Results 191 to 200 of about 2,080,038 (236)
Heterogeneity in microbial antibiotic responses: genetic basis and within-host evolution. [PDF]
Liu Q, Lyu LD.
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Given the importance of return volatility on a number of practical financial management decisions, the efforts to provide good real-time estimates and forecasts of current and future volatility have been extensive. The main framework used in this context involves stochastic volatility models.
Torben G. Andersen, Luca Benzoni
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IEEE Transactions on Visualization and Computer Graphics, 2010
Stochastic transparency provides a unified approach to order-independent transparency, antialiasing, and deep shadow maps. It augments screen-door transparency using a random sub-pixel stipple pattern, where each fragment of transparent geometry covers a random subset of pixel samples of size proportional to alpha. This results in correct alpha-blended
Eric, Enderton +3 more
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Stochastic transparency provides a unified approach to order-independent transparency, antialiasing, and deep shadow maps. It augments screen-door transparency using a random sub-pixel stipple pattern, where each fragment of transparent geometry covers a random subset of pixel samples of size proportional to alpha. This results in correct alpha-blended
Eric, Enderton +3 more
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The concept of stochastic dominance is defined, and its relation to welfare, poverty, and income inequality explained. A brief discussion is provided of how statistical inference may be performed for hypotheses relating to stochastic dominance.
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Proceedings of the National Academy of Sciences, 1953
Es wird eine weitgehende Verallgemeinerung des (2-Personen-0-Summen-)Matrixspieles behandelt. \(N\) Positionen \(1,\dots ,N\) durchlaufen zwei Spieler \(A,B\) in der folgenden Weise: In der Position \(k\) wählen \(A\) und \(B\) unabhängig voneinander je eine natürliche Zahl \(i\) bzw. \(j\), \(1\leq i\leq m_k, 1\leq j\leq n_k\).
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Es wird eine weitgehende Verallgemeinerung des (2-Personen-0-Summen-)Matrixspieles behandelt. \(N\) Positionen \(1,\dots ,N\) durchlaufen zwei Spieler \(A,B\) in der folgenden Weise: In der Position \(k\) wählen \(A\) und \(B\) unabhängig voneinander je eine natürliche Zahl \(i\) bzw. \(j\), \(1\leq i\leq m_k, 1\leq j\leq n_k\).
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