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Voltaic Cells in Electrochemistry and Surface Chemistry of Liquids
                                                       α = µ i + z i Fχ s                15
                                                        s
                                                            s
                                                        i                               (2)
                                Relationships (1) and(2)togetherwith
                                                      M      M    M χ                   (3)
                                                     ∆ S Ψ =∆ S  ϕ – ∆ S          –
                                       M
                                where ∆ S ϕ is the difference in the inner potentials (i.e., the Galvani
                                potential  of a  two-phase  system),  m¸e it possible  to  find  some important
                                electrochemical  information.= This  system,  as  illustrated  in  Fig.  1,  is
                                actually  a  three-phase  system,  since  it  includes  the  inert  gas  atmosphere
                                of  the  environment.=
                                    The Volta potential,  in contradiction to  the Galvani  potential,  has  the
                                advantage  of  being  measurable  but  also  the  disadvantage  that  it  is  not
                                determined  only  by  the  chemical  nature  of  the  phases  that  create  the
                                interface, but also by the state at their surfaces, represented by the surface
                                potentials,  Eqs.= (1)  and (2).
                                    In  principle,  the  distribution  of ions  and  dipoles  at the  M/s  interface
                                is  different from that  at the  free M  and  s  surfaces.= Therefore the  Galvani
                                potential mayalso be written, in the absence of specific adsorption, as the
                                sum of the charge and dipole components 1,13,22,23
                                                   M
                                                  ∆S ϕ =g (ion) +g (dip)                (4)
                                                         M
                                                                 M
                                                                 S
                                                         S
                                Usuallyg (ion) = / ∆ S Ψ and g (dip) =/∆S χ.It appears that under accessible
                                               M
                                                              W
                                       M
                                                       M
                                       S
                                                       S
                                experimental  conditions  there  is  little  or  no  dependence  of  χ  on  Ψ, i.e.,
                                the  surface  potential  is  independent  of the  free  charge  of the phase, 25  but










                                                Figure  1.  The  electric  potentials  as-
                                                sumed to exist in a metal–electrolyte solu-
                                                tion system.=
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