Ion Channel Flux Calculator
Calculate ionic flux and current density using the Goldman-Hodgkin-Katz (GHK) equation — the gold standard in membrane biophysics.
About the Ion Channel Flux Calculator
The Ion Channel Flux Calculator is a precise scientific tool designed to compute the net ionic flux and current density across cell membranes or single ion channels based on the Goldman–Hodgkin–Katz (Ion Channel Flux) flux equation. This equation, derived from fundamental electrodiffusion principles, accurately describes how ions move through open channels under the combined influence of concentration gradients and membrane potential — a cornerstone of modern cellular electrophysiology and biophysics.
Importance of This Tool
Ion channels are critical gatekeepers in living cells, controlling electrical signaling in neurons and muscles, hormone secretion, cell volume regulation, and much more. Understanding ion channel flux is essential for research in neuroscience, cardiology, pharmacology, and plant physiology (especially in agriculture-related ion transport in root cells). Miscalculations can lead to incorrect interpretations of experimental data, drug effects, or disease mechanisms (channelopathies). This calculator provides reliable, peer-reviewed computations to support accurate scientific analysis.
Purpose of the Tool
The primary purpose is to enable researchers, students, and professionals to quickly and accurately predict ionic movement (flux in mol/(s·m²) and current density in pA/µm²) for a monovalent ion. It helps in:
- Interpreting patch-clamp or voltage-clamp experiments
- Modeling action potentials and resting potentials
- Comparing channel behavior under different physiological or pathological conditions
- Educational demonstrations of electrodiffusion principles
When and Why You Should Use This Tool
Use the Ion Channel Flux Calculator whenever you need to quantify passive ion movement through open channels, especially when both concentration and voltage gradients are present. Unlike the simple linear Ohm's law approximation (I = g(V – E_rev)), the GHK equation accounts for rectification and saturation effects, providing more accurate results at large voltage deviations or asymmetric concentrations — common in real biological systems.
It is particularly valuable in:
- Neuronal excitability studies
- Cardiac electrophysiology
- Investigating channel blockers or mutations
- Agricultural research on ion uptake in plants (e.g., K⁺/Na⁺ transport in roots)
User Guidelines
Input Guidelines:
- Temperature: Enter in °C (default 37°C for mammalian physiology).
- Valence (z): +1 for K⁺/Na⁺, –1 for Cl⁻ (monovalent only in this version).
- Internal [ion]_i and External [ion]_o: Concentrations in mM (e.g., 140 mM for intracellular K⁺).
- Membrane Potential V_m: In mV (negative inside typical for resting cells).
- Permeability P: Relative or absolute in cm/s (e.g., 10⁻⁶ – 10⁻⁴ cm/s for typical channels; adjust for scaling).
- Area: Membrane patch area in µm² (default 1 for single-channel equivalent).
Output: Positive flux/current = net outward movement (cation leaving cell); negative = inward.
Developed for educational and research purposes. All calculations follow the classic GHK flux equation as described in Hille (2001) Ion Channels of Excitable Membranes and standard electrophysiology literature.
For more information about ion channels, visit Ion Channel Flux on Wikipedia.
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