Examples of using Euler in English and their translations into Spanish
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in the Transactions of the Royal Irish Academy a paper"On an Extension of a Theorem of Euler.
Differentiating the Euler equation for the internal energy and combining with the fundamental equation for internal energy, it follows that:
the maximum number p of colors needed depends on the surface's Euler characteristic χ according to the formula p⌊ 7+ 49- 24 χ 2⌋,{\displaystyle p=\left\lfloor{\frac{7+{\sqrt{49-24\chi}}}{ 2}}\ right\ rfloor,}
then the sequence of numbers in an Euler tour of the tree(formed by doubling the edges of the tree and traversing the children
The Euler characteristic can then be defined as the alternating sum χ b 0- b 1+ b 2- b 3+⋯.{\displaystyle\chi= b_{ 0}- b_{ 1}+ b_{ 2}- b_{ 3}+\ cdots.}
the Euler characteristic can be defined as the alternating sum χ k 0- k 1+ k 2- k 3+⋯,{\displaystyle\chi= k_{ 0}- k_{ 1}+ k_{ 2}- k_{ 3}+\ cdots,}
Euler angles provide a means for giving a numerical description of any rotation in three-dimensional space using three numbers, but not only is this description not unique, but there are some points where not every change in the target space(rotations) can be realized by a change in the source space Euler angles.
much like Euler time steps can be used as a building block for creating high-order numerical integrators for ordinary differential equations.
he was not able to prove this result; Euler later proved it in the 18th century.
D'Alembert, and Euler, and arrives at the conclusion that the form of the curve at any time t is given by the equation y a sin( m x) sin( n t){\displaystyle
it follows by some manipulation of the Euler characteristic that h( v- 3)( v- 4)
beating Leonhard Euler; and two other prizes,
Their method involves forming an Euler tour of a graph formed from the input tree by doubling every edge,
Decision at 390-91:“The evidence of Dr. Thomas and Dr. Euler indicates that adding featured species which require old growth,
as D'Alembert and Euler had done,
In combinatorics, a Graeco-Latin square or Euler square or orthogonal Latin squares of order n over two sets S
Computing the Euler number.
Euler was a gifted mathematician.
But then Euler came along.
Biography- Leonard Euler.