TWO-PORT NETWORK

Содержание

Слайд 2

ADMITTANCE PARAMETERS

The admittance parameters describe the currents in terms of the voltages

The

ADMITTANCE PARAMETERS The admittance parameters describe the currents in terms of the
first subindex identifies
the output port. The second
the input port.

The network contains NO independent sources

Слайд 3

LEARNING EXAMPLE

Find the admittance parameters for the network

Next we show one use

LEARNING EXAMPLE Find the admittance parameters for the network Next we show
of this model

Слайд 4

An application of the admittance parameters

The model plus the conditions at the
ports

An application of the admittance parameters The model plus the conditions at
are sufficient to determine the
other variables.

Determine the current through the
4 Ohm resistor

Слайд 5

IMPEDANCE PARAMETERS

The network contains NO independent sources

IMPEDANCE PARAMETERS The network contains NO independent sources

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LEARNING EXAMPLE

Find the Z parameters

Write the loop equations

LEARNING EXAMPLE Find the Z parameters Write the loop equations

Слайд 7

LEARNING EXAMPLE

Use the Z parameters to find the current through the 4

LEARNING EXAMPLE Use the Z parameters to find the current through the
Ohm
resistor

Output port constraint

Input port constraint

Слайд 8

HYBRID PARAMETERS

The network contains NO independent sources

These parameters are very common in

HYBRID PARAMETERS The network contains NO independent sources These parameters are very common in modeling transistors
modeling transistors

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LEARNING EXAMPLE

Find the hybrid parameters for the network

LEARNING EXAMPLE Find the hybrid parameters for the network

Слайд 10

TRANSMISSION PARAMETERS

The network contains NO independent sources

ABCD parameters

TRANSMISSION PARAMETERS The network contains NO independent sources ABCD parameters

Слайд 11

LEARNING EXAMPLE

Determine the transmission parameters

LEARNING EXAMPLE Determine the transmission parameters

Слайд 12

PARAMETER CONVERSIONS

If all parameters exist, they can be related by conventional algebraic

PARAMETER CONVERSIONS If all parameters exist, they can be related by conventional
manipulations.
As an example consider the relationship between Z and Y parameters

Слайд 14

INTERCONNECTION OF TWO-PORTS

Interconnections permit the description of complex systems in terms of

INTERCONNECTION OF TWO-PORTS Interconnections permit the description of complex systems in terms
simpler
components or subsystems

The basic interconnections to be considered are: parallel, series and cascade

PARALLEL: Voltages are the same.
Current of interconnection
is the sum of currents

The rules used to derive models
for interconnection assume that
each subsystem behaves in the
same manner before and after
the interconnection

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Parallel Interconnection: Description Using Y Parameters

Parallel Interconnection: Description Using Y Parameters

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Series interconnection using Z parameters

SERIES: Currents are the same.
Voltage of interconnection is

Series interconnection using Z parameters SERIES: Currents are the same. Voltage of
the sum
of voltages

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Cascade connection using transmission parameters

Matrix multiplication does not commute.
Order of the interconnection

Cascade connection using transmission parameters Matrix multiplication does not commute. Order of
is important

CASCADE:
Output of first subsystem
acts as input for the
second

Слайд 18

LEARNING EXAMPLE

Find the Y parameters for the network

LEARNING EXAMPLE Find the Y parameters for the network

Слайд 19

LEARNING EXAMPLE

Find the Z parameters of the network

Use direct method,
or given the

LEARNING EXAMPLE Find the Z parameters of the network Use direct method,
Y parameters transform to Z
… or decompose the network in a series
connection of simpler networks
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