Results 231 to 240 of about 177,347 (279)
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Marginality and Triangle Inequality
International Journal of Theoretical Physics, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Nánásiová, Oľga +1 more
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Similarity, kernels, and the triangle inequality
Journal of Mathematical Psychology, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jäkel, F., Schölkopf, B., Wichmann, F.
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NUMERICAL RADIUS INEQUALITIES VIA TRIANGLE-TYPE INEQUALITIES
Rocky Mountain Journal of Mathematics, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Timroi, Badria, Omidvar, Mohsen Erfanian
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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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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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The American Mathematical Monthly, 1978
(1978). The Triangle Inequality. The American Mathematical Monthly: Vol. 85, No. 2, pp. 105-106.
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(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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The American Mathematical Monthly, 1971
(1971). Cubic Triangle Inequalities. The American Mathematical Monthly: Vol. 78, No. 8, pp. 879-881.
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(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, 2003A 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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