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		题名	作者	年代	出处	被引量
	1	Fluctuation–dissipation: Response theory in statistical physics显示文摘	Umberto Marini Bettolo Marconi Andrea Puglisi Lamberto Rondoni Angelo Vulpiani	2008	Physics Reports2008，，4：	2
	2	Weighted density Lattice Boltzmann approach to fluids under confinement显示文摘	Umberto Marini Bettolo Marconi Simone Melchionna	2013	Molecular Physics2013，，20：	1
	3	Electro-osmotic flows under nanoconfinement: A self-consistent approach显示文摘	S. Melchionna U. Marini Bettolo Marconi	2011	EPL (Europhysics Letters)2011，，4：	1
	4	Non-local kinetic theory of inhomogeneous liquid mixtures显示文摘	Umberto Marini Bettolo Marconi	2011	Molecular Physics (-)2011，，7：	1
	5	Motion of a granular particle on a rough line显示文摘	Marini Bettolo Marconi U Conti M and Vulpiani A	2000	Europhys Lett2000，51，：	1
	6	Reversible hepatotoxic effects of diphenyl-report of a case and a review of the literature显示文摘	Carella G Bettolo P M		0，，：	1
	7	Influence of the cortico -spinal tract on the cutaneous silent period: a study in patients with pyramidal syndrome显示文摘	Gilio F Bettolo CM Conte A	2008	Neurosci Lett2008，，2：	1
	8	Kinetic Density Functional Theory: A Microscopic Approach to Fluid Mechanics显示文摘In the present paper we give a brief summary of some recent theoretical advances in the treatment of inhomogeneous fluids and methods which have applications in the study of dynamical properties of liquids in situations of extreme confinement, such as nanopores, nanodevices, etc. The approach obtained by combining kinetic and density functional methods is microscopic, fully self-consistent and allows to determine both configurational and flow properties of dense fluids. The theory predicts the correct hydrodynamic behavior and provides a practical and numerical tool to determine how the transport properties are modified when the length scales of the confining channels are comparable with the size of the molecules. The applications range from the dynamics of simple fluids under confinement, to that of neutral binary mixtures and electrolytes where the theory in the limit of slow gradients reproduces the known phenomenological equations such as the Planck–Nernst–Poisson and the Smolochowski equations. The approach here illustrated allows for fast numerical solution of the evolution equations for the one-particle phase-space distributions by means of the weighted density lattice Boltzmann method and is particularly useful when one considers flows in complex geometries.	Umberto Marini Bettolo Marconi Simone Melchionna	2014	Communications in Theoretical Physics2014，61，10：	0

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