Results 151 to 160 of about 606 (166)
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Corrected Euler-Maclaurin’s formulae

Rendiconti del Circolo Matematico di Palermo, 2005
The aim of this paper is to derive corrected Euler-Maclaurin's formulae, i.e. open type quadrature formulae where the integral is approximated not only with the values of the function in points (5a+b)/6, (a+b)/2 and (a+5b)/6, but also with values of the first derivative in end points of the interval.
Iva Franjić, Josip Pečarić
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Three applications of Euler’s formula

1998
A graph is planar if it can be drawn in the plane ℝ2 without crossing edges (or, equivalently, on the 2-dimensional sphere S 2). We talk of a plane graph if such a drawing is already given and fixed. Any such drawing decomposes the plane or sphere into a finite number of connected regions, including the outer (unbounded) region, which are referred to ...
Günter M. Ziegler, Martin Aigner
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The Euler-Maclaurin Formula

The Mathematical Gazette, 1949
The most surprising thing about this formula is its use of the Bernoulli numbers, and it is natural to ask why they appear. The answer is that it is not the B’s which insist on entry, but the numbers Ar = Br/r!. We use the notation where all other B with odd subscripts vanish, and those with even subscripts are alternately positive and negative.
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The Euler tiling formula

International Journal of Mathematical Education in Science and Technology, 2001
A formula for tilings of a rectangle, analogous to Euler's formula for polyhedra, is discussed, with particular reference to how it may be used in a classroom investigation.
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On Euler-Simpson formulae

Panamerican mathematical journal, 2001
Modified versions of the Euler-Simpson formula, for Lipschitzian functions, functions of bounded variation and functions with derivatives in L_p-spaces, are given and applied to prove some inequalities and quadrature formulae.
Pečarić, Josip   +2 more
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On the derivation of Euler's formula

International Journal of Mathematical Education in Science and Technology, 1975
(1975). On the derivation of Euler's formula. International Journal of Mathematical Education in Science and Technology: Vol. 6, No. 3, pp. 381-382.
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On Euler’s stretching formula in continuum mechanics

Acta Mechanica, 2012
The Lie time-derivative of the material metric tensor field along the motion is the proper mathematical definition of the physical notion of strain rate or stretching. Its expression, as symmetric part of the velocity gradient in Euclid space, is provided by a celebrated formula conceived by the genius of Leonhard Euler around the middle of the ...
G. Romano, BARRETTA, RAFFAELE
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An Euler Summation Formula

The American Mathematical Monthly, 1936
(1936). An Euler Summation Formula. The American Mathematical Monthly: Vol. 43, No. 1, pp. 9-21.
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Euler’s method for weighted integral formulae

Applied Mathematics and Computation, 2008
We consider the weighted quadrature formulae using some Euler type identities. The results are applied to obtain some error estimates for the Chebyshev- Gauss formulae of the first and the second kind.
Ana Vukelić   +2 more
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Eulerova formula

Matematika i škola, 2003
U radu se istražuje Eulerova formula koja povezuje broj vrhova, bridova i strana konveksnog poliedra, te navode neka njena poopćenja.
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