Difference between revisions of "Forward box minus"
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(Created page with "Let $\mathbb{T}$ be a time scale. We define the (forward) boxminus operation $\boxminus_{\mu}$ by $$\left( p \boxplus_{\mu} q \right)(t) := \dfrac{t\Big(p(t)-q(t)\Big)}{t...") |
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| − | Let $\mathbb{T}$ be a [[time scale]]. We define the (forward) | + | Let $\mathbb{T}$ be a [[time scale]]. We define the (forward) box minus operation $\boxminus_{\mu}$ by |
| − | $$\left( p \ | + | $$\left( p \boxminus_{\mu} q \right)(t) := \dfrac{t\Big(p(t)-q(t)\Big)}{t+g(t)\mu(t)},$$ |
where $\mu$ denotes the [[forward graininess]]. | where $\mu$ denotes the [[forward graininess]]. | ||
=See also= | =See also= | ||
| − | [Forward | + | [[Forward box plus]]<br > |
| − | [Gamma function] | + | [[Gamma function]] |
=References= | =References= | ||
| + | |||
| + | [[Category:Definition]] | ||
Latest revision as of 20:18, 22 January 2023
Let $\mathbb{T}$ be a time scale. We define the (forward) box minus operation $\boxminus_{\mu}$ by $$\left( p \boxminus_{\mu} q \right)(t) := \dfrac{t\Big(p(t)-q(t)\Big)}{t+g(t)\mu(t)},$$ where $\mu$ denotes the forward graininess.
See also
Forward box plus
Gamma function
