A consistent dielectric response model for water ice over the whole energy-momentum plane

被引:10
作者
Emfietzoglou, D.
Nikjoo, H.
Petsalakis, I. D.
Pathak, A. [1 ]
机构
[1] Univ Hyderabad, Sch Phys, Hyderabad 500046, Andhra Pradesh, India
[2] Natl Hellen Res Fdn, Inst Phys & Theoret Chem, Athens 11635, Greece
[3] NASA, Lyndon B Johnson Space Ctr, Ctr Adv Space Studies, USRA, Houston, TX 77058 USA
[4] Univ Ioannina, Med Phys Lab, Sch Med, GR-45110 Ioannina, Greece
关键词
dielectric function; solid water; ice;
D O I
10.1016/j.nimb.2006.11.105
中图分类号
TH7 [仪器、仪表];
学科分类号
0804 [仪器科学与技术]; 080401 [精密仪器及机械]; 081102 [检测技术与自动化装置];
摘要
We have developed, for the first time, a consistent analytic model for the complex dielectric response function, epsilon, of amorphous and hexagonal ice over the complete energy-momentum plane. The energy dependence at the optical limit is based on a parametrization of all dielectric data representations, namely Im(epsilon), Re(epsilon) and Im(-1/epsilon), using a linear combination of Drude-type functions associated with the various interband transitions. The "fitting" procedure is forced to self-consistency by the fulfillment (to within 1%) of the f-sum-rules for Im(epsilon) and Im(-1/epsilon). The momentum dependence is provided by appropriate dispersion relationships for the Drude coefficients obtained from our recent analysis of the experimental Bethe ridge of liquid water. Time-dependent density functional theory (TDDFT) calculations of the optical oscillator strength (up to 20 eV) of H2O clusters are also presented for comparison. It is expected that the present development will permit accurate calculations of inelastic scattering probabilities and associated quantities (e.g. stopping forces) of swift charges in solid water. (c) 2006 Elsevier B.V. All rights reserved.
引用
收藏
页码:141 / 147
页数:7
相关论文
共 41 条
[1]
Dielectric description of wakes and stopping powers in solids [J].
Abril, I ;
Garcia-Molina, R ;
Denton, CD ;
Perez-Perez, FJ ;
Arista, NR .
PHYSICAL REVIEW A, 1998, 58 (01) :357-366
[2]
[Anonymous], 1984, 37 ICRU
[3]
ENERGY-LOSS PROBABILITIES FOR ELECTRONS, POSITRONS, AND PROTONS IN CONDENSED MATTER [J].
ASHLEY, JC .
JOURNAL OF APPLIED PHYSICS, 1991, 69 (02) :674-678
[4]
EXPERIMENTAL ENERGY-LOSS FUNCTION, IM[-1/EPSILON(Q,OMEGA)], FOR ALUMINUM [J].
BATSON, PE ;
SILCOX, J .
PHYSICAL REVIEW B, 1983, 27 (09) :5224-5239
[5]
On the electronic structure of liquid water: Facts and reflections [J].
Bernas, A ;
Ferradini, C ;
JayGerin, JP .
CHEMICAL PHYSICS, 1997, 222 (2-3) :151-160
[6]
BICHSEL H, 1992, NUCL INSTRUM METH B, V66, P345
[7]
THE ELECTRONIC-SPECTRUM OF WATER IN THE DISCRETE AND CONTINUUM REGIONS - ABSOLUTE OPTICAL OSCILLATOR-STRENGTHS FOR PHOTOABSORPTION (6-200 EV) [J].
CHAN, WF ;
COOPER, G ;
BRION, CE .
CHEMICAL PHYSICS, 1993, 178 (1-3) :387-400
[8]
Chantler C.T., 2005, DETAILED TABULATION, DOI DOI 10.18434/T4HS32
[9]
Daniels J., 1971, Optics Communications, V3, P240, DOI 10.1016/0030-4018(71)90012-5
[10]
Electron inelastic-scattering cross sections in liquid water [J].
Dingfelder, M ;
Hantke, D ;
Inokuti, M ;
Paretzke, HG .
RADIATION PHYSICS AND CHEMISTRY, 1998, 53 (01) :1-18