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- 23:12, 8 February 2017 (diff | hist) . . (+8) . . Semigroup property of delta exponential
- 03:33, 7 January 2017 (diff | hist) . . (+1) . . Main Page
- 00:07, 5 January 2017 (diff | hist) . . (+35) . . Delta derivative
- 00:07, 5 January 2017 (diff | hist) . . (+45) . . Delta mean value theorem (current)
- 23:59, 4 January 2017 (diff | hist) . . (+72) . . Book:Martin Bohner/Dynamic Equations on Time Scales
- 23:55, 4 January 2017 (diff | hist) . . (+154) . . Book:Martin Bohner/Dynamic Equations on Time Scales
- 23:53, 4 January 2017 (diff | hist) . . (+534) . . N Delta mean value theorem (Created page with "==Theorem== Let $\mathbb{T}$ be a time scale and let $f,g \colon \mathbb{T} \rightarrow \mathbb{R}$ be pre-differentiable with $D$. Then $|f^{\Delta}(t)| \leq g^{\Delt...")
- 23:51, 4 January 2017 (diff | hist) . . (+18) . . Regulated on compact interval is bounded (current)
- 23:42, 4 January 2017 (diff | hist) . . (+256) . . N Regulated on compact interval is bounded (Created page with "==Theorem== Every regulated function on a compact interval is bounded. ==Proof== ==References== * {{BookReference|Dynamic Equations on Time Scales|2001|Martin Bo...")
- 23:41, 4 January 2017 (diff | hist) . . (+34) . . Pre-differentiable
- 23:41, 4 January 2017 (diff | hist) . . (+152) . . Pre-differentiable
- 23:40, 4 January 2017 (diff | hist) . . (+43) . . Book:Martin Bohner/Dynamic Equations on Time Scales
- 23:39, 4 January 2017 (diff | hist) . . (+173) . . Book:Martin Bohner/Dynamic Equations on Time Scales
- 23:37, 4 January 2017 (diff | hist) . . (+40) . . Rd-continuous
- 23:37, 4 January 2017 (diff | hist) . . (+40) . . Forward jump
- 23:37, 4 January 2017 (diff | hist) . . (+56) . . Regulated
- 23:36, 4 January 2017 (diff | hist) . . (+4) . . Regulated
- 23:35, 4 January 2017 (diff | hist) . . (+31) . . Left dense
- 23:35, 4 January 2017 (diff | hist) . . (+32) . . Right dense
- 23:35, 4 January 2017 (diff | hist) . . (+182) . . N Left scattered (Created page with "Let $\mathbb{T}$ be a time scale. We say that $t \in \mathbb{T}$ is left scattered provided that $\nu(t)<t$, where $\nu$ denotes the backward jump. =See also= Left ...")
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