## Electrochemical methods: fundamentals and applicationsTakes the student from the most basic chemical and physical principles through fundamentals of thermodynamics, kinetics, and mass transfer, to a thorough treatment of all important experimental methods. Treats application of electrochemical methods to elucidation of reaction mechanisms; double layer structure and surface processes, and their effects on electrode processes are developed from first principles; other key features include a chapter on operational amplifier circuits and electrochemical instrumentation, unique coverage of spectrometric and photochemical experiments, and Laplace transform and digital simulation techniques. Contains numerous examples, illustrations, end-of-chapter problems, references, uniform mathematical notation, and an extensive list of symbols, abbreviations, definitions, and dimensions. |

### Dall'interno del libro

Risultati 1-3 di 89

Pagina 54

When no current passes through a conducting ..phase (Le., there is no net

movement of charge carriers), the electric field at all interior points must be

If it were not, the carriers would move in response to it in order to eliminate the

field.

When no current passes through a conducting ..phase (Le., there is no net

movement of charge carriers), the electric field at all interior points must be

**zero**-If it were not, the carriers would move in response to it in order to eliminate the

field.

Pagina 55

fundamentals and applications Allen J. Bard, Larry R. Faulkner. Interior Gaussian

surface Charged conducting pha

dimensional conducting phase containing a Gaussian enclosure. Illustration that

the ...

fundamentals and applications Allen J. Bard, Larry R. Faulkner. Interior Gaussian

surface Charged conducting pha

**Zero**included charge Figure 2.2.1 A three-dimensional conducting phase containing a Gaussian enclosure. Illustration that

the ...

Pagina 665

hence, B'(s) must be

exp[-(slD)u*x) and C(x, t) = C* + L-l{A'(s)exp[-(slDy"x]} Final evaluation depends

on the third boundary condition. (A. 1.57) (A. 1.58) A.1.7 The

...

hence, B'(s) must be

**zero**for the conditions at hand. Therefore, C(x, s) = ^- + A'(s)exp[-(slD)u*x) and C(x, t) = C* + L-l{A'(s)exp[-(slDy"x]} Final evaluation depends

on the third boundary condition. (A. 1.57) (A. 1.58) A.1.7 The

**Zero**-Shift Theorem...

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### Indice

Potentials and Thermodynamics of Cells | 44 |

Kinetics of Electrode Reactions | 104 |

Mass Transfer by Migration and Diffusion | 119 |

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Electrochemical Methods: Fundamentals and Applications Allen J. Bard,Larry R. Faulkner Anteprima non disponibile - 2000 |

### Parole e frasi comuni

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