2021
DOI: 10.22190/fume201203001h
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Passive Atmospheric Water Harvesting Utilizing an Ancient Chinese Ink Slab

Abstract: Extraction of atmospheric water using a passive mechanism instead of a complex and advanced equipment has become an emerging subject. There is a clear record in MengxiBitan by Shen Kuo(1031~1095) that an ink slab has the ability to collect water from the air. Its mechanism is exactly similar to the Fangzhu [1], a recently investigated device for atmospheric water harvesting (AWH). Based on the Fangzhu device, a mathematical model for the AWH mechanism in ink slab-like materials is suggested. Using He’s frequen… Show more

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Cited by 39 publications
(22 citation statements)
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“…8 Fangzhou oscillator is a generalized Duffing equation (DE) with a singular term. [9][10][11] The nonlinear vibration systems in a porous medium can be converted to a fractal modification of the DE. [12][13][14] The gecko-like vibration plays an important role in the accurate 3-D printing process.…”
Section: Introductionmentioning
confidence: 99%
“…8 Fangzhou oscillator is a generalized Duffing equation (DE) with a singular term. [9][10][11] The nonlinear vibration systems in a porous medium can be converted to a fractal modification of the DE. [12][13][14] The gecko-like vibration plays an important role in the accurate 3-D printing process.…”
Section: Introductionmentioning
confidence: 99%
“…He’s frequency formulation (Geng and Cai, 2007; Zhang, 2009) and the Max-min approach (Ebaid, 2010; Shen and Mo, 2009; Ganji et al , 2010) to nonlinear oscillators were widely used in engineering, which are simpler and more effective than Differential Transform Method (Sheikholeslami and Ganji, 2016; Sheikholeslami et al , 2016; Mohsen et al , 2015; Sheikholeslami and Ganji, 2013), homotopy perturbation method (Vazquez-Leal and Boubaker, 2017; Adamu and Ogenyi, 2017), homotopy analysis method (Rajeev and Singh, 2017; Patel and Desai, 2017) and Adomian method (Sheikholeslami et al , 2013). Ancient Chinese also have applications in modern architecture, (He et al , 2021).…”
Section: Introductionmentioning
confidence: 99%
“…Fractional calculus is a branch of applied mathematics that deals with derivatives and integrals of arbitrary orders. Many physical discontinuous phenomena are modeled by nonlinear fractional differential equations arising in porous media, unsmooth boundaries and lattice mechanics (Nadeem et al, 2021;Zuo and Liu, 2021;He et al, 2020dHe et al, , 2021Habib et al, 2020;Wang, 2020;He, 2014He, , 2019cHe, , 2020bHe, , 2021Wang et al, 2019;He and Latifizadeh, 2020;Nadeem et al, 2019). However, such problems are very difficult to solve either analytically or numerically, among all analytical methods [e.g.…”
Section: Introductionmentioning
confidence: 99%