Can a Passive Device Mimic V = (const.) d3I/dt3 in a Circuit?

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The discussion centers on the possibility of creating a passive circuit device that mimics the behavior described by the equation V = (const.) d3q/dt3. Participants clarify the fundamental relationships of circuit elements: capacitors, resistors, and inductors, which are defined by their respective voltage equations. The initial inquiry reveals a lack of existing resources or formulas that address the specific behavior of a third derivative with respect to charge. A misunderstanding arises regarding the variables used, specifically confusing charge (q) with current (I). The conversation highlights the complexity of circuit behavior and the limitations of passive components in achieving this specific voltage relationship.
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The three circuit elements are capacitors, resistors, and inductors, which act in the following manner:

Capacitor: V = (1/C) q
Resistor: V = R dq/dt
Inductor: V = L d2q/dt2

Is it possible to build a passive device that acts like:

V = (const.) d3q/dt3

Google search has come up with nothing.
 
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Harrisonized said:
Inductor: V = L d2q/dt2

Are you sure?
 
What do you mean am I sure? Does that formula look incorrect to you or something?
 
oops my bad. I didn't notice you had q instead of I.
 
Thread 'Is there a white hole inside every black hole?'

Thread 'Is there a white hole inside every black hole?'

This is what I am thinking. How much feasible is it? There is a white hole inside every black hole The white hole spits mass/energy out continuously The mass/energy that is spit out of a white hole drops back into it eventually. This is because of extreme space time curvature around the white hole Ironically this extreme space time curvature of the space around a white hole is caused by the huge mass/energy packed in the white hole Because of continuously spitting mass/energy which keeps...
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