Joshua Dudman :: 0 mV -80 mV.

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Presentation transcript:

Joshua Dudman ::

0 mV

-80 mV

[K+] = 135 [Na+] = 7 [Cl-] = 11 A- [K+] = 2.5 [Na+] = 125 [Cl-] = 130 A

Resting membrane potential is independent of external Na+ concentration

Resting membrane potential strongly depends upon the external K+ concentration

Why is the resting potential altered by changes in one ion (K+) but not another (Na+)? Can we quantify how the resting membrane potential depends upon changes in ion concentration? It depends upon the number and type of ion channels that are open at rest

So far… The resting potential is the result of an unequal distribution of ions across the membrane. The resting potential is sensitive to ions in proportion to their ability to permeate the membrane. Forget the membrane and consider what factors determine the movement of ions in solution. Aqueous diffusion -and- Electrophoretic movement

First aqueous diffusion Diffusion is just the result of thermal agitation. We can formalize diffusion as: It is tempting to think of diffusion as a force, however, Einstein demonstrated that it is merely a statistical property of a collection of molecules. Now electrophoresis Electrophoresis can be formalized in an analogous fashion. We can formalize electrophoresis as: In both diffusion and electrophoresis the rate of movement of molecules, or the flux, is determined by friction with the surrounding solution.

Combining diffusion and electrophoresis we get:  V in V out l

Combining diffusion and electrophoresis we get: Two important relationships Nernst-EinsteinFaraday’s constant What we care about for membrane potential is the current across the membrane

That oh so famous Nernst-Planck Relationship When then, But, we care about equilibrium state. When are we at equilibrium? Finally, if we integrate across the membrane we arrive at the Nernst Equation

A little bit more about the Nernst Equation The general form of the equation in your textbook: What is the meaning of E x ? E x is the potential at which the flux due to diffusion is equal and opposite to the flux due to electrophoresis What is E K for the cell we showed at the beginning?

In our cell why was the resting potential -80mV if E K = -100mV? This cell, as in many other cells in the nervous system, is permeable to more than one ionic species at rest How can we quantify the contribution of multiple ionic species? The Goldman Equation (or the GHK Equation) Some important details: Derives from the Nernst-Planck equation and a few assumptions Uses permeabilities rather than conductances Cl- is flipped to account for a -1 valence

There is an important difference between a cell with only potassium flux at rest and one with multiple fluxes Na + K+K+ K + diffusion K + electrophoresis The solution is a pump that maintains the concentration gradient 3 Na + 2 K + I K + I Na = 0I K = 0

A neuron can be modeled with an electrical equivalent circuit When to use: 1. To understand the time dependence of changes in ionic concentration, or conductance state, etc. 2. To easily separate out the current for a specific sepcies of ion Electrical equivalent ion channel Electrical equivalent membrane Electrical equivalent Na-K pump

The complete equivalent circuit

The passive equivalent circuit V out V in IKIK I Na Solving for V rest 1. I Na + I K = 0 2. V in - V out = E K + I K / g K 3. V in - V out = E Na + I Na / g Na 4. I K = g K (V m - E K ) 5. I Na = g Na (V m - E Na ) g Na + g K (E Na g Na + E K g K ) V m = Finally,

Summary 1. The membrane conducts ions very poorly and allows the separation of ionic species. This results is a potential difference between the outside and the inside of the membrane. 2. The magnitude of the resting potential is determined by the selective permeability of the membrane to ionic species. 3. We can quantify the the magnitude of the resting potential by considering both the diffusive and electrophoretic properties. 4. In order to understand the time dependence and individual contributions of ionic species to the membrane potential it is convenient to use an electrical equivalent circuit.

1. What happens to these considerations during the action potential? 2. Why are the ions collected close to the membrane? What does this mean for the polarization of the bulk solution? 3. How many ions are moving across the membrane? 4. Why is the membrane impermeant to ions? 5. If the membrane is impermeant to ions it means that there is a large energetic barrier that must be overcome. How do ion channels overcome this energetic barrier? What is the slope of this line? Some things to think about