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Fundamentals of Neurobiology: Membrane Potential and Electrical Signaling, Study notes of Neurobiology

A chapter from a university course on neurobiology, focusing on membrane potential and electrical signaling. It covers topics such as membrane potential, action potential, synaptic potential, terminology, and recording methods. It also explains the physical basis for membrane potential and introduces the nernst equilibrium potential and goldman equation.

Typology: Study notes

Pre 2010

Uploaded on 08/31/2009

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November 29, 2020
Biol 4102 / 6102: Fundamentals of Neurobiology
Electrical Signaling, Membrane Potential
Chapter 3
Membrane Potential
oBasis of cellular signaling
Action Potential
Synaptic Potential
Terminology
oCharge: positive or negative and carried by ions
units: Coulombs
oVoltage (Potential): a measure of how much charge is separated
units: Volts (V)
oCurrent (I): the flow of positive charge
units: Amperes (A)
oPermeability: the relative ease with which ions can flow through channels
oConductance (G): a measure of the ease with which charge can flow
units: Siemens (S)
inverse of Resistance (R), units: Ohms ()
Method for recording Neuronal Membrane Potential
oVoltage Recording with intracellular microelectrodes
records the potential difference across the membrane
Physical basis for membrane potential
oSeparation of charge by the membrane
oDifferential concentrations of ions across membrane
Na/K pump maintains distribution
oSelective Permeability to Na+, K+, Cl- ions
Resting conductance: Based on ion channels
Nernst Equilibrium Potential
o[This is very important!!!] The Equilibrium potential for an ion is the potential at which
there is no net movement of an ion due to a balance between electrical and chemical
gradients
E
x
= * ln [X]
o
[X]
i
RT
ZF
E
x
= * ln [X]
o
[X]
i
[X]
o
[X]
i
RT
ZF
oWhere:
Ex= Equilibrium Potential for ion X
[X]o is the concentration of ion X outside the neuron
[X]i is the concentration of ion X inside the neuron
R= Universal gas constant
T= Temperature in Kelvin
Z= Valence
F= Faraday constant
Simplified Nernst Equation: At 37° C, RT/F=26.7mV. The conversion of natural logarithm
to base 10 logarithm is 2.3
Ex= * log [X]o
[X]i
62
z
Ex= * logEx= * log [X]o
[X]i
[X]o
[X]i
62
z
Ex= * log
Glial cells are very permeable to K+ but not permeable to other ions. Therefore glial
membrane potential is the same as EK.
p. 1
pf2

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November 29, 2020

Biol 4102 / 6102: Fundamentals of Neurobiology

Electrical Signaling, Membrane Potential

Chapter 3

Membrane Potential o Basis of cellular signaling  Action PotentialSynaptic PotentialTerminology o Charge : positive or negative and carried by ions  units: Coulombs o Voltage ( Potential ): a measure of how much charge is separated  units: Volts (V) o Current ( I ) : the flow of positive charge  units: Amperes (A) o Permeability : the relative ease with which ions can flow through channels o Conductance ( G ) : a measure of the ease with which charge can flow  units: Siemens (S)  inverse of Resistance ( R ) , units: Ohms ()  Method for recording Neuronal Membrane Potential o Voltage Recording with intracellular microelectrodes  records the potential difference across the membrane  Physical basis for membrane potential o Separation of charge by the membrane o Differential concentrations of ions across membrane  Na/K pump maintains distribution o Selective Permeability to Na+, K+, Cl-^ ions  Resting conductance: Based on ion channels  Nernst Equilibrium Potential o [This is very important!!!] The Equilibrium potential for an ion is the potential at which there is no net movement of an ion due to a balance between electrical and chemical gradients

Ex= * ln

[X]o

[X]i

RT

ZF

Ex= * ln

[X]o

[X]i

[X]o

[X]i

RT

ZF

o Where: Ex= Equilibrium Potential for ion X [X]o is the concentration of ion X outside the neuron [X]i is the concentration of ion X inside the neuron R= Universal gas constant T= Temperature in Kelvin Z= Valence F= Faraday constant  Simplified Nernst Equation: At 37° C, RT/F=26.7mV. The conversion of natural logarithm to base 10 logarithm is 2.

Ex= * log

[X]o

[X]i

z

EExx== * log* log

[X]o

[X]i

[X]o

[X]i

z

Ex= * log

 Glial cells are very permeable to K+^ but not permeable to other ions. Therefore glial membrane potential is the same as EK. p. 1

o Vmem is determined by the ratio of [K]o / [K]i  If potential is across membrane is different than Ex, then a current will flow.

o Ix = Gx (Vm – Ex)

o This is just a variation of Ohm’s law (V=I*R)

o Ix is the current carried by the ion

o G is conductance to the ion

o Vm – Ex is the driving force on the ion.

 Neurons are permeable to more than just K+, so it is more complicated to determine their resting potentials based on ion concentrations.  Very Permeable to K+.  Only slightly permeable to Na+.  Influx of Na+ balanced by efflux of K+.  Results in a resting potential slightly depolarized from EK.  Goldman Equation for predicting the membrane potential of a neuron V= 62 log PK[K]i + PNa[Na]i + PCl[Cl]o PK[K]o + PNa[Na]o + PCl [Cl]i [K (^) i + PNa[Na]i + PCl[Cl]o K o PNa +^ ]i V= 62 log PK[K]i + PNa[Na]i + PCl[Cl]o PK[K]o + PNa[Na]o + PCl [Cl]i [K (^) i + PNa[Na]i + PCl[Cl]o K o PNa +^ ]i Where: V = the membrane potential Px = the permeability to ion X. o At rest, this approaches Nernst Equilibrium potential for K+.  Therefore, membrane potential depolarizes if extracellular K+^ is raised o At peak of action potential, this approaches Nernst Equilibrium potential for Na+.  Due to high permeability for sodium  Ion Channels  General Properties: o Membrane spanning proteins  Comprised of subunits (or pseudo-subunits)  hydrophobic amino acids o Ion selective  due to properties of the pore region  hydrophilic amino acids  Neurons have an Ion Transporter (Pump) to redistribute Na+^ and K+. o Prevents the ionic gradients from dissipating. o Requires ATP o Extrudes 3 Na+^ for every 2 K+^ it brings in p. 2