Many-Body Theory of Molecules, Clusters and Condensed Phases

Contents
Part 1: Quantal electron crystals
	[1] N. H. March, Kinetic and potential energies of an electron gas
	[2] N. H. March and W. H. Young, Probability density of electron separation in a uniform electron gas
	[3] W. H. Young and N. H. March, A density matrix approach to correlation in a uniform electron gas
	[4] J. Durkan, R. J. Elliott, and N. H. March, Localization of electrons in impure semiconductors by a magnetic field
	[5] C. M. Care and N. H. March, Electrical conduction in the Wigner lattice in n type InSb in a magnetic field
	[6] C. M. Care and N. H. March, Electron crystallization
	[7] M. Parrinello and N. H. March, Thermodynamics of Wigner crystallization
	[8] N. H. March, M. Suzuki, and M. Parrinello, Phenomenological theory of first- and second-order metal-insulator transitions at absolute zero
	[9] F. Herman and N. H. March, Cooperative magnetism in metallic jellium and in the insulating Wigner electron crystal
	[10] M. J. Lea and N. H. March, Quantum-mechanical Wigner electron crystallization with and without magnetic fields
	[11] M. J . Lea and N. H. March,The electron liquid-solid phase transition in two dimensions in a magnetic field
	[12] M. J. Lea and N. H. March, The shear modulus and the phase diagram for two-dimensional Wigner electron crystals
	[13] M. J. Lea, N. H. March, and W. Sung, Thermodynamics of melting of a two-dimensional Wigner electron crystal
	[14] N. H. March, B. V. Paranjape, and F. Siringo, Can the hole liquid undergo Wigner crystallization in high-TcLa2-xSrx CU04 at low density?
	[15] F. Siringo, M. J. Lea, and N. H. March, Self-consistent force constant calculation for a two-dimensional Wigner electron crystal in high magnetic fields, and limitations of Lindemann's Law of melting
	[16] A. Holas and N. H. March, Remnants of the Fermi surface in the Wigner electron crystal phase of a strongly interacting one-dimensional system
	[17] M. J. Lea, N. H. March, and W. Sung, Melting of Wigner electron crystals: phenomenology and anyon magnetism
	[18] N. H. March, Melting of a magnetically induced Wigner electron solid and anyon properties
	[19] G. Senatore and N. H. March, Recent progress in the field of electron correlation
	[20] N. H. March, Thermodynamics of the equilibrium between a fractional quantum Hall liquid and a Wigner electron solid
	[21] R. H. Squire and N. H. March, Fulleride superconductivity compared and contrasted with RVB theory of high Tc cuprates
	[22] N. H. March and R. H. Squire, Fingerprints of quantal Wigner solid-like correlations in D-dimensional assemblies
	[23] F. Claro, A. Cabo, and N. H. March, On the phase diagram of a two-dimensional electron gas near integer fillings and fractions such as 1/5 and 1/7
	[24] P. Capuzzi, N. H. March, and M. P. Tosi, Wigner bosonic molecules with repulsive interactions and harmonic confinement
	[25] N. H. March, A. Cabo, and F. Claro, Phase diagram of two-dimensional electron gas in a perpendicular magnetic field around Landau level filling factors v = 1 and 3
	[26] N. H. March, Quantum statistics of charged particles and fingerprints of Wigner crystallization in D dimensions
Part 2: Structure, forces and electronic correlation functions in liquid metals
	Part 2a. Nuclear structure factor and pair potentials in some sp liquid metals
		[1] T. Gaskell and N. H. March, Electronic momentum distribution in liquid metals and long-range oscillatory interactions between ions
		[2] M. D. Johnson and N. H. March, Long-range oscillatory interaction between ions in liquid metals
		[3] J. Worster and N. H. March, Interaction energies between defects in metals
		[4] J. E. Enderby and N. H. March, Interatomic forces and the structure of liquids
		[5] C. C. Matthai and N. H. March, Small angle scattering from liquids: van der Waals forces in argon and collective mode in Na
		[6] I. Ebbsjo, G. G. Robinson, and N. H. March, Structure and forces in simple liquid metals
		[7] A. B. Bhatia and N. H. March, Properties of liquid direct correlation function at melting temperature related to vacancy formation energy in condensed phases of rare gases
		[8] A. B. Bhatia and N. H. March, Relation between principal peak height, position and width of structure factor in dense monatomic liquids
		[9] N. H. March, Electron correlation, chemical bonding and the metal-insulator transition in expanded fluid alkalis
		[10] R. G. Chapman and N. H. March, Magnetic susceptibility of expanded fluid alkali metals
		[11] J. A. Ascough and N. H. March, Structure inversion: Pair potentials with common characteristics from three theories at low density on liquid-vapour coexistence curve of Cs
		[12] F. Perrot and N. H. March, Pair potentials for liquid sodium near freezing from electron theory and from inversion of the measured structure factor
		[13] N. H. March, Information content of diffraction experiments on liquids and amorphous solids
		[14] F. Perrot and N. H. March, Binding in pair potentials of liquid simple metals from nonlocality in electronic kinetic energy
		[15] K. Tankeswar and N. H. March, The deviation of the pair potential from the potential of mean force in molten N a near freezing
		[16] K. I. Golden, N. H. March, and A. K. Ray, Three-particle correlation function and structural theories of dense metallic liquids
		[17] M. Blazej and N. H. March, Long-range polarization interaction in simple liquid metals
		[18] K. I. Golden and N. H. March, Liquid structural theories of two- and three-dimensional plasmas
		[19] G. R. Freeman and N. H. March, Nature of chemical bonding in highly expanded heavy alkalis: especially Cs and Rb
		[20] N. H. March and M. P. Tosi, Diffraction and transport in dense plasmas: especially liquid metals
		[21] N. H. March and J. A. Alonso, Structural corrections to Stokes-Einstein relation for liquid metals near freezing
	Part 2b. Electronic correlation functions in liquid metals
		[1] N. H. March and M. P. Tosi, Quantum theory of pure liquid metals as two-component systems
		[2] M. P. Tosi and N. H. March, Small-angle scattering from liquid metals and alloys and electronic correlation functions
		[3] P. A. Egelstaff, N. H. March, and N. C. McGill, Electron correlation functions in liquids from scattering data
		[4] S. Cusack, N. H. March, M. Parrinello, and M. P. Tosi, Electron–electron pair correlation function in solid and molten nearly-free electron metals
		[5] A. S. Brah, L. Virdhee, and N. H. March, Electron scattering by molten aluminium
		[6] M. W. Johnson, N. H. March, F. Perrot, and A. K. Ray, A diffraction study of the structure of liquid potassium near freezing and density functional theory of pair potentials
		[7] N. H. March, Electronic correlation functions in liquid metals
		[8] N. H. March, Local coordination, electronic correlations and relation between thermodynamic and transport properties of sp liquid metals
		[9] F. E. Leys, N. H. March, and D. Lamoen, Thermodynamic consistency and integral equations for the liquid structure
		[10] F. E. Leys and N. H. March, Electron–electron correlations in liquid s–p metals
		[11] G. G. N. Angilella, N. H. March, and R. Pucci, Low density observations of Rb and Cs chains along the liquid–vapourc oexistence curves to the critical point in relation to quantum-chemical predictions on the metal-insulator transitions in Li and Na rings
Part 3: One-body potential theory of molecules and condensed matter
	Partisc 3a. Thomas-Fermi semiclassical approximation
		[1] N. H. March, Theoretical determination of the electron distribution in benzene by the Thomas–Fermi and the molecular–orbital methods
		[2] N. H. March, Thomas–Fermi fields for molecules with tetrahedral and octahedral symmetry
		[3] N. H. March and J. S. Plaskett, The relation between the Wentzel–Kramers–Brillouin and the Thomas– Fermi approximations
		[4] N. H. March and R. J. White, Non-relativistic theory of atomic and ionic binding energies for large atomic number
		[5] N. H. March, Relation between the total energy and eigenvalue sum for neutral atoms and molecules
		[6] G. P. Lawes and N. H. March, Exact local density method for linear harmonic oscillator
		[7] N. H. March and R. G. Parr, Chemical potential, Teller's theorem and the scaling of atomic and molecular energies
		[8] N. H. March, Inhomogeneous electron gas theory of molecular dissociation energies
		[9] M. Levy, N. H. March, and N. C. Handy, On the adiabatic connection method, and scaling of electron–electron interactions in the Thomas–Fermi limit
		[10] C. Amovilli and N. H. March, Two-dimensional electrostatic analog of the March model of C60 with a semiquantitative application to planar ring clusters
	Part 3b. Transcending Thomas-Fermi theory
		[1] N. H. March and W. H. Young, Approximate solutions of the density matrix equation for a local average field
		[2] N. H. March and A. M. Murray, Relation between Dirac and canonical density matrices, with applications to imperfections in metals
		[3] G. K. Corless and N. H. March, Electron theory of interaction between point defects in metals
		[4] J. C. Stoddart and N. H. March, Exact Thomas–Fermi method in perturbation theory
		[5] N. H. March, Differential equation for the ground-state density in finite and extended inhomogeneous electron gases
		[6] N. H. March, Spatially dependent generalization of Kato’s theorem for atomic closed shells in a bare Coulomb field
		[7] N. H. March, The local potential determining the square root of the ground-state electron density of atoms and molecules from the Schrodinger equation
		[8] H. Lehmann and N. H. March, Differential equation for Slater sum in an inhomogeneous electron liquid
		[9] S. Pfalzner, H. Lehmann, and N. H. March, Bound-state plus continuum electron densities, and Slater sum, in a bare Coulomb field
		[10] A. Holas and N. H. March, Exact exchange-correlation potential and approximate exchange potential in terms of density matrices
		[11] M. Levy and N. H. March, Line-integral formulas for exchange and correlation potentials separately
		[12] A. Holas and N. H. March, Potential-locality constraint in determining an idempotent density matrix from diffraction experiment
		[13] A. Holas and N. H. March, Field dependence of the energy of a molecule in a magnetic field
		[14] I. A. Howard, N. H. March, P. Senet, and V. E. Van Doren, Nonrelativistic exchange-energy density and exchange potential in the lowest order of the 1/Z expansion for ten-electron atomic ions
		[15] N. H. March, I. A. Howard, A. Holas, P. Senet, and V. E. Van Doren, Nuclear cusp conditions for components of the molecular energy density relevant for density-functional theory
		[16] I. A. Howard, N. H. March, and J. D. Talman, Nonrelativistic variationally optimized exchange potentials for Ne-like atomic ions having large atomic number
		[17] N. H. March, I. A. Howard, and V. E. Van Doren, Recent progress in constructing nonlocal energy density functionals
		[18] N. H. March and I. A. Howard, Propagator and Slater sum in one-body potential theory
		[19] I. A. Howard and N. H. March, Corrections to Slater exchange potential in terms of Dirac idempotent density matrix: With an approximate application to Be-like positive atomic ions for large atomic number
		[20] I. A. Howard, N. H. March, and P. W. Ayers, Idempotent density matrix derived from a local potential V(r) in terms of HOMO and LUMO properties
		[21] N. H. March, P. Geerlings, and K. D. Sen, Electrostatic interpretation of the force -