Key concepts Flashcards

(34 cards)

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
Euler Method
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
basic principles governing ion flux across the membrane and how it affects Vm
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
resting potential
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
reversal potential
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
IF Vm doesn't equal reversal potential, the net current depends on
conc. gradient for s membrane permeability for s membrane potential Vm
30
goldman-hodgkin-katz equation
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
conductance for an ions species- gs
the ability of a membrane to support current of s through a particular ion channel
32
relationship between g and r
g=1/r
33
ohms law for current of particular ion
Is=gs(Es-Vm)
34