Results 211 to 220 of about 2,717 (263)
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Marginality and Triangle Inequality

International Journal of Theoretical Physics, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Nánásiová, Oľga   +1 more
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Beyond triangle inequality

ACM Transactions on Sensor Networks, 2013
Knowing accurate positions of nodes in wireless ad hoc and sensor networks is essential for a wide range of pervasive and mobile applications. However, errors are inevitable in distance measurements and we observe that a small number of outliers can degrade localization accuracy drastically.
Yang, Zheng   +3 more
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Ceva's triangle inequalities

2012
18 pages, 11 ...
B��nyi, ��rp��d   +1 more
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The Triangle Inequality

The American Mathematical Monthly, 1978
(1978). The Triangle Inequality. The American Mathematical Monthly: Vol. 85, No. 2, pp. 105-106.
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Simultaneous Triangle Inequalities

Mathematics Magazine, 1987
(1987). Simultaneous Triangle Inequalities. Mathematics Magazine: Vol. 60, No. 4, pp. 236-237.
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Cubic Triangle Inequalities

The American Mathematical Monthly, 1971
(1971). Cubic Triangle Inequalities. The American Mathematical Monthly: Vol. 78, No. 8, pp. 879-881.
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A Triangle Inequality for Measurement

Applied Categorical Structures, 2003
A measurement is an upper semicontinuous function \(\mu\) from a continuous domain \(D\) equipped with the Scott topology into the nonnegative reals which takes the value 0 on the set \(X\) of maximal elements and induces the restricted Scott topology on this maximal set.
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Inequalities Associated with the Triangle

Canadian Mathematical Bulletin, 1965
Let R, r, s represent respectively the circumradius, the inradius and the semiperimeter of a triangle with sides a, b, c. Let f(R, r) and F(R, r) be homogeneous real functions. Let q(R, r) and Q(R, r) be real quadratic forms. The latter functions are thus a special case of the former.
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Geometric (Triangle) Inequalities

2012
These inequalities in most cases have as variables the lengths of the sides of a given triangle; there are also inequalities in which appear other elements of the triangle, such as lengths of heights, lengths of medians, lengths of the bisectors, angles, etc.
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Some Inequalities for a Triangle

The Mathematical Gazette, 1964
Let O be an interior point of a triangle ABC . Let x, y, z denote the distances from O to the vertices of ABC and
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