Pages that link to "Item:Q2553702"
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The following pages link to On the inequality \(\sum p_if(p_i) \geq \sum p_if(q_i)\). (Q2553702):
Displaying 10 items.
- Entropy of shortest distance (ESD) as pore detector and pore-shape classifier (Q742776) (← links)
- Measuring information beyond communication theory - why some generalized information measures may be useful, others not (Q799647) (← links)
- On a generalization of the Shannon functional inequality (Q1121850) (← links)
- A mixed theory of information. V: How to keep the (inset) expert honest (Q1143989) (← links)
- Sur l'inégalité \(\sum[p_if(p_i)+q_if(q_i)]\geq\sum[p_if(q_i)+q_if(p_i)]\) (Q1220459) (← links)
- On Bellman's functional equation (Q1846181) (← links)
- On the inequality \(\sum g(p_i) f(p_i) \geq \sum g(p_i) f(q_i)\) (Q2264874) (← links)
- Relative and Discrete Utility Maximising Entropy (Q3567158) (← links)
- ON SOME INEQUALITIES AND GENERALIZED ENTROPIES: A UNIFIED APPROAC (Q3728800) (← links)
- On the characterization of Shannon's entropy by Shannon's inequality (Q4404130) (← links)
