Timeline for Linear response function for a system with derivative: $U=L \frac{d I}{dt}$, expressing $U=f(I)$
Current License: CC BY-SA 4.0
5 events
| when toggle format | what | by | license | comment | |
|---|---|---|---|---|---|
| May 16, 2020 at 20:24 | vote | accept | StarBucK | ||
| May 16, 2020 at 17:35 | comment | added | Matt L. | $$y(0)=\int x(\tau)\delta'(-\tau)d\tau=-\int x(\tau)\delta'(\tau)d\tau=\int x'(\tau)\delta(\tau)d\tau=x'(0)$$ | |
| May 16, 2020 at 17:34 | comment | added | Matt L. | @StarBucK: Your equation is correct, but it doesn't imply a minus sign in Eq. (4). Note that $\delta'(t)$ is an odd function. | |
| May 16, 2020 at 17:27 | comment | added | StarBucK | Thank you for your answer. However isn't $<\delta',x> = -<\delta,x'>$ ? Thus you should have a minus in your last equation ? | |
| May 16, 2020 at 17:24 | history | answered | Matt L. | CC BY-SA 4.0 |