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without the use of differential equations or simulation Then use Laplace transforms to derive the transfer function. Multiply it by 1/s to get the Laplace result when a step is applied then, u...
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#3: Post edited
by
Andy aka
·
2024-09-11T08:30:36Z (about 1 month ago)
- > _without the use of differential equations or simulation_
Then use Laplace transforms to derive the transfer function. Multiply it by 1/s to get the Laplace result then use inverse Laplace tables to derive the transient response in the time domain.- These methods (as are all analyses like this) based on differential equations but, you would not be explicitly using them.
- > _without the use of differential equations or simulation_
- Then use Laplace transforms to derive the transfer function. Multiply it by 1/s to get the Laplace result when a step is applied then, use inverse Laplace tables (and/or partial fractions) to derive the transient response in the time domain.
- These methods (as are all analyses like this) based on differential equations but, you would not be explicitly using them.
#2: Post edited
by
Andy aka
·
2024-09-11T08:28:46Z (about 1 month ago)
- > _without the use of differential equations or simulation_
Then use Laplace transforms to derive the transformer function. Multiply it by 1/s to get the Laplace result then use inverse Laplace tables to derive the transient response in the time domain.- These methods (as are all analyses like this) based on differential equations but, you would not be explicitly using them.
- > _without the use of differential equations or simulation_
- Then use Laplace transforms to derive the transfer function. Multiply it by 1/s to get the Laplace result then use inverse Laplace tables to derive the transient response in the time domain.
- These methods (as are all analyses like this) based on differential equations but, you would not be explicitly using them.
#1: Initial revision
by
Andy aka
·
2024-09-11T08:28:23Z (about 1 month ago)
> _without the use of differential equations or simulation_ Then use Laplace transforms to derive the transformer function. Multiply it by 1/s to get the Laplace result then use inverse Laplace tables to derive the transient response in the time domain. These methods (as are all analyses like this) based on differential equations but, you would not be explicitly using them.