Difference between revisions of "File:Ernst schroeder.jpg"
| Line 1: | Line 1: | ||
| + | {{oq|Ernst_schroeder.jpg|Original file (643 × 900 pixels, file size: 103 KB, MIME type: image/jpeg)}} |
||
| − | Portrait of the |
+ | Portrait of the German logician and mathematician [[Ernst Schroeder]] ([[Ernst Schröder]]). The photo was taken between 1890 and 1902. |
<ref> |
<ref> |
||
https://en.wikipedia.org/wiki/Ernst_Schröder |
https://en.wikipedia.org/wiki/Ernst_Schröder |
||
| Line 5: | Line 6: | ||
Original filename: https://upload.wikimedia.org/wikipedia/commons/3/34/Ernst_schroeder.jpg |
Original filename: https://upload.wikimedia.org/wikipedia/commons/3/34/Ernst_schroeder.jpg |
||
| + | |||
| + | Fragment of this image is used as Fig.6.3 at page 67 of book |
||
| + | «[[Superfunctions]]» |
||
| + | <ref>https://www.amazon.co.jp/Superfunctions-Non-integer-holomorphic-functions-superfunctions/dp/6202672862 Dmitrii Kouznetsov. [[Superfunctions]]: Non-integer iterates of holomorphic functions. [[Tetration]] and other [[superfunction]]s. Formulas,algorithms,tables,graphics - 2020/7/28 |
||
| + | </ref><ref>https://mizugadro.mydns.jp/BOOK/468.pdf Dmitrii Kouznetsov (2020). [[Superfunctions]]: Non-integer iterates of holomorphic functions. [[Tetration]] and other [[superfunction]]s. Formulas, algorithms, tables, graphics. Publisher: [[Lambert Academic Publishing]]. |
||
| + | </ref><br> |
||
| + | in order to attribute the [[Schroeder equation]]:<br> |
||
| + | for [[Regular iteration]], the [[Schroeder equation]] appears as analogy of the [[Transfer equation]] and the [[Schroeder function]] |
||
| + | appears as an analogy of the [[Superfunction]].<br> |
||
| + | The pair ([[Schroederfunction]], [[ArcSchroeder]]) allows to evaluate the non-integer iterates of the corresponding [[Transferfunction]] in the similar way, as it can be done with pair ([[Superfunction]], [[Abelfunction]]). |
||
==References== |
==References== |
||
| + | {{ref}} |
||
| − | <references/> |
||
| + | {{fer}} |
||
| + | ==Keywords== |
||
| + | «[[Ernst Schroeder]]», |
||
| + | «[[Regular iteration]]», |
||
| + | «[[Schroeder equation]]», |
||
| + | «[[Schroederfunction]]», |
||
[[Category:Book]] |
[[Category:Book]] |
||
| + | [[Category:BookPhoto]] |
||
[[Category:Ernst Schroeder]] |
[[Category:Ernst Schroeder]] |
||
[[Category:History]] |
[[Category:History]] |
||
Latest revision as of 13:42, 20 August 2025
Portrait of the German logician and mathematician Ernst Schroeder (Ernst Schröder). The photo was taken between 1890 and 1902. [1]
Original filename: https://upload.wikimedia.org/wikipedia/commons/3/34/Ernst_schroeder.jpg
Fragment of this image is used as Fig.6.3 at page 67 of book
«Superfunctions»
[2][3]
in order to attribute the Schroeder equation:
for Regular iteration, the Schroeder equation appears as analogy of the Transfer equation and the Schroeder function
appears as an analogy of the Superfunction.
The pair (Schroederfunction, ArcSchroeder) allows to evaluate the non-integer iterates of the corresponding Transferfunction in the similar way, as it can be done with pair (Superfunction, Abelfunction).
References
- ↑ https://en.wikipedia.org/wiki/Ernst_Schröder
- ↑ https://www.amazon.co.jp/Superfunctions-Non-integer-holomorphic-functions-superfunctions/dp/6202672862 Dmitrii Kouznetsov. Superfunctions: Non-integer iterates of holomorphic functions. Tetration and other superfunctions. Formulas,algorithms,tables,graphics - 2020/7/28
- ↑ https://mizugadro.mydns.jp/BOOK/468.pdf Dmitrii Kouznetsov (2020). Superfunctions: Non-integer iterates of holomorphic functions. Tetration and other superfunctions. Formulas, algorithms, tables, graphics. Publisher: Lambert Academic Publishing.
Keywords
«Ernst Schroeder», «Regular iteration», «Schroeder equation», «Schroederfunction»,
File history
Click on a date/time to view the file as it appeared at that time.
| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 06:11, 1 December 2018 |  | 643 × 900 (103 KB) | Maintenance script (talk | contribs) | Importing image file |
You cannot overwrite this file.
File usage
There are no pages that use this file.
