02/23/2016, 01:01 PM
The integral method can handle small g " much better.
So i Will be focusing more on integral type formula's in the future.
For instance focusing on the truncated integral method
Sup & g " , g "' , ... g ^(n) &
Where n is picked such that we get Sup , and & * & stands for the integral taking into account the first n derivatives of g.
Likewise second to one supremum , Inf , second to one Inf etc are considered.
This might take Some time.
In fact, I do not know An easy way to compute such Sup.
Although approximations seem easy.
---
Not sure about the future for Tommy-Sheldon iterations.
Maybe if we replace iterating the gaussian with iterating integral methods.
Or not.
---
Regards
Tommy1729
So i Will be focusing more on integral type formula's in the future.
For instance focusing on the truncated integral method
Sup & g " , g "' , ... g ^(n) &
Where n is picked such that we get Sup , and & * & stands for the integral taking into account the first n derivatives of g.
Likewise second to one supremum , Inf , second to one Inf etc are considered.
This might take Some time.
In fact, I do not know An easy way to compute such Sup.
Although approximations seem easy.
---
Not sure about the future for Tommy-Sheldon iterations.
Maybe if we replace iterating the gaussian with iterating integral methods.
Or not.
---
Regards
Tommy1729
