Spreading Curve (Approximate) Definition (Q3824): Difference between revisions

Revision as of 09:29, 18 September 2024

definition of approximate spreading curve through time

Language	Label	Description	Also known as
English	Spreading Curve (Approximate) Definition	definition of approximate spreading curve through time

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\phi (t\,|\,\sigma ,i(0))\equiv \left(P_{m}-\int _{0}^{t}\left.{\frac {ds_{m}(\tau )}{d\tau }}\right|_{\sigma ,P_{m}-i(0)}d\tau \right)_{m=1,\ldots ,N_{R}}

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Revision as of 09:27, 18 September 2024 MReidelbach (talk \| contribs) 352 edits ‎Created claim: instance of (P3): mathematical formulation (Q3789) ← Older edit	Revision as of 09:29, 18 September 2024 MReidelbach (talk \| contribs) 352 edits ‎Created claim: defining formula (P29): \phi (t\, \|\,\sigma , i(0)) \equiv \left( P_m - \int _{0}^t \left. \frac{ds_m(\tau )}{d\tau } \right\| _{\sigma , P_m - i(0)} d\tau \right) _{m = 1,\ldots ,N_R} Newer edit →
	Property / defining formula
		$\phi (t\,\|\,\sigma ,i(0))\equiv \left(P_{m}-\int _{0}^{t}\left.{\frac {ds_{m}(\tau )}{d\tau }}\right\|_{\sigma ,P_{m}-i(0)}d\tau \right)_{m=1,\ldots ,N_{R}}$ `\phi (t\, \|\,\sigma , i(0)) \equiv \left( P_m - \int _{0}^t \left. \frac{ds_m(\tau )}{d\tau } \right\| _{\sigma , P_m - i(0)} d\tau \right) _{m = 1,\ldots ,N_R}`
	Property / defining formula: $\phi (t\,\|\,\sigma ,i(0))\equiv \left(P_{m}-\int _{0}^{t}\left.{\frac {ds_{m}(\tau )}{d\tau }}\right\|_{\sigma ,P_{m}-i(0)}d\tau \right)_{m=1,\ldots ,N_{R}}$ / rank
		Normal rank