Difference between revisions of "Derivative of delta cosh"

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==Theorem==
<strong>[[Derivative of delta cosh|Theorem]]:</strong> Let $p\in C_{rd}$. If $-\mu p^2 \in \mathcal{R}$, then
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Let $p\in C_{rd}$. If $-\mu p^2 \in \mathcal{R}$, then
 
$$\cosh^{\Delta}_p = p\sinh_p,$$
 
$$\cosh^{\Delta}_p = p\sinh_p,$$
 
where $\cosh_p$ denotes the [[Delta cosh|$\Delta$-$\cosh_p$]] function and $\sinh_p$ denotes the [[Delta sinh | $\Delta$-$\sinh_p$]] function.
 
where $\cosh_p$ denotes the [[Delta cosh|$\Delta$-$\cosh_p$]] function and $\sinh_p$ denotes the [[Delta sinh | $\Delta$-$\sinh_p$]] function.
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<strong>Proof:</strong> █
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==Proof==
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==References==
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[[Category:Theorem]]
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[[Category:Unproven]]

Latest revision as of 21:29, 9 June 2016

Theorem

Let $p\in C_{rd}$. If $-\mu p^2 \in \mathcal{R}$, then $$\cosh^{\Delta}_p = p\sinh_p,$$ where $\cosh_p$ denotes the $\Delta$-$\cosh_p$ function and $\sinh_p$ denotes the $\Delta$-$\sinh_p$ function.

Proof

References