Record 7414   View: Standard Glossary  HistCite Guide
Author(s): Marx D; Tuckerman ME; Hutter J; Parrinello M
Title: The nature of the hydrated excess proton in water
Source: NATURE 397 (6720): 601-604
Date: 1999 FEB 18
Document Type: Journal : Article
DOI:  
Language: English
Comment:  
Address: Max Planck Inst Festkorperforsch, D-70569 Stuttgart, Germany.
NYU, Dept Chem, New York, NY 10003 USA.
NYU, Courant Inst Math Sci, New York, NY 10003 USA.
Reprint: Marx, D, Max Planck Inst Festkorperforsch, Heisenbergstr 1, D-70569
Stuttgart, Germany.
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Abstract: Explanations for the anomalously high mobility of protons in liquid water began with Grotthuss's idea(1,2) of structural diffusion' nearly two centuries ago. Subsequent explanations have refined this concept by invoking thermal hopping(3,4), proton tunnelling(5,6) or solvation effects(7). More recently, two main structural models have emerged for the hydrated proton. Eigen(8,9) proposed the formation of an H9O4+ complex in which an H3O+ core is strongly hydrogen-bonded to three H2O molecules. Zundel(10,11), meanwhile, supported the notion of an H5O2+ complex in which the proton is shared between two H2O molecules. Here we use ab initio path integral(12-14) simulations to address this question, These simulations include time-independent equilibrium thermal and quantum fluctuations of all nuclei, and determine interatomic interactions from the electronic structure. We find that the hydrated proton forms a fluxional defect in the hydrogen-bonded network with both H9O4+ and H5O2+ occurring only in the sense of 'limiting' or 'ideal' structures. The defect can become delocalized over several hydrogen bonds owing to quantum fluctuations. Solvent polarization induces a small barrier to proton transfer, which is washed out by zero-point motion. The proton can consequently be considered part of a 'low-barrier hydrogen bond'(15,16), in which tunnelling is negligible and the simplest concepts of transition-state theory do not apply. The rate of proton diffusion is determined by thermally induced hydrogen-bond breaking in the second solvation shell.
Cited References:
AGMON N, 1996, J CHIM PHYS PCB, V93, P1714
ANDO K, 1997, J PHYS CHEM B, V101, P10464
ATKINS PW, 1998, PHYSICAL CHEM, P741
BECKE AD, 1988, PHYS REV A, V38, P3098
BENOIT M, 1998, NATURE, V392, P258
BERNAL JD, 1933, J CHEM PHYS, V1, P515
BILLETER SR, 1998, J PHYS CHEM A, V102, P4669
CLELAND WW, 1994, SCIENCE, V264, P1887
DEGROTTHUSS CJT, 1806, ANN CHIM, V58, P54
EIGEN M, 1964, ANGEW CHEM INT EDIT, V3, P1
GUISSANI Y, 1988, J CHEM PHYS, V88, P5850
HALLEY JW, 1993, J CHEM PHYS, V98, P4110
HUCKEL E, 1928, Z ELKTROCHEM ANGEW P, V34, P546
HUGGINS ML, 1936, J PHYS CHEM-US, V40, P723
KOCHANSKI E, 1997, ADV QUANTUM CHEM, V28, P273
KOMATSUZAKI T, 1994, CHEM PHYS, V180, P239
LARIA D, 1994, CHEM PHYS, V180, P181
LEE C, 1988, PHYS REV B, V37, P785
LOBAUGH J, 1996, J CHEM PHYS, V104, P2056
MARX D, 1994, Z PHYS B CON MAT, V95, P143
MARX D, 1996, J CHEM PHYS, V104, P4077
OJAMAE L, 1998, J CHEM PHYS, V109, P5547
SAGNELLA DE, 1998, J CHEM PHYS, V108, P2073
SCHMIDT RG, 1997, BER BUNSEN PHYS CHEM, V101, P1816
SCHMITT UW, 1998, J PHYS CHEM B, V102, P5547
SPRIK M, 1996, J CHEM PHYS, V105, P1142
STEARN AE, 1937, J CHEM PHYS, V5, P113
TROULLIER N, 1991, PHYS REV B, V43, P1993
TUCKERMAN M, 1995, J PHYS CHEM-US, V99, P5749
TUCKERMAN ME, 1996, J CHEM PHYS, V104, P5579
TUCKERMAN ME, 1997, SCIENCE, V275, P817
TUNON I, 1993, J PHYS CHEM-US, V97, P5547
VUILLEUMIER R, 1998, J PHYS CHEM B, V102, P4261
WANNIER G, 1935, ANN PHYS-BERLIN, V24, P545
WEI DQ, 1994, J CHEM PHYS, V101, P7633
WICKE E, 1954, Z PHYS CHEM FRANKFUR, V1, P340
ZUMDEL G, 1976, HYDROGEN BOND RECENT, V2, P683
ZUNDEL G, 1968, Z PHYS CHEM FRANKFUR, V58, P225