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Eulerian integrals - traducción al ruso
WIKIMEDIA DISAMBIGUATION PAGE
Eulerian integral; Euler integrals; Euler Integral; Euler integral (disambiguation)
Eulerian integrals
эйлеровы интегралы
unicursal graph
![degree]]. Therefore, this is an Eulerian graph. Following the edges in alphabetical order gives an Eulerian circuit/cycle.](https://commons.wikimedia.org/wiki/Special:FilePath/Labelled Eulergraph.svg?width=200 "degree]]. Therefore, this is an Eulerian graph. Following the edges in alphabetical order gives an Eulerian circuit/cycle.")
TRAIL IN A FINITE GRAPH WHICH VISITS EVERY EDGE EXACTLY ONCE
Euler path; Euler walk; Euler circuit; Euler tour; Eulerian graph; Eulerian circuit; Euler circut; Euler cycle; Euler graph; Eulerian cycle; Eulerian tour; Fleury's algorithm; Eulerian trail; Eulerian walk; Euler trail; List of impossible figures to redraw; Fleury algorithm; Eulerian graphs; Traversable graph; Kotzig transformations; Euler's circuit; Semi-Eulerian graph; Semi-Eulerian; Hierholzer's algorithm; Unicursal graph; Eulerian orientation; Euler circuits
математика
уникурсальный граф
traversable graph
TRAIL IN A FINITE GRAPH WHICH VISITS EVERY EDGE EXACTLY ONCE
Euler path; Euler walk; Euler circuit; Euler tour; Eulerian graph; Eulerian circuit; Euler circut; Euler cycle; Euler graph; Eulerian cycle; Eulerian tour; Fleury's algorithm; Eulerian trail; Eulerian walk; Euler trail; List of impossible figures to redraw; Fleury algorithm; Eulerian graphs; Traversable graph; Kotzig transformations; Euler's circuit; Semi-Eulerian graph; Semi-Eulerian; Hierholzer's algorithm; Unicursal graph; Eulerian orientation; Euler circuits
математика
пересекаемый граф
Definición
indefinite integral
¦ noun Mathematics an integral expressed without limits, and so containing an arbitrary constant.
Wikipedia
Euler integral
In mathematics, there are two types of Euler integral:
- The Euler integral of the first kind is the beta function
- The Euler integral of the second kind is the gamma function
For positive integers m and n, the two integrals can be expressed in terms of factorials and binomial coefficients:
