim is rapidly accelerated into the separating gas layer. We show that, due to the dimple formation, the velocity is not uniform and the high acceleration initially causes a Rayleigh–Taylor instability of the liquid rim. At later times, the rim heals and takes on a circular shape. However, for sufficiently high concentrations of the surfactant, the unstable rim pinches off microbubbles, resulting in a fractal dendritic structure after coalescence.The merging of two soap bubbles is a fundamental fluid mechanical process in foam formation. In the present experimental study, the liquid films from two soap bubbles are brought together. Once the liquid layers initially separated by a gas sheet are bridged on a single spot, the rapid merging of the two liquid films proceeds. Thereby, the connecting rim is rapidly accelerated into the separating gas layer. We show that, due to the dimple formation, the velocity is not uniform and the high acceleration initially causes a Rayleigh–Taylor instability of the liquid rim. At later times, the rim heals and takes on a circular shape. However, for sufficiently high concentrations of the surfactant, the unstable rim pinches off microbubbles, resulting in a fractal dendritic structure after coalescence.
- 9 March 2020
- Published by AIP Publishing
- Vol. 116 (10) , 103702
10.1063/1.5135764.2
The merging of two soap bubbles is a fundamental fluid mechanical process in foam formation. In the present experimental study, the liquid films from two soap bubbles are brought together. Once the liquid layers initially separated by a gas sheet are bridged on a single spot, the rapid merging of the two liquid films proceeds. Thereby, the connecting rim is rapidly accelerated into the separating gas layer. We show that, due to the dimple formation, the velocity is not uniform and the high acceleration initially causes a Rayleigh–Taylor instability of the liquid rim. At later times, the rim heals and takes on a circular shape. However, for sufficiently high concentrations of the surfactant, the unstable rim pinches off microbubbles, resulting in a fractal dendritic structure after coalescence.The merging of two soap bubbles is a fundamental fluid mechanical process in foam formation. In the present experimental study, the liquid films from two soap bubbles are brought together. Once the liquid layers initially separated by a gas sheet are bridged on a single spot, the rapid merging of the two liquid films proceeds. Thereby, the connecting rim is rapidly accelerated into the separating gas layer. We show that, due to the dimple formation, the velocity is not uniform and the high acceleration initially causes a Rayleigh–Taylor instability of the liquid rim. At later times, the rim heals and takes on a circular shape. However, for sufficiently high concentrations of the surfactant, the unstable rim pinches off microbubbles, resulting in a fractal dendritic structure after coalescence.
- Open Access
- 9 March 2020
- Published by AIP Publishing in Applied Physics Letters
- Vol. 116 (10) , 103702
Merging of soap bubbles and why surfactant matters
The merging of two soap bubbles is a fundamental fluid mechanical process in foam formation. In the present experimental study, the liquid films from two soap bubbles are brought together. Once the liquid layers initially separated by a gas sheet are bridged on a single spot, the rapid merging of the two liquid films proceeds. Thereby, the connecting rim is rapidly accelerated into the separating gas layer. We show that, due to the dimple formation, the velocity is not uniform and the high acceleration initially causes a Rayleigh–Taylor instability of the liquid rim. At later times, the rim heals and takes on a circular shape. However, for sufficiently high concentrations of the surfactant, the unstable rim pinches off microbubbles, resulting in a fractal dendritic structure after coalescence.
- 9 March 2020
- Published by AIP Publishing in Applied Physics Letters
- Vol. 116 (10) , 103702
Open AccessMerging of soap bubbles and why surfactant matters
The merging of two soap bubbles is a fundamental fluid mechanical process in foam formation. In the present experimental study, the liquid films from two soap bubbles are brought together. Once the liquid layers initially separated by a gas sheet are bridged on a single spot, the rapid merging of the two liquid films proceeds. Thereby, the connecting rim is rapidly accelerated into the separating gas layer. We show that, due to the dimple formation, the velocity is not uniform and the high acceleration initially causes a Rayleigh–Taylor instability of the liquid rim. At later times, the rim heals and takes on a circular shape. However, for sufficiently high concentrations of the surfactant, the unstable rim pinches off microbubbles, resulting in a fractal dendritic structure after coalescence.