# Difference between revisions of "Hilger real axis"

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Let $h>0$. We define the Hilger real axis by | Let $h>0$. We define the Hilger real axis by | ||

− | $$\mathbb{R}_h = \left\{ z \in \mathbb{ | + | $$\mathbb{R}_h = \left\{ z \in \mathbb{R} \colon z > -\dfrac{1}{h} \right\},$$ |

− | + | and for $h=0$, we let $\mathbb{R}_0=\mathbb{R}$. | |

=Properties= | =Properties= |

## Latest revision as of 00:41, 30 May 2017

Let $h>0$. We define the Hilger real axis by $$\mathbb{R}_h = \left\{ z \in \mathbb{R} \colon z > -\dfrac{1}{h} \right\},$$ and for $h=0$, we let $\mathbb{R}_0=\mathbb{R}$.

# Properties

# References

- Robert J. Marks II, Ian A. Gravagne and John M. Davis:
*A generalized Fourier transform and convolution on time scales*(2008)... (previous)... (next): Definition $2.2$