Difference between revisions of "L n'(0)=-n"

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(Created page with "==Theorem== The following formula holds: $$L_n'(0)=-n,$$ where $L_n$ denotes Laguerre L. ==Proof== ==References== * {{BookReference|Special Functions for Scientists and...")
 
 
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==References==
 
==References==
* {{BookReference|Special Functions for Scientists and Engineers|1968|W.W. Bell|prev=L n(0)=1|next=findme}}: Theorem 6.3 (ii)
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* {{BookReference|Special Functions for Scientists and Engineers|1968|W.W. Bell|prev=L n(0)=1|next=Orthogonality of Laguerre L}}: Theorem 6.3 (ii)
  
 
[[Category:Theorem]]
 
[[Category:Theorem]]
 
[[Category:Unproven]]
 
[[Category:Unproven]]

Latest revision as of 14:18, 15 March 2018

Theorem

The following formula holds: $$L_n'(0)=-n,$$ where $L_n$ denotes Laguerre L.

Proof

References