Key concepts Flashcards

1
Q

current

A

I
the rate of flow of electrons-inverse (positive flow)
amperes
flow of charge It=Q

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2
Q

voltage

A

V
volts
energy required to move charge through an electrical field

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3
Q

resistance

A

R
Ohms
inverse to current
resists flow of current

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4
Q

capacitance

A

C
farads (F)
conductive materials with insulator between charge builds on either side
charges up until charge= that of battery

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5
Q

Ohms law

A

V=IR

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6
Q

R circuit

A

resistor, battery circuit

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7
Q

resistors in series

A

Req= R1 + R2 + R3

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8
Q

Batteries in series

A

sum of batteries in same direction

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9
Q

resistors in parallel

A

1/Req= 1/R1 +1/R2 + 1/R3

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10
Q

Kirschoff’s current law

A

sum of all currents at a node is zero

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11
Q

Kirschoff’s voltage law

A

around loop net change in voltage is zero

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12
Q

RC-circuit

A

resistor capacitor circuits

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13
Q

capacitor equation

A

Q=CV

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14
Q

which varies with time and which is constant?
Q=CV

A

Q and V vary
C is a contant

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15
Q

relationship between I, C and V?

A

I(t) = C dV/dt

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16
Q

voltage across battery

A

fixed with time

17
Q

voltage across capacitor and resistor

A

varies as a function of time

18
Q

LIF model

A

description of neuronal behaviour
2 components: leaky-integrator and firing threshold
leaky integrator- the neuron is modelled on RC circuit. Capacitor=membrane and resistor= ion channels
Tm dV/dt= -(Vm-Vrest)+ R*I(t)
basically saying that time constant (CmRm) and rate of change of membrane with respect to time = leak + input
balance between bleak and input determines dynamics
firing threshold- the neuron fires an AP when membrane potential reaches a threshold value then resets

19
Q

if LIF neuron with 0Vm and no Iinj has initial V(0). What is membrane potential after time 2T

A

Vm=V(0) e ^-t/tau
t=2T
Vm=V(0) e^-2= 0.135 volts

20
Q

LIF model firing rates

A

the rate at which the neuron generates APs in response to incoming stimuli- number of spikes generated per period of time (Hz/s). influenced by dynamics of membrane potential and threshold

21
Q

LIF input current

A

external stimuli/synaptic inputs received by neuron over time - effect firing behaviour

22
Q

F-I curves LIF model

A

the firing rate as a function of input- LIF model gives a linear relationship- which isn’t real due to refractory period

23
Q

refractroy period

A

after-hyperpolarisation
where neuron is less responsive to additional inputs

24
Q

LIF synaptic input

A

input from other neurons
excitatory and inhibitory
spatial summation- input from several neurons summates
temporal summation- input over time summates
synaptic weight- strength of connection

25
Q

Euler Method

A

Numerical solution to membrane Vm(t) updates the membrane potential at each time step, updating formula at each
V(t+change in t)= Vm(t) + dVm/dt change in time

gives underlying principle as to how ODE is solved

26
Q

basic principles governing ion flux across the membrane and how it affects Vm

A

ion channels allow ion flow across membrane
concentration gradient and electrical gradient need to balance (electrochemical gradient)
Nernst equation calculates equiblibrium potential for individual ion species
Es= RT/zF ln ([S]o/[S]i)
R=8.314 j/mol
T= Celsius + 273/15 kelvin
z= charge
F= 96,485

27
Q

resting potential

A

membrane potential when not actively receiving or transmitting current- negative around -60mV. maintained by selective permeability of ions, especially K+ and Na+/K+ pumps (3 Na+ out for 2 K+ in)

28
Q

reversal potential

A

AKA equilibrium potential
the membrane potential at which a specific ion’s net flow=0
K+~-90mV
Na+~+60
Cl-~-75
K+ has most effect on resting Vm

29
Q

IF Vm doesn’t equal reversal potential, the net current depends on

A

conc. gradient for s
membrane permeability for s
membrane potential Vm

30
Q

goldman-hodgkin-katz equation

A

takes concentration gradient and permeability for several ion to work out Vm

Vm= RT/F ln Pk[K]o/Pk[K]i+ PNa[Na]o/PNa[Na]i+Pcl[Cl]i/PCl[Cl]o

31
Q

conductance for an ions species- gs

A

the ability of a membrane to support current of s through a particular ion channel

32
Q

relationship between g and r

A

g=1/r

33
Q

ohms law for current of particular ion

A

Is=gs(Es-Vm)

34
Q
A