Advanced Peak Redox Current Calculator

Analyze electrochemical systems using our highly advanced calculation tool. Evaluate precise redox peaks very easily. Master your complex electrochemistry lab data right now.

Core Parameters

Kinetic & Diffusion

System Setup


Understanding Peak Redox Current and Randles-Sevcik Equation

Electrochemistry heavily relies on cyclic voltammetry to analyze reaction mechanisms and charge transfer dynamics. The peak redox current ($i_p$) represents the maximum current observed in a cyclic voltammogram. Determining this value accurately helps researchers understand diffusion characteristics and concentration profiles near the working electrode interface.

Formula Used

For a reversible electrochemical system, the Randles-Sevcik equation at 298.15 K and general temperatures is expressed as:

$$i_p = 0.4463 \cdot n \cdot F \cdot A \cdot C \cdot \left(\frac{n F v D}{R T}\right)^{1/2}$$

Where $n$ is electrons transferred, $F$ is Faraday's constant, $A$ is electrode area, $C$ is concentration, $v$ is scan rate, $D$ is diffusion coefficient, $R$ is the gas constant, and $T$ is temperature.

How to Use This Calculator

Input your parameters across the three configuration columns. Specify the number of electrons, active electrode surface area, analyte concentration in millimoles, diffusion coefficient scaling factor, scan rate, system temperature, and electron transfer mechanism. Click the submit button to instantly compute your exact peak redox current value.

Frequently Asked Questions

Concentration should be entered in millimoles per liter ($\text{mM}$), which the calculator automatically scales into $\text{mol/cm}^3$ for accurate computation.

Different pre-exponential constants and transfer coefficients apply depending on whether electron transfer kinetics are fast (reversible) or slow (irreversible).

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