[1] |
POLICICCHIO A, FILOSA R, ABATE S, et al. Activated carbon and metal organic framework as adsorbent for low-pressure methane storage applications:an overview[J]. Journal of Porous Materials, 2016, 23(6):1-18.
|
[2] |
杨侃, 陆现彩, 徐金覃, 等. 气体吸附等温线法表征页岩孔隙结构的模型适用性初探[J]. 煤炭学报, 2013, 38(5):817-821. YANG K, LU X C, XU J T, et al. Preliminary verification of common calculation methods of pore size distribution of shale based on gas adsorption isotherm[J]. JCSE Journal, 2013, 38(5):817-821.
|
[3] |
LANDERS J, GOR G Y, NEIMARK A V. Density functional theory methods for characterization of porous materials[J]. Colloids and Surfaces A:Physicochemical and Engineering Aspects, 2013, 437(6):3-32.
|
[4] |
TARAZONA P. Free energy density functional theory for hard spheres[J]. Physical Review A, 1985, 31(4):2672-2679.
|
[5] |
TARAZONA P, MARINI U, EVANS R. Phase equilibria of fluid interfaces and confined fluids[J]. Molecular Physics, 1987, 60(3):573-595.
|
[6] |
LASTOSKIE C, GUBBINS K E, QUIRKE N. Pore size distribution analysis of microporous carbons:a density functional theory approach[J]. Journal of Physical Chemistry, 1993, 97(18):1012-1016.
|
[7] |
NEIMARK A V. The method of indeterminate Lagrange multipliers in nonlocal density functional theory[J]. Langmuir, 1995, 11(10):4183-4184.
|
[8] |
USTINOV E A, DO D D. Application of density functional theory to analysis of energetic heterogeneity and pore size distribution of activated carbons[J]. Langmuir, 2004, 20(9):3791-3797.
|
[9] |
JAGIELLO J, OLIVIER J P. 2D-NLDFT adsorption models for carbon slit-shaped pores with surface energetical heterogeneity and geometrical corrugation[J]. Carbon, 2013, 55(2):70-80.
|
[10] |
ZENG M, TANG Y, MI J, et al. Improved direct correlation function for density functional theory analysis of pore size distributions[J]. Journal of Physical Chemistry C, 2009, 113(40):17428-17436.
|
[11] |
BALZER C, CIMINO R T, GOR G Y, et al. Deformation of microporous carbons during N2, Ar, and CO2 adsorption:insight from the density functional theory[J]. Langmuir, 2016, 32(32):8265-8274.
|
[12] |
SCHINDLER B J, MITCHELL L A, MCCABE C, et al. Adsorption of chain molecules in slit-shaped pores:development of a SAFT-FMT-DFT approach[J]. Journal of Physical Chemistry C, 2013, 117(41):21337-21350.
|
[13] |
MALHEIRO C, MENDIBOURE B, PLANTIER F, et al. Density functional theory for the description of spherical non-associating monomers in confined media using the SAFT-VR equation of state and weighted density approximations[J]. Journal of Chemical Physics, 2014, 140(13):108-112.
|
[14] |
USTINOV E A. Comparative features of Ar adsorption on smooth and amorphous surfaces examined by density functional theory[J]. Adsorption, 2008, 14(2):171-179.
|
[15] |
USTINOV E A, DO D D, FENELONOV V B. Pore size distribution analysis of activated Carbopacks:application of density functional theory using nongraphitized Carbopack black as a reference system[J]. Carbon, 2006, 44(4):653-663.
|
[16] |
USTINOV E A, DO D D. Modeling of adsorption in finite cylindrical pores by means of density functional theory[J]. Adsorption, 2005, 11(5):455-477.
|
[17] |
USTINOV E A, DO D D, JARONIEC M. Application of density functional theory to equilibrium adsorption of argon and nitrogen on amorphous silica surface[J]. Applied Surface Science, 2005, 252(3):548-561.
|
[18] |
USTINOV E A, DO D D, JARONIEC M. Adsorption of argon and nitrogen in cylindrical pores of MCM-41 materials:application of density functional theory[J]. Applied Surface Science, 2005, 252(4):1013-1028.
|
[19] |
USTINOV E A, DO D D, JARONIEC M. Equilibrium adsorption in cylindrical mesopores:a modified Broekhoff and de Boer theory versus density functional theory[J]. Journal of Physical Chemistry B, 2005, 109(5):1947-1958.
|
[20] |
RAVIKOVITCH P I, NEIMARK A V. Density functional theory model of adsorption on amorphous and microporous silica materials[J]. Langmuir, 2006, 22(26):11171-11179.
|
[21] |
NEIMARK A V, LIN Y, RAVIKOVITCH P I, et al. Quenched solid density functional theory and pore size analysis of micro-mesoporous carbons[J]. Carbon, 2009, 47(7):1617-1628.
|
[22] |
GOR G Y, THOMMES M, CYCHOSZ K A, et al. Quenched solid density functional theory method for characterization of mesoporous carbons by nitrogen adsorption[J]. Carbon, 2012, 50(4):1583-1590.
|
[23] |
郑青榕, 蔡振雄, 陈武, 等. 非局域密度泛函理论表征活性炭孔径分布的改进算法[J]. 低温与超导, 2010, 38(1):80-84. ZHENG Q R, CAI Z X, CHEN W, et al. An improved method to determine PSD of activated carbon by using non-local density functional theory[J]. Cryogenics and Superconductivity, 2010, 38(1):80-84.
|
[24] |
郑青榕, DO D D, 陈武, 等. 应用超临界温度氢吸附数据表征活性炭结构[J]. 离子交换与吸附, 2010, 26(6):551-558. ZHENG Q R, DO D D, CHEN W, et al. Determination of the pore size distribution of the activated carbon by adsorption data of supercritical hydrogen[J]. Ion Exchange and Adsorption, 2010, 26(6):551-558.
|
[25] |
ROTH R. Fundamental measure theory for hard-sphere mixtures:a review[J]. Journal of Physics Condensed Matter, 2010, 22(6):503-511.
|
[26] |
朱子文, 冯玉龙, 郑青榕. 甲烷在石墨烯和活性炭上的吸附[J]. 化工学报, 2015, 66(S2):244-249. ZHU Z W, FENG Y L, ZHENG Q R. Methane adsorption on graphene sheets and activated carbon[J]. CIESC Journal, 2015, 66(S2):244-249.
|
[27] |
BALL P C, EVANS R. Structure and adsorption at gas-solid interfaces:layering transitions from a continuum theory[J]. Journal of Chemical Physics, 1988, 89(7):4412-4423.
|
[28] |
WEEKS J D, CHANDLER D, ANDERSEN H C. Role of repulsive forces in determining the equilibrium structure of simple liquids[J]. Journal of Chemical Physics, 1971, 54(12):5237-5247.
|
[29] |
DO D D, DO H D, TRAN K N. Analysis of adsorption of gases and vapors on nonporous graphitized thermal carbon black[J]. Carbon, 2003, 19(14):5656-5668.
|
[30] |
GARDNER L, MICHAL K A, JARONIEC M. Reference data for argon adsorption on graphitized and nongraphitized carbon blacks[J]. Journal of Physical Chemistry B, 2001, 105(50):12516-12523.
|
[31] |
BIRKETT G, DO D D. New method to determine PSD using supercritical adsorption:applied to methane adsorption in activated carbon[J]. Langmuir, 2006, 22(18):7622-7630.
|