Hold yer hosses, reduce the scope to 2d first and then review, Check against Green's formula prove things.
https://en.wikipedia.org/wiki/Green%27s_identities
BTW how does it work if I has mixed derivatives? [$]\partial_{xy}u[$].
Yes, n is an integer. As for the fractional calculus, we've decided to model those equations fully numerically in the end, but playing with them a bit gave in an idea of the parameter ranges for different system regimes. (Mathematics isn't the native tongue of my collaborators, so it didn't make sense to push that - they are agent-based experts though.)[$]n[$] is an integer? BTW have you sussed out fractional calculus.I suspect it's something to do with [$]\frac{d^n}{dx^n} x^n = n![$], but I don't see how it gives the above.
Very wiseYes, n is an integer. As for the fractional calculus, we've decided to model those equations fully numerically in the end, but playing with them a bit gave in an idea of the parameter ranges for different system regimes. (Mathematics isn't the native tongue of my collaborators, so it didn't make sense to push that - they are agent-based experts though.)[$]n[$] is an integer? BTW have you sussed out fractional calculus.I suspect it's something to do with [$]\frac{d^n}{dx^n} x^n = n![$], but I don't see how it gives the above.
Know you know why the Romans never put a man on the Moon.\(\sqrt{MMCCCXXXVII}\approx 48.34\) ?
? Roman to me.Know you know why the Romans never put a man on the Moon.\(\sqrt{MMCCCXXXVII}\approx 48.34\) ?
remember [$]e^5[$]?